From c2352759298844208feda5b879a27e06e86a7020 Mon Sep 17 00:00:00 2001 From: Jimmy Yang Date: Mon, 22 Aug 2022 21:26:11 -0400 Subject: [PATCH 1/8] added comments to indicate variables --- simulate_system.m | 19 +++++++++++++++++++ 1 file changed, 19 insertions(+) diff --git a/simulate_system.m b/simulate_system.m index 70c193a..d33c35c 100644 --- a/simulate_system.m +++ b/simulate_system.m @@ -1,5 +1,24 @@ function [x,y,x_hat_p,u] = simulate_system(N,n,m,A,b,C,xi,Q,nn,R,W,rho,lambda,x_o,is_controlled) +% +% N = number of steps to simulate +% n = measurement noise +% A = state matrix (ok) +% b = control matrix (ok) +% C = observation matrix (ok) +% xi = system noise/disturbance ( x(k+1) = ... + xi ) +% Q = state noise covariance matrix (requires variance of noise) +% nn = measurement noise +% R = state covariance matrix +% W = (matrix related to cost function) +% rho = (cost function) +% lambda = (cost function) +% x_o = state at time zero +% is_controlled = is the system controlled? + + + + % Initialize state vector x x = zeros([n 1 N]); %x_o = [100;0;-10]; From ce56e2c7fa4ba65535c9769ac5c5897bfab2b049 Mon Sep 17 00:00:00 2001 From: Jimmy Yang Date: Tue, 30 Aug 2022 20:43:00 -0400 Subject: [PATCH 2/8] leukemia model code also includes Kalman Filter applied to leukemia model --- c2d_jost.m | 9 + inv_pend_cart_sim.m | 1 + jost.m | 48 +++ jost_fwd_euler.m | 53 ++++ jost_noisy.m | 48 +++ jost_sim.m | 142 +++++++++ nominal_trajectory.asv | 663 ++++++++++++++++++++++++++++++++++++++++ nominal_trajectory.m | 667 +++++++++++++++++++++++++++++++++++++++++ simulate_invpend.m | 21 +- simulate_system.m | 2 +- 10 files changed, 1633 insertions(+), 21 deletions(-) create mode 100644 c2d_jost.m create mode 100644 jost.m create mode 100644 jost_fwd_euler.m create mode 100644 jost_noisy.m create mode 100644 jost_sim.m create mode 100644 nominal_trajectory.asv create mode 100644 nominal_trajectory.m diff --git a/c2d_jost.m b/c2d_jost.m new file mode 100644 index 0000000..2f648c2 --- /dev/null +++ b/c2d_jost.m @@ -0,0 +1,9 @@ +function [A,b,C] = c2d_jost(x1_sym,x2_sym,x3_sym,x4_sym,x5_sym,x6_sym,x7_sym,x8_sym,u_sym,dfdx,dfdu,dgdx,x,u_double,t_s) + +% This function finds the state matrices in discrete time for the inverted +% pendulum problem only with n = 4 and m = 2 +A = double(subs(dfdx,{x1_sym,x2_sym,x3_sym,x4_sym,x5_sym,x6_sym,x7_sym,x8_sym,u_sym},{x(1),x(2),x(3),x(4),x(5),x(6),x(7),x(8),u_double})); +b = double(subs(dfdu,{x1_sym,x2_sym,x3_sym,x4_sym,x5_sym,x6_sym,x7_sym,x8_sym,u_sym},{x(1),x(2),x(3),x(4),x(5),x(6),x(7),x(8),u_double})); +C = double(dgdx); + +end \ No newline at end of file diff --git a/inv_pend_cart_sim.m b/inv_pend_cart_sim.m index 3fd4b9b..b3cfaa7 100644 --- a/inv_pend_cart_sim.m +++ b/inv_pend_cart_sim.m @@ -61,6 +61,7 @@ b_nominal = zeros([n N]); u_start = 0; u_end = 5; + u_nominal = zeros([1 N]); x_nominal = zeros([n 1 N]); for iter = 1:N diff --git a/jost.m b/jost.m new file mode 100644 index 0000000..c8c391a --- /dev/null +++ b/jost.m @@ -0,0 +1,48 @@ +function [f] = jost(t,x,d,theta) +%JOST state ODE for 6-MP and 6-TGN leukopoiesis +% 8 state model described in Jost et al. 2020 +% d = dose +% theta = vector of parameters + + +if t<14 + u = d; +else + u = 0; +end + + +% define matrices and nonlinear components +A = [-theta(1) 0 0 0 0 0 0 0; ... + theta(1) -theta(2) 0 0 0 0 0 0; ... + 0 theta(3)*theta(4) -theta(5) 0 0 0 0 0; ... + 0 0 0 -theta(7) 0 0 0 0; ... + 0 0 0 theta(7) -theta(7) 0 0 0; ... + 0 0 0 0 theta(7) -theta(7) 0 0; ... + 0 0 0 0 0 theta(7) -theta(7) 0; ... + 0 0 0 0 0 0 theta(7) -theta(10)]; + +B = [0.22;0;0;0;0;0;0;0]; + +f_hat = [0;... + 0;... + 0;... + theta(7)*((theta(6)/x(8))^theta(9))*x(4)-theta(7)*theta(8)*((theta(6)/x(8))^theta(9))*x(3)*x(4);... + 0;... + 0;... + 0;... + 0]; + +f = A*x + B*u + f_hat; + +% dfdx = A + ... +% [0 0 0 0 0 0 0 0;... +% 0 0 0 0 0 0 0 0;... +% 0 0 0 0 0 0 0 0;... +% 0 0 -theta(7)*theta(8)*((theta(6)/x(8))^theta(9))*x(4) theta(7)*((theta(6)/x(8))^theta(9))-theta(7)*theta(8)*((theta(6)/x(8))^theta(9))*x(3) 0 0 0 -theta(6)*theta(7)*((theta(6)/x(8))^(theta(9)-1))*x(4)/(x(8)^2)+theta(6)*theta(7)*theta(8)*((theta(6)/x(8))^(theta(9)-1))*x(3)*x(4)/(x(8)^2);... +% 0 0 0 0 0 0 0 0;... +% 0 0 0 0 0 0 0 0;... +% 0 0 0 0 0 0 0 0;... +% 0 0 0 0 0 0 0 0]; + +end \ No newline at end of file diff --git a/jost_fwd_euler.m b/jost_fwd_euler.m new file mode 100644 index 0000000..c0c115b --- /dev/null +++ b/jost_fwd_euler.m @@ -0,0 +1,53 @@ +function [x_tp1, dfdx, dfdu, dgdx] = jost_fwd_euler(t,x_t,d,theta,dt) +%JOST state ODE for 6-MP and 6-TGN leukopoiesis +% this one is for linearization purposes; contains extra return arg dfdu +% 8 state model described in Jost et al. 2020 +% d = dose +% theta = vector of parameters + + +if t<14 + u = d; +else + u = 0; +end + + +% define matrices and nonlinear components +A = [-theta(1) 0 0 0 0 0 0 0; ... + theta(1) -theta(2) 0 0 0 0 0 0; ... + 0 theta(3)*theta(4) -theta(5) 0 0 0 0 0; ... + 0 0 0 -theta(7) 0 0 0 0; ... + 0 0 0 theta(7) -theta(7) 0 0 0; ... + 0 0 0 0 theta(7) -theta(7) 0 0; ... + 0 0 0 0 0 theta(7) -theta(7) 0; ... + 0 0 0 0 0 0 theta(7) -theta(10)]; + +B = [0.22;0;0;0;0;0;0;0]; + +f_hat = [0;... + 0;... + 0;... + theta(7)*((theta(6)/x_t(8))^theta(9))*x_t(4)-theta(7)*theta(8)*((theta(6)/x_t(8))^theta(9))*x_t(3)*x_t(4);... + 0;... + 0;... + 0;... + 0]; + +x_tp1 = x_t+(A*x_t + B*u + f_hat)*dt; + +dfdx = eye(8)+(A + ... + [0 0 0 0 0 0 0 0;... + 0 0 0 0 0 0 0 0;... + 0 0 0 0 0 0 0 0;... + 0 0 -theta(7)*theta(8)*((theta(6)/x_t(8))^theta(9))*x_t(4) theta(7)*((theta(6)/x_t(8))^theta(9))-theta(7)*theta(8)*((theta(6)/x_t(8))^theta(9))*x_t(3) 0 0 0 -theta(6)*theta(7)*((theta(6)/x_t(8))^(theta(9)-1))*x_t(4)/(x_t(8)^2)+theta(6)*theta(7)*theta(8)*((theta(6)/x_t(8))^(theta(9)-1))*x_t(3)*x_t(4)/(x_t(8)^2);... + 0 0 0 0 0 0 0 0;... + 0 0 0 0 0 0 0 0;... + 0 0 0 0 0 0 0 0;... + 0 0 0 0 0 0 0 0])*dt; + +dfdu = B*dt; + +dgdx = [0 0 0 0 0 0 0 1]; + +end \ No newline at end of file diff --git a/jost_noisy.m b/jost_noisy.m new file mode 100644 index 0000000..5841f6d --- /dev/null +++ b/jost_noisy.m @@ -0,0 +1,48 @@ +function [f] = jost_noisy(t,x,d,theta,var_w,dt) +%JOST state ODE for 6-MP and 6-TGN leukopoiesis with system noise +% 8 state model described in Jost et al. 2020 +% d = dose +% theta = vector of parameters +% var_w = noise variance + +if t<14 + u = d; +else + u = 0; +end + + +% define matrices and nonlinear components +A = [-theta(1) 0 0 0 0 0 0 0; ... + theta(1) -theta(2) 0 0 0 0 0 0; ... + 0 theta(3)*theta(4) -theta(5) 0 0 0 0 0; ... + 0 0 0 -theta(7) 0 0 0 0; ... + 0 0 0 theta(7) -theta(7) 0 0 0; ... + 0 0 0 0 theta(7) -theta(7) 0 0; ... + 0 0 0 0 0 theta(7) -theta(7) 0; ... + 0 0 0 0 0 0 theta(7) -theta(10)]; + +B = [0.22;0;0;0;0;0;0;0]; + +f_hat = [0;... + 0;... + 0;... + theta(7)*((theta(6)/x(8))^theta(9))*x(4)-theta(7)*theta(8)*((theta(6)/x(8))^theta(9))*x(3)*x(4);... + 0;... + 0;... + 0;... + 0]; + +f = A*x + B*u + f_hat + normrnd(0,var_w,[8,1])/dt; + +% dfdx = A + ... +% [0 0 0 0 0 0 0 0;... +% 0 0 0 0 0 0 0 0;... +% 0 0 0 0 0 0 0 0;... +% 0 0 -theta(7)*theta(8)*((theta(6)/x(8))^theta(9))*x(4) theta(7)*((theta(6)/x(8))^theta(9))-theta(7)*theta(8)*((theta(6)/x(8))^theta(9))*x(3) 0 0 0 -theta(6)*theta(7)*((theta(6)/x(8))^(theta(9)-1))*x(4)/(x(8)^2)+theta(6)*theta(7)*theta(8)*((theta(6)/x(8))^(theta(9)-1))*x(3)*x(4)/(x(8)^2);... +% 0 0 0 0 0 0 0 0;... +% 0 0 0 0 0 0 0 0;... +% 0 0 0 0 0 0 0 0;... +% 0 0 0 0 0 0 0 0]; + +end \ No newline at end of file diff --git a/jost_sim.m b/jost_sim.m new file mode 100644 index 0000000..2358424 --- /dev/null +++ b/jost_sim.m @@ -0,0 +1,142 @@ +% Simu_symlation Length +t_s = step_size_noisy; +t_end = 21; +N = num_t_noisy; +time = [1:t_s:t_end]; + +% Dimension +% n: dimension of state vector x +n = 8; +% m: dimension of observation vector y +m = 1; + +% Initialize motion function +syms x1_sym x2_sym x3_sym x4_sym x5_sym x6_sym x7_sym x8_sym u_sym + +f = [-theta(1) 0 0 0 0 0 0 0; ... + theta(1) -theta(2) 0 0 0 0 0 0; ... + 0 theta(3)*theta(4) -theta(5) 0 0 0 0 0; ... + 0 0 0 -theta(7) 0 0 0 0; ... + 0 0 0 theta(7) -theta(7) 0 0 0; ... + 0 0 0 0 theta(7) -theta(7) 0 0; ... + 0 0 0 0 0 theta(7) -theta(7) 0; ... + 0 0 0 0 0 0 theta(7) -theta(10)]*[x1_sym;x2_sym;x3_sym;x4_sym;x5_sym;x6_sym;x7_sym;x8_sym] + ... + [0.22;0;0;0;0;0;0;0]*u_sym + ... + [0;... + 0;... + 0;... + theta(7)*((theta(6)/x8_sym)^theta(9))*x4_sym-theta(7)*theta(8)*((theta(6)/x8_sym)^theta(9))*x3_sym*x4_sym;... + 0;... + 0;... + 0;... + 0]; + +f = [x1_sym;x2_sym;x3_sym;x4_sym;x5_sym;x6_sym;x7_sym;x8_sym] + t_s * f; + +dfdx = jacobian(f,[x1_sym;x2_sym;x3_sym;x4_sym;x5_sym;x6_sym;x7_sym;x8_sym]); +dfdu = jacobian(f,u_sym); + +% Initialize observation function +g = [x8_sym]; +dgdx = jacobian(g,[x1_sym;x2_sym;x3_sym;x4_sym;x5_sym;x6_sym;x7_sym;x8_sym]); + +% Initialize disturbance xi and covariance Q +xi = zeros([n 1 N]); +Q = zeros([n n N]); +sig = 0.01; +Q_const = sig * eye(n); +for iter = 1:N + Q(:,:,iter) = Q_const; + xi(:,:,iter) = Q(:,:,iter) * randn([n,1]); +end +clear sig Q_const + +% Initialize measurement noise n and covariance R +nn = zeros([m 1 N]); +R = zeros([m m N]); +sig = 0.1; +R_const = sig * eye(m); +for iter = 1:N + R(:,:,iter) = R_const; + nn(:,:,iter) = R(:,:,iter) * randn([m,1]); +end +clear sig R_const + +% Initialize nominal trajectory and control to track +% nominal control is set as linear for test purposes +A_nominal = zeros([n n N]); +b_nominal = zeros([n N]); + +% convert and reshape for Sam's code +u_nominal = transpose(u_ref_flattened(1:N,1)); + +x_nominal = zeros([n 1 N]); +% Simulate System for the nominals +x_o = x0; +for k = 1:N + % Compute linearized c2d-ed state matrices, we use this to simulate the + % system because we do not know the discrete time nonlinear equation + % for the inverse pendulum problem + if k == 1 + x_tmp = x_o; + else + x_tmp = x_nominal(:,:,k-1); + end + [A_actual,b_actual,~] = c2d_jost(x1_sym,x2_sym,x3_sym,x4_sym,x5_sym,x6_sym,x7_sym,x8_sym,u_sym,dfdx,dfdu,dgdx,x_tmp,u_nominal(:,k),t_s); + A_nominal(:,:,k) = A_actual; + b_nominal(:,k) = b_actual; + % Time step + x_nominal(:,:,k) = double(subs(f,{x1_sym,x2_sym,x3_sym,x4_sym,x5_sym,x6_sym,x7_sym,x8_sym,u_sym},{x_tmp(1),x_tmp(2),x_tmp(3),x_tmp(4),x_tmp(5),x_tmp(6),x_tmp(7),x_tmp(8),u_nominal(:,k)})); +end +clear k x_tmp A_actual b_actual + + +% Initialize Cost Parameters +W = zeros([n n N+1]); +rho = zeros([n 1 N+1]); +lambda = zeros([1 N]); +W_const = 100 * eye(n); +lambda_const = 0.1; +for iter = 1:N+1 + W(:,:,iter) = W_const; + if iter == 1 + rho(:,:,iter) = x_o; + else + rho(:,:,iter) = x_nominal(:,:,iter-1); + end +end +for iter = 1:N + lambda(:,iter) = lambda_const; +end +clear W_const lambda_const + +% Note: Iteration variables does not correspond to the notes due to matlab +% indexing start with 1 instead of 0 + +x_o = x0; +x_hat_o = x0+[-0.3;0.2;0.05;0.01;-0.5;0.01;0;-0.32]; % CHANGE this? +sigma_o = 0.2 * eye(n); % CHANGE THIS? + +% Simulate System with control +is_controlled = 1; +[x_c,y_c,x_hat_p_c,u_c] = simulate_jost(N,n,m,t_s,x1_sym,x2_sym,x3_sym,x4_sym,x5_sym,x6_sym,x7_sym,x8_sym,u_sym,f,dfdx,dfdu,dgdx,xi,Q,nn,R,W,rho,lambda,x_o,x_hat_o,sigma_o,A_nominal,b_nominal,x_nominal,u_nominal,is_controlled); + + +% Process Result +x1_c_plot = [x_o(1,1);reshape(x_c(1,1,:),[N 1])]; +x2_c_plot = [x_o(2,1);reshape(x_c(2,1,:),[N 1])]; +x3_c_plot = [x_o(3,1);reshape(x_c(3,1,:),[N 1])]; +x4_c_plot = [x_o(4,1);reshape(x_c(4,1,:),[N 1])]; +x5_c_plot = [x_o(5,1);reshape(x_c(5,1,:),[N 1])]; +x6_c_plot = [x_o(6,1);reshape(x_c(6,1,:),[N 1])]; +x7_c_plot = [x_o(7,1);reshape(x_c(7,1,:),[N 1])]; +x8_c_plot = [x_o(8,1);reshape(x_c(8,1,:),[N 1])]; +y1_c_plot = [x_o(1,1);reshape(y_c(1,1,:),[N 1])]; +x1_hat_c_plot = [x_hat_o(1,1);reshape(x_hat_p_c(1,1,:),[N 1])]; +x2_hat_c_plot = [x_hat_o(2,1);reshape(x_hat_p_c(2,1,:),[N 1])]; +x3_hat_c_plot = [x_hat_o(3,1);reshape(x_hat_p_c(3,1,:),[N 1])]; +x4_hat_c_plot = [x_hat_o(4,1);reshape(x_hat_p_c(4,1,:),[N 1])]; +x5_hat_c_plot = [x_hat_o(5,1);reshape(x_hat_p_c(5,1,:),[N 1])]; +x6_hat_c_plot = [x_hat_o(6,1);reshape(x_hat_p_c(6,1,:),[N 1])]; +x7_hat_c_plot = [x_hat_o(7,1);reshape(x_hat_p_c(7,1,:),[N 1])]; +x8_hat_c_plot = [x_hat_o(8,1);reshape(x_hat_p_c(8,1,:),[N 1])]; diff --git a/nominal_trajectory.asv b/nominal_trajectory.asv new file mode 100644 index 0000000..7824da8 --- /dev/null +++ b/nominal_trajectory.asv @@ -0,0 +1,663 @@ +%% 1.1 Trajectory with Jayachandran et al. model - theta_p estimate +% %% 1.1.1 Intialization +% clear +% bsa = 1.71; +% theta = [4.2;3.8;39.4;15.11;1;0.08;0.3287;8.2e9;0.4386;0.1207;0.5346;0.0782;84]; +% % initial values (from Chapman et al.) +% % x0 = [0;0;0;1.2e11;1.2e11;1.2e11;1.2e11;theta(8)*(theta(7)/theta(10)-1)^(1/theta(9))]; +% x0 = [0;0;0;1.2625e11;1.2625e11;1.2625e11;1.2625e11;0.2851e11]; +% % x0 = [0;0;0;0;0;0;0;0]; +% d = 50*bsa; % 6-MP dosage (mg 6-MP/m^2 body surface area) +% +% %% 1.1.2 Calculation of trajectory for 5 cycles +% state = []; +% t = []; +% x0_i = x0; +% num_cycles = 34; +% num_t = 21; % number of timepoints to evaluate ODE45 +% tspan = linspace(1,21,num_t); +% for i=1:num_cycles +% [t_i,state_i] = ode45(@(t,x)jayachandran(t,x,d,theta),tspan,x0_i); +% t_i = t_i + 20*(i-1); % shift the time index to the current cycle +% % check lower bound +% if state_i(end,8) < 1e9 +% d = 0.8*d; +% elseif state_i(end,8)*0.6 > 2e9 % check upper bound +% d = 1.2*d; +% end +% state = [state state_i]; +% t = [t t_i]; +% x0_i = state_i(end,:); +% end +% +% clear i; +% +% %% 1.1.3 Plot of trajectory for 5 cycles +% figure() +% hold on +% xlabel('Days Elapsed') +% ylabel('WBC Count') +% title("WBC Count vs Days Elapsed") +% for i=1:num_cycles +% plot(t(:,i),state(:,8*i)) +% end +% hold off +% +% clear i; +% +% figure() +% hold on +% xlabel('Days Elapsed') +% ylabel('Neutrophil Count') +% title("Neutrophil Lower Bound vs Days Elapsed") +% for i=1:num_cycles +% plot(t(:,i),0.4*state(:,8*i)) +% end +% hold off +% +% clear i; + +% %% Trajectory with theta_p estimate +% +% % WBC trajectory over 5 cycles; lower bound is +% [time1,state1] = ode45(@(t,x)jayachandran(t,x,d),[0 20],x0); +% +% % check lower bound +% if state1(end,8) < 1e9 +% d = 0.8*d; +% sprintf("less") +% elseif state1(end,8)*0.6 > 2e9 % check upper bound +% d = 1.2*d; +% end +% [time2,state2] = ode45(@(t,x)jayachandran(t,x,d),[0 20],state1(end,:)); +% time2 = time2+20; +% +% % check lower bound +% if state2(end,8)*0.4 < 1e9 +% d = 0.8*d; +% sprintf("less") +% elseif state2(end,8)*0.6 > 2e9 % check upper bound +% d = 1.2*d; +% end +% [time3,state3] = ode45(@(t,x)jayachandran(t,x,d),[0 20],state2(end,:)); +% time3 = time3+20*2; +% +% % check lower bound +% if state3(end,8)*0.4 < 1e9 +% d = 0.8*d; +% sprintf("less") +% elseif state3(end,8)*0.6 > 2e9 % check upper bound +% d = 1.2*d; +% end +% [time4,state4] = ode45(@(t,x)jayachandran(t,x,d),[0 20],state3(end,:)); +% time4 = time4+20*3; +% +% % check lower bound +% if state4(end,8)*0.4 < 1e9 +% d = 0.8*d; +% fprintf("less") +% elseif state4(end,8)*0.6 > 2e9 % check upper bound +% d = 1.2*d; +% end +% [time5,state5] = ode45(@(t,x)jayachandran(t,x,d),[0 20],state4(end,:)); +% time5 = time5+20*4; +% +% % [time1_ext,state1_ext] = ode45(@(t,x)jayachandran(t,x),[0 200],x0); +% +% figure() +% hold on +% plot(time1,state1(:,8)) +% [state1_max,state1_max_idx] = max(state1); +% state1_max +% plot(time2,state2(:,8)) +% plot(time3,state3(:,8)) +% plot(time4,state4(:,8)) +% plot(time5,state5(:,8)) +% % plot(time1_ext,state1_ext(:,8)) +% xlabel('Days Elapsed') +% ylabel('WBC Count') +% legend("cycle 1","cycle 2","cycle 3","cycle 4","cycle 5") +% title("WBC Count vs Days Elapsed") +% hold off +% +% figure() +% hold on +% plot(time1,0.4*state1(:,8)) +% plot(time2,0.4*state2(:,8)) +% plot(time3,0.4*state3(:,8)) +% plot(time4,0.4*state4(:,8)) +% plot(time5,0.4*state5(:,8)) +% xlabel('Days Elapsed') +% ylabel('ANC') +% legend("cycle 1","cycle 2","cycle 3","cycle 4","cycle 5") +% title("Neutrophil Lower Bound vs Days Elapsed") +% hold off +% +% %% Moar Plots +% [time1,state1] = ode45(@(t,x)jayachandran(t,x,d),[0 200],x0); +% figure() +% hold on +% plot(time1,state1(:,1)) +% plot(time1,state1(:,2)) +% hold off +% +% figure() +% hold on +% plot(time1,state1(:,3)) +% hold off +% +% figure() +% hold on +% plot(time1,state1(:,4)) +% plot(time1,state1(:,5)) +% plot(time1,state1(:,6)) +% plot(time1,state1(:,7)) +% hold off +% +% figure() +% hold on +% plot(time1,state1(:,8)) +% hold off +%% 1.2 Trajectory with Jayachandran et al. model - modified treatment protocol +%% 1.2.1 Intialization +clear +clc +bsa = 1.71; +theta = [4.2;3.8;39.4;15.11;1;0.08;0.3287;8.2e9;0.4386;0.1207;0.5346;0.0782;84]; +% initial values (from Chapman et al.) +% x0 = [0;0;0;1.2e11;1.2e11;1.2e11;1.2e11;theta(8)*(theta(7)/theta(10)-1)^(1/theta(9))]; +x0 = [0;0;0;1.2625e11;1.2625e11;1.2625e11;1.2625e11;0.2851e11]; +% x0 = [0;0;0;0;0;0;0;0]; +dose = 500000*bsa; % 6-MP dosage (mg 6-MP/m^2 body surface area) +%% +%u = @(t,d) d*(t<=14) + 0*(t>14); +H = @(x) (x >= 0); +u = @(t,d) H(t)-H(t-14); +% define matrices and nonlinear components +A = [-theta(1) 0 0 0 0 0 0 0; ... + theta(1) -theta(2) 0 0 0 0 0 0; ... + 0 0 -theta(6) 0 0 0 0 0; ... + 0 0 0 -theta(10) 0 0 0 0; ... + 0 0 0 theta(10) -theta(10) 0 0 0; ... + 0 0 0 0 theta(10) -theta(10) 0 0; ... + 0 0 0 0 0 theta(10) -theta(10) 0; ... + 0 0 0 0 0 0 theta(10) -theta(11)]; + +B = [5875.4;0;0;0;0;0;0;0]; + +f_hat = @(t,x) [0;... + -theta(3)*x(2)/(theta(4)+x(2));... + theta(5)*theta(3)*x(2)/(theta(4)+x(2));... + (theta(7)*(theta(8)^theta(9))/(theta(8)^theta(9)+x(8)^theta(9))-theta(12)*x(3)/(theta(13)+x(3)))*x(4);... + 0;... + 0;... + 0;... + 0]; + +f = @(t,x,d) A*x + B*0.2*bsa*u(t) + f_hat(t,x); +%% 1.2.2 Calculation of trajectory for 5 cycles +state = []; +t = []; +x0_i = x0; +num_cycles = 7; +num_t = 21; % number of timepoints to evaluate ODE45 +tspan = linspace(1,21,num_t); +for i=1:num_cycles + [t_i,state_i] = ode45(@(t,x)f(t,x,dose),tspan,x0_i); + t_i = t_i + 20*(i-1); % shift the time index to the current cycle + % check lower bound + if state_i(end,8) < 1.5e9 + dose = 0.8*dose; + elseif state_i(end,8) > 3.0e9 % check upper bound + dose = 1.2*dose; + end + x_dot = @(t,x)f(t,x,dose); + state = [state state_i]; + t = [t t_i]; + x0_i = state_i(end,:); +end % sanity check code + +clear i; + +%% 1.2.3 Plot of trajectory for 5 cycles +figure() +hold on +xlabel('Days Elapsed') +ylabel('WBC Count') +title("WBC Count vs Days Elapsed") +for i=1:num_cycles + plot(t(:,i),state(:,8*i)) +end +hold off + +clear i; + +% figure() +% hold on +% xlabel('Days Elapsed') +% ylabel('Neutrophil Count') +% title("Neutrophil Lower Bound vs Days Elapsed") +% for i=1:num_cycles +% plot(t(:,i),0.4*state(:,8*i)) +% end +% hold off + +clear i; + +%% 2. Trajectory with Jost et al. model +%% 2.1 Intialization of constants +clear +bsa = 1.71; +theta = [31.2;12.72;0.019;9.9216;0.219*(bsa^1.16);2.06;0.146;0.103;0.866;2.3765]; +% initial values (from Jost et al.) +x0 = [0;... + 0;... + 0;... + theta(6)*theta(10)/theta(7);... + theta(6)*theta(10)/theta(7);... + theta(6)*theta(10)/theta(7);... + theta(6)*theta(10)/theta(7);... + theta(6)]; + +num_cycles = 34; + +%% 2.2 Calculation of reference trajectory for 5 cycles +x_ref = []; +t_ref = []; +u_ref = []; +step_size_ref = 0.01; % very fine step size +num_t_ref = (1/step_size_ref)*21+1; % number of timepoints to evaluate ODE45 +tspan = linspace(0,21,num_t_ref); + +u_i = 50*bsa; % 6-MP dosage (mg 6-MP/m^2 body surface area) +x0_i = x0; + +for i=1:num_cycles + u_ref = [u_ref [u_i*(ones((1/step_size_ref)*14,1));zeros((1/step_size_ref)*(20-14)+1,1)]]; + [t_i,x_i] = ode45(@(t,x)jost(t,x,u_i,theta),tspan,x0_i); + t_i = t_i + 21*(i-1); % shift the time index to the current cycle + % check lower bound + if x_i(end,8) < 1 + u_i = 0.8*u_i; + elseif x_i(end,8) > 2 % check upper bound + u_i = 1.2*u_i; + end + x_ref = [x_ref x_i]; + t_ref = [t_ref t_i]; + x0_i = x_i(end,:); +end + +clear i t_i x_i x0_i u_i tspan; + +% flatten to single nx8 matrix +x_ref_flattened = []; +t_ref_flattened = []; +u_ref_flattened = []; +for i=1:num_cycles + x_ref_flattened = [x_ref_flattened; x_ref(:,8*(i-1)+1:8*i)]; + t_ref_flattened = [t_ref_flattened; t_ref(:,i)]; + u_ref_flattened = [u_ref_flattened; u_ref(:,i)]; +end +clear i; + +%% 2.3 Plot of 6-MP trajectory +figure() +hold on +xlabel('Days Elapsed') +ylabel('Amount (mg) or Concentration (mg/L blood)') +title("6-MP and 6-TGN Amount vs Days Elapsed") +plot(t_ref_flattened,x_ref_flattened(:,1)) +plot(t_ref_flattened,x_ref_flattened(:,2)) +plot(t_ref_flattened,x_ref_flattened(:,3)) +legend("x_1 6-MP in the gut (mg)","x_2 6-MP in the bloodstream (mg)","x_3 6-TGN in the bloodstream (mg/L blood)") +hold off + +%% 2.4 Plot of number of proliferating cells, number of cells in each compartment, and number of mature neutrophils +figure() +hold on +xlabel('Days Elapsed') +ylabel('Number of cells / L blood') +title("Number of Cells per L Blood vs Days Elapsed") +plot(t_ref_flattened,x_ref_flattened(:,4)*1e9) +plot(t_ref_flattened,x_ref_flattened(:,5)*1e9) +plot(t_ref_flattened,x_ref_flattened(:,6)*1e9) +plot(t_ref_flattened,x_ref_flattened(:,7)*1e9) +plot(t_ref_flattened,x_ref_flattened(:,8)*1e9) +legend("x_4 Proliferating cells","x_5 Compartment 1","x_6 Compartment 2","x_7 Compartment 3","x_8 Mature neutrophils") +hold off + + +%% 2.5 Plot of neutrophil trajectory (color-coded by cycle) +figure() +hold on +xlabel('Days Elapsed') +ylabel('ANC (Number of cells / L blood)') +title("All Neutrophil Count (ANC) x_8 vs Days Elapsed") +for i=1:num_cycles + plot(t_ref(:,i),x_ref(:,8*i)*10^9) +end +yline(1e9,'-b','Desired lower bound') +yline(2e9,'-r','Desired upper bound') +hold off + +clear i; + +%% 2.6 Linearization +bsa = 1.71; % trajectory near original bsa +theta = [31.2;12.72;0.019;9.9216;0.219*(bsa^1.16);2.06;0.146;0.103;0.866;2.3765]; +x_lin = []; +t_lin = []; +u_lin = []; +step_size_lin = 0.01; % coarse step size; NOTE: because of forward euler's small stability region, the largest I could get this is 0.05 with a different bsa +num_t_lin = (1/step_size_lin)*21+1; % number of timepoints to evaluate ODE45 +tspan = linspace(0,21,num_t_lin); + + +t_lin_j_start = 0; % current time at end of last cycle +x_t = x0; % initial "guess" +u_i = 50*bsa; + + +dx_t = zeros(8,1); % keep track of delta x +%du_t = 0; % keep track of delta u + +dx_t_arr = []; + +for i=1:num_cycles + u_lin = [u_lin u_i]; + u_star = u_ref(end,i); + du_t = u_i - u_star; + + x_ref_i = x_ref(:,8*(i-1)+1:8*i); + x_lin_j = []; + t_lin_j = []; + + for j=1:length(tspan) + x_star = transpose(x_ref_i(round((j-1)*step_size_lin/step_size_ref)+1,:)); + %round((j-1)*step_size_lin/step_size_ref)+1 + x_t = x_star+dx_t; + x_lin_j = [x_lin_j; transpose(x_t)]; + + [f, dfdx, dfdu, dgdx] = jost_fwd_euler(tspan(j),x_star,u_star,theta,step_size_lin); + dx_t = dfdx*dx_t+dfdu*du_t; + if tspan(j) >= 14 + % u_i and u_ref(i) are both zero after 14 days + du_t = 0; + end + t_lin_j = [t_lin_j; t_lin_j_start+tspan(j)]; + end + t_lin = [t_lin t_lin_j]; + x_lin = [x_lin x_lin_j]; + + % check lower bound + if x_t(8) < 1 + u_i = 0.8*u_i; + elseif x_t(8) > 2 % check upper bound + u_i = 1.2*u_i; + end + t_lin_j_start = t_lin_j_start + 21; % shift the time index to the current cycle +end + +t_lin_flattened = []; +x_lin_flattened = []; +for i=1:num_cycles + x_lin_flattened = [x_lin_flattened; x_lin(:,8*(i-1)+1:8*i)]; + t_lin_flattened = [t_lin_flattened; t_lin(:,i)]; +end + +figure() +hold on +xlabel('Days Elapsed') +ylabel('Number of cells / L blood') +title("Number of Cells per L Blood vs Days Elapsed") +plot(t_lin_flattened,x_lin_flattened(:,4)*1e9) +plot(t_lin_flattened,x_lin_flattened(:,5)*1e9) +plot(t_lin_flattened,x_lin_flattened(:,6)*1e9) +plot(t_lin_flattened,x_lin_flattened(:,7)*1e9) +plot(t_lin_flattened,x_lin_flattened(:,8)*1e9) +legend("x_4 Proliferating cells","x_5 Compartment 1","x_6 Compartment 2","x_7 Compartment 3","x_8 Mature neutrophils") +hold off + + +figure() +hold on +xlabel('Days Elapsed') +ylabel('ANC (Number of cells / L blood)') +title("All Neutrophil Count (ANC) x_8 vs Days Elapsed") +plot(t_lin_flattened,x_lin_flattened(:,8)*1e9) +plot(t_ref_flattened,x_ref_flattened(:,8)*1e9) + +yline(1e9,'-b') +yline(2e9,'-r') + +legend("Linearized","Original","Desired lower bound","Desired upper bound","Location","southwest") +hold off + +clear i j x_lin_j x0_i u_i tspan; + +%% 2.7.1 Trajectory with Noise; Setup +num_cycles = 3; %34 + +step_size_noisy = step_size_ref; +num_t_noisy = (1/step_size_noisy)*21+1; % number of timepoints to evaluate ODE45 +tspan = linspace(0,21,num_t_noisy); + +var_w = 0.01; % TODO: change this +var_v = 0.774341747; + +%% 2.7.2 Trajectory with Noise; Reactive Controller +u_i = 50*bsa; +x0_i = x0; + +y = []; + +x_noisy_r = []; +t_noisy_r = []; +u_noisy_r = []; + + +for i=1:num_cycles + u_noisy_r = [u_noisy_r u_i]; + [t_i,x_i] = ode45(@(t,x)jost_noisy(t,x,u_i,theta,step_size_noisy,var_w),tspan,x0_i); + t_i = t_i + 20*(i-1); % shift the time index to the current cycle + + % make a "reading" + % ground truth (at the end of the cycle) + y_true = x_ref(end,8*i); + % sample a reading + y_i = normrnd(y_true,var_v); + y = [y y_i]; + + % check lower bound + if y_i < 1 + u_i = 0.8*u_i; + elseif y_i > 2 % check upper bound + u_i = 1.2*u_i; + end + x_noisy_r = [x_noisy_r x_i]; + t_noisy_r = [t_noisy_r t_i]; + + x0_i = x_i(end,:); +end + +clear i t_i x_i x0_i u_i tspan; + +% flatten to single nx8 matrix +x_noisy_r_flattened = []; +t_noisy_r_flattened = []; +for i=1:num_cycles + x_noisy_r_flattened = [x_noisy_r_flattened; x_noisy_r(:,8*(i-1)+1:8*i)]; + t_noisy_r_flattened = [t_noisy_r_flattened; t_noisy_r(:,i)]; +end +clear i; + +figure() +hold on +xlabel('Days Elapsed') +ylabel('ANC (Number of cells / L blood)') +title("All Neutrophil Count (ANC) x_8 vs Days Elapsed") +plot(t_noisy_r_flattened,x_noisy_r_flattened(:,8)*1e9) +plot(t_ref_flattened,x_ref_flattened(:,8)*1e9) +yline(1e9,'-b') +yline(2e9,'-r') +legend("Noisy","Original","Desired lower bound","Desired upper bound","Location","southwest") +hold off + + +%% 2.7.3 Trajectory with Noise; KF Controller + +% Simu_symlation Length +t_s = step_size_noisy; +t_end = 21; +N = num_t_noisy; +time = [1:t_s:t_end]; + +% Dimension +% n: dimension of state vector x +n = 8; +% m: dimension of observation vector y +m = 1; + +% Initialize motion function +syms x1_sym x2_sym x3_sym x4_sym x5_sym x6_sym x7_sym x8_sym u_sym + +f = [-theta(1) 0 0 0 0 0 0 0; ... + theta(1) -theta(2) 0 0 0 0 0 0; ... + 0 theta(3)*theta(4) -theta(5) 0 0 0 0 0; ... + 0 0 0 -theta(7) 0 0 0 0; ... + 0 0 0 theta(7) -theta(7) 0 0 0; ... + 0 0 0 0 theta(7) -theta(7) 0 0; ... + 0 0 0 0 0 theta(7) -theta(7) 0; ... + 0 0 0 0 0 0 theta(7) -theta(10)]*[x1_sym;x2_sym;x3_sym;x4_sym;x5_sym;x6_sym;x7_sym;x8_sym] + ... + [0.22;0;0;0;0;0;0;0]*u_sym + ... + [0;... + 0;... + 0;... + theta(7)*((theta(6)/x8_sym)^theta(9))*x4_sym-theta(7)*theta(8)*((theta(6)/x8_sym)^theta(9))*x3_sym*x4_sym;... + 0;... + 0;... + 0;... + 0]; + +f = [x1_sym;x2_sym;x3_sym;x4_sym;x5_sym;x6_sym;x7_sym;x8_sym] + t_s * f; + +dfdx = jacobian(f,[x1_sym;x2_sym;x3_sym;x4_sym;x5_sym;x6_sym;x7_sym;x8_sym]); +dfdu = jacobian(f,u_sym); + +% Initialize observation function +g = [x8_sym]; +dgdx = jacobian(g,[x1_sym;x2_sym;x3_sym;x4_sym;x5_sym;x6_sym;x7_sym;x8_sym]); + +% Initialize disturbance xi and covariance Q +xi = zeros([n 1 N]); +Q = zeros([n n N]); +Q_const = var_w * eye(n); +for iter = 1:N + Q(:,:,iter) = Q_const; + xi(:,:,iter) = Q(:,:,iter) * randn([n,1]); +end +clear Q_const + +% Initialize measurement noise n and covariance R +nn = zeros([m 1 N]); +R = zeros([m m N]); +R_const = var_v * eye(m); +for iter = 1:N + R(:,:,iter) = R_const; + nn(:,:,iter) = R(:,:,iter) * randn([m,1]); +end +clear R_const + +% Initialize nominal trajectory and control to track +% nominal control is set as linear for test purposes +A_nominal = zeros([n n N]); +b_nominal = zeros([n N]); + +% convert and reshape for Sam's code +u_nominal = transpose(u_ref_flattened(1:N,1)); + +x_nominal = zeros([n 1 N]); +% Simulate System for the nominals +x_o = x0; +for k = 1:N + % Compute linearized c2d-ed state matrices, we use this to simulate the + % system because we do not know the discrete time nonlinear equation + % for the inverse pendulum problem + if k == 1 + x_tmp = x_o; + else + x_tmp = x_nominal(:,:,k-1); + end + [A_actual,b_actual,~] = c2d_jost(x1_sym,x2_sym,x3_sym,x4_sym,x5_sym,x6_sym,x7_sym,x8_sym,u_sym,dfdx,dfdu,dgdx,x_tmp,u_nominal(:,k),t_s); + A_nominal(:,:,k) = A_actual; + b_nominal(:,k) = b_actual; + % Time step + x_nominal(:,:,k) = double(subs(f,{x1_sym,x2_sym,x3_sym,x4_sym,x5_sym,x6_sym,x7_sym,x8_sym,u_sym},{x_tmp(1),x_tmp(2),x_tmp(3),x_tmp(4),x_tmp(5),x_tmp(6),x_tmp(7),x_tmp(8),u_nominal(:,k)})); +end +clear k x_tmp A_actual b_actual + + +% Initialize Cost Parameters +W = zeros([n n N+1]); +rho = zeros([n 1 N+1]); +lambda = zeros([1 N]); +W_const = 100 * eye(n); +lambda_const = 0.1; +for iter = 1:N+1 + W(:,:,iter) = W_const; + if iter == 1 + rho(:,:,iter) = x_o; + else + rho(:,:,iter) = x_nominal(:,:,iter-1); + end +end +for iter = 1:N + lambda(:,iter) = lambda_const; +end +clear W_const lambda_const + +% Note: Iteration variables does not correspond to the notes due to matlab +% indexing start with 1 instead of 0 + +x_o = x0; +x_hat_o = x0+[-0.3;0.2;0.05;0.01;-0.5;0.01;0;-0.32]; % CHANGE this? +sigma_o = 0.2 * eye(n); % CHANGE THIS? + +% Simulate System with control +is_controlled = 1; +[x_c,y_c,x_hat_p_c,u_c] = simulate_jost(N,n,m,t_s,x1_sym,x2_sym,x3_sym,x4_sym,x5_sym,x6_sym,x7_sym,x8_sym,u_sym,f,dfdx,dfdu,dgdx,xi,Q,nn,R,W,rho,lambda,x_o,x_hat_o,sigma_o,A_nominal,b_nominal,x_nominal,u_nominal,is_controlled); + + +% Process Result +x1_c_plot = [x_o(1,1);reshape(x_c(1,1,:),[N 1])]; +x2_c_plot = [x_o(2,1);reshape(x_c(2,1,:),[N 1])]; +x3_c_plot = [x_o(3,1);reshape(x_c(3,1,:),[N 1])]; +x4_c_plot = [x_o(4,1);reshape(x_c(4,1,:),[N 1])]; +x5_c_plot = [x_o(5,1);reshape(x_c(5,1,:),[N 1])]; +x6_c_plot = [x_o(6,1);reshape(x_c(6,1,:),[N 1])]; +x7_c_plot = [x_o(7,1);reshape(x_c(7,1,:),[N 1])]; +x8_c_plot = [x_o(8,1);reshape(x_c(8,1,:),[N 1])]; +y1_c_plot = [x_o(1,1);reshape(y_c(1,1,:),[N 1])]; +x1_hat_c_plot = [x_hat_o(1,1);reshape(x_hat_p_c(1,1,:),[N 1])]; +x2_hat_c_plot = [x_hat_o(2,1);reshape(x_hat_p_c(2,1,:),[N 1])]; +x3_hat_c_plot = [x_hat_o(3,1);reshape(x_hat_p_c(3,1,:),[N 1])]; +x4_hat_c_plot = [x_hat_o(4,1);reshape(x_hat_p_c(4,1,:),[N 1])]; +x5_hat_c_plot = [x_hat_o(5,1);reshape(x_hat_p_c(5,1,:),[N 1])]; +x6_hat_c_plot = [x_hat_o(6,1);reshape(x_hat_p_c(6,1,:),[N 1])]; +x7_hat_c_plot = [x_hat_o(7,1);reshape(x_hat_p_c(7,1,:),[N 1])]; +x8_hat_c_plot = [x_hat_o(8,1);reshape(x_hat_p_c(8,1,:),[N 1])]; + + +%% +figure() +plot(t_noisy_r_flattened(1:N),x_noisy_r_flattened(1:N,8)); +hold on +rho8_plot = reshape(rho(8,1,:),[N+1 1]); +plot(time(1:N),x8_c_plot(1:N)) +hold on +plot(time(1:N),rho8_plot(1:N)) +legend('reactive','KF','nominal') + +figure() +plot(time(1:N),u_c) +legend('control sequence') diff --git a/nominal_trajectory.m b/nominal_trajectory.m new file mode 100644 index 0000000..2d5eb4c --- /dev/null +++ b/nominal_trajectory.m @@ -0,0 +1,667 @@ +%% 1.1 Trajectory with Jayachandran et al. model - theta_p estimate +% %% 1.1.1 Intialization +% clear +% bsa = 1.71; +% theta = [4.2;3.8;39.4;15.11;1;0.08;0.3287;8.2e9;0.4386;0.1207;0.5346;0.0782;84]; +% % initial values (from Chapman et al.) +% % x0 = [0;0;0;1.2e11;1.2e11;1.2e11;1.2e11;theta(8)*(theta(7)/theta(10)-1)^(1/theta(9))]; +% x0 = [0;0;0;1.2625e11;1.2625e11;1.2625e11;1.2625e11;0.2851e11]; +% % x0 = [0;0;0;0;0;0;0;0]; +% d = 50*bsa; % 6-MP dosage (mg 6-MP/m^2 body surface area) +% +% %% 1.1.2 Calculation of trajectory for 5 cycles +% state = []; +% t = []; +% x0_i = x0; +% num_cycles = 34; +% num_t = 21; % number of timepoints to evaluate ODE45 +% tspan = linspace(1,21,num_t); +% for i=1:num_cycles +% [t_i,state_i] = ode45(@(t,x)jayachandran(t,x,d,theta),tspan,x0_i); +% t_i = t_i + 20*(i-1); % shift the time index to the current cycle +% % check lower bound +% if state_i(end,8) < 1e9 +% d = 0.8*d; +% elseif state_i(end,8)*0.6 > 2e9 % check upper bound +% d = 1.2*d; +% end +% state = [state state_i]; +% t = [t t_i]; +% x0_i = state_i(end,:); +% end +% +% clear i; +% +% %% 1.1.3 Plot of trajectory for 5 cycles +% figure() +% hold on +% xlabel('Days Elapsed') +% ylabel('WBC Count') +% title("WBC Count vs Days Elapsed") +% for i=1:num_cycles +% plot(t(:,i),state(:,8*i)) +% end +% hold off +% +% clear i; +% +% figure() +% hold on +% xlabel('Days Elapsed') +% ylabel('Neutrophil Count') +% title("Neutrophil Lower Bound vs Days Elapsed") +% for i=1:num_cycles +% plot(t(:,i),0.4*state(:,8*i)) +% end +% hold off +% +% clear i; + +% %% Trajectory with theta_p estimate +% +% % WBC trajectory over 5 cycles; lower bound is +% [time1,state1] = ode45(@(t,x)jayachandran(t,x,d),[0 20],x0); +% +% % check lower bound +% if state1(end,8) < 1e9 +% d = 0.8*d; +% sprintf("less") +% elseif state1(end,8)*0.6 > 2e9 % check upper bound +% d = 1.2*d; +% end +% [time2,state2] = ode45(@(t,x)jayachandran(t,x,d),[0 20],state1(end,:)); +% time2 = time2+20; +% +% % check lower bound +% if state2(end,8)*0.4 < 1e9 +% d = 0.8*d; +% sprintf("less") +% elseif state2(end,8)*0.6 > 2e9 % check upper bound +% d = 1.2*d; +% end +% [time3,state3] = ode45(@(t,x)jayachandran(t,x,d),[0 20],state2(end,:)); +% time3 = time3+20*2; +% +% % check lower bound +% if state3(end,8)*0.4 < 1e9 +% d = 0.8*d; +% sprintf("less") +% elseif state3(end,8)*0.6 > 2e9 % check upper bound +% d = 1.2*d; +% end +% [time4,state4] = ode45(@(t,x)jayachandran(t,x,d),[0 20],state3(end,:)); +% time4 = time4+20*3; +% +% % check lower bound +% if state4(end,8)*0.4 < 1e9 +% d = 0.8*d; +% fprintf("less") +% elseif state4(end,8)*0.6 > 2e9 % check upper bound +% d = 1.2*d; +% end +% [time5,state5] = ode45(@(t,x)jayachandran(t,x,d),[0 20],state4(end,:)); +% time5 = time5+20*4; +% +% % [time1_ext,state1_ext] = ode45(@(t,x)jayachandran(t,x),[0 200],x0); +% +% figure() +% hold on +% plot(time1,state1(:,8)) +% [state1_max,state1_max_idx] = max(state1); +% state1_max +% plot(time2,state2(:,8)) +% plot(time3,state3(:,8)) +% plot(time4,state4(:,8)) +% plot(time5,state5(:,8)) +% % plot(time1_ext,state1_ext(:,8)) +% xlabel('Days Elapsed') +% ylabel('WBC Count') +% legend("cycle 1","cycle 2","cycle 3","cycle 4","cycle 5") +% title("WBC Count vs Days Elapsed") +% hold off +% +% figure() +% hold on +% plot(time1,0.4*state1(:,8)) +% plot(time2,0.4*state2(:,8)) +% plot(time3,0.4*state3(:,8)) +% plot(time4,0.4*state4(:,8)) +% plot(time5,0.4*state5(:,8)) +% xlabel('Days Elapsed') +% ylabel('ANC') +% legend("cycle 1","cycle 2","cycle 3","cycle 4","cycle 5") +% title("Neutrophil Lower Bound vs Days Elapsed") +% hold off +% +% %% Moar Plots +% [time1,state1] = ode45(@(t,x)jayachandran(t,x,d),[0 200],x0); +% figure() +% hold on +% plot(time1,state1(:,1)) +% plot(time1,state1(:,2)) +% hold off +% +% figure() +% hold on +% plot(time1,state1(:,3)) +% hold off +% +% figure() +% hold on +% plot(time1,state1(:,4)) +% plot(time1,state1(:,5)) +% plot(time1,state1(:,6)) +% plot(time1,state1(:,7)) +% hold off +% +% figure() +% hold on +% plot(time1,state1(:,8)) +% hold off +%% 1.2 Trajectory with Jayachandran et al. model - modified treatment protocol +%% 1.2.1 Intialization +clear +clc +bsa = 1.71; +theta = [4.2;3.8;39.4;15.11;1;0.08;0.3287;8.2e9;0.4386;0.1207;0.5346;0.0782;84]; +% initial values (from Chapman et al.) +% x0 = [0;0;0;1.2e11;1.2e11;1.2e11;1.2e11;theta(8)*(theta(7)/theta(10)-1)^(1/theta(9))]; +x0 = [0;0;0;1.2625e11;1.2625e11;1.2625e11;1.2625e11;0.2851e11]; +% x0 = [0;0;0;0;0;0;0;0]; +dose = 500000*bsa; % 6-MP dosage (mg 6-MP/m^2 body surface area) +%% +%u = @(t,d) d*(t<=14) + 0*(t>14); +H = @(x) (x >= 0); +u = @(t,d) H(t)-H(t-14); +% define matrices and nonlinear components +A = [-theta(1) 0 0 0 0 0 0 0; ... + theta(1) -theta(2) 0 0 0 0 0 0; ... + 0 0 -theta(6) 0 0 0 0 0; ... + 0 0 0 -theta(10) 0 0 0 0; ... + 0 0 0 theta(10) -theta(10) 0 0 0; ... + 0 0 0 0 theta(10) -theta(10) 0 0; ... + 0 0 0 0 0 theta(10) -theta(10) 0; ... + 0 0 0 0 0 0 theta(10) -theta(11)]; + +B = [5875.4;0;0;0;0;0;0;0]; + +f_hat = @(t,x) [0;... + -theta(3)*x(2)/(theta(4)+x(2));... + theta(5)*theta(3)*x(2)/(theta(4)+x(2));... + (theta(7)*(theta(8)^theta(9))/(theta(8)^theta(9)+x(8)^theta(9))-theta(12)*x(3)/(theta(13)+x(3)))*x(4);... + 0;... + 0;... + 0;... + 0]; + +f = @(t,x,d) A*x + B*0.2*bsa*u(t) + f_hat(t,x); +%% 1.2.2 Calculation of trajectory for 5 cycles +state = []; +t = []; +x0_i = x0; +num_cycles = 7; +num_t = 21; % number of timepoints to evaluate ODE45 +tspan = linspace(1,21,num_t); +for i=1:num_cycles + [t_i,state_i] = ode45(@(t,x)f(t,x,dose),tspan,x0_i); + t_i = t_i + 20*(i-1); % shift the time index to the current cycle + % check lower bound + if state_i(end,8) < 1.5e9 + dose = 0.8*dose; + elseif state_i(end,8) > 3.0e9 % check upper bound + dose = 1.2*dose; + end + x_dot = @(t,x)f(t,x,dose); + state = [state state_i]; + t = [t t_i]; + x0_i = state_i(end,:); +end % sanity check code + +clear i; + +%% 1.2.3 Plot of trajectory for 5 cycles +figure() +hold on +xlabel('Days Elapsed') +ylabel('WBC Count') +title("WBC Count vs Days Elapsed") +for i=1:num_cycles + plot(t(:,i),state(:,8*i)) +end +hold off + +clear i; + +% figure() +% hold on +% xlabel('Days Elapsed') +% ylabel('Neutrophil Count') +% title("Neutrophil Lower Bound vs Days Elapsed") +% for i=1:num_cycles +% plot(t(:,i),0.4*state(:,8*i)) +% end +% hold off + +clear i; + +%% 2. Trajectory with Jost et al. model +%% 2.1 Intialization of constants +clear +bsa = 1.71; +theta = [31.2;12.72;0.019;9.9216;0.219*(bsa^1.16);2.06;0.146;0.103;0.866;2.3765]; +% initial values (from Jost et al.) +x0 = [0;... + 0;... + 0;... + theta(6)*theta(10)/theta(7);... + theta(6)*theta(10)/theta(7);... + theta(6)*theta(10)/theta(7);... + theta(6)*theta(10)/theta(7);... + theta(6)]; + +num_cycles = 34; + +%% 2.2 Calculation of reference trajectory for 5 cycles +x_ref = []; +t_ref = []; +u_ref = []; +step_size_ref = 0.01; % very fine step size +num_t_ref = (1/step_size_ref)*21+1; % number of timepoints to evaluate ODE45 +tspan = linspace(0,21,num_t_ref); + +u_i = 50*bsa; % 6-MP dosage (mg 6-MP/m^2 body surface area) +x0_i = x0; + +for i=1:num_cycles + u_ref = [u_ref [u_i*(ones((1/step_size_ref)*14,1));zeros((1/step_size_ref)*(20-14)+1,1)]]; + [t_i,x_i] = ode45(@(t,x)jost(t,x,u_i,theta),tspan,x0_i); + t_i = t_i + 21*(i-1); % shift the time index to the current cycle + % check lower bound + if x_i(end,8) < 1 + u_i = 0.8*u_i; + elseif x_i(end,8) > 2 % check upper bound + u_i = 1.2*u_i; + end + x_ref = [x_ref x_i]; + t_ref = [t_ref t_i]; + x0_i = x_i(end,:); +end + +clear i t_i x_i x0_i u_i tspan; + +% flatten to single nx8 matrix +x_ref_flattened = []; +t_ref_flattened = []; +u_ref_flattened = []; +for i=1:num_cycles + x_ref_flattened = [x_ref_flattened; x_ref(:,8*(i-1)+1:8*i)]; + t_ref_flattened = [t_ref_flattened; t_ref(:,i)]; + u_ref_flattened = [u_ref_flattened; u_ref(:,i)]; +end +clear i; + +%% 2.3 Plot of 6-MP trajectory +figure() +hold on +xlabel('Days Elapsed') +ylabel('Amount (mg) or Concentration (mg/L blood)') +title("6-MP and 6-TGN Amount vs Days Elapsed") +plot(t_ref_flattened,x_ref_flattened(:,1)) +plot(t_ref_flattened,x_ref_flattened(:,2)) +plot(t_ref_flattened,x_ref_flattened(:,3)) +legend("x_1 6-MP in the gut (mg)","x_2 6-MP in the bloodstream (mg)","x_3 6-TGN in the bloodstream (mg/L blood)") +hold off + +%% 2.4 Plot of number of proliferating cells, number of cells in each compartment, and number of mature neutrophils +figure() +hold on +xlabel('Days Elapsed') +ylabel('Number of cells / L blood') +title("Number of Cells per L Blood vs Days Elapsed") +plot(t_ref_flattened,x_ref_flattened(:,4)*1e9) +plot(t_ref_flattened,x_ref_flattened(:,5)*1e9) +plot(t_ref_flattened,x_ref_flattened(:,6)*1e9) +plot(t_ref_flattened,x_ref_flattened(:,7)*1e9) +plot(t_ref_flattened,x_ref_flattened(:,8)*1e9) +legend("x_4 Proliferating cells","x_5 Compartment 1","x_6 Compartment 2","x_7 Compartment 3","x_8 Mature neutrophils") +hold off + + +%% 2.5 Plot of neutrophil trajectory (color-coded by cycle) +figure() +hold on +xlabel('Days Elapsed') +ylabel('ANC (Number of cells / L blood)') +title("All Neutrophil Count (ANC) x_8 vs Days Elapsed") +for i=1:num_cycles + plot(t_ref(:,i),x_ref(:,8*i)*10^9) +end +yline(1e9,'-b','Desired lower bound') +yline(2e9,'-r','Desired upper bound') +hold off + +clear i; + +%% 2.6 Linearization +bsa = 1.71; % trajectory near original bsa +theta = [31.2;12.72;0.019;9.9216;0.219*(bsa^1.16);2.06;0.146;0.103;0.866;2.3765]; +x_lin = []; +t_lin = []; +u_lin = []; +step_size_lin = 0.01; % coarse step size; NOTE: because of forward euler's small stability region, the largest I could get this is 0.05 with a different bsa +num_t_lin = (1/step_size_lin)*21+1; % number of timepoints to evaluate ODE45 +tspan = linspace(0,21,num_t_lin); + + +t_lin_j_start = 0; % current time at end of last cycle +x_t = x0; % initial "guess" +u_i = 50*bsa; + + +dx_t = zeros(8,1); % keep track of delta x +%du_t = 0; % keep track of delta u + +dx_t_arr = []; + +for i=1:num_cycles + u_lin = [u_lin u_i]; + u_star = u_ref(end,i); + du_t = u_i - u_star; + + x_ref_i = x_ref(:,8*(i-1)+1:8*i); + x_lin_j = []; + t_lin_j = []; + + for j=1:length(tspan) + x_star = transpose(x_ref_i(round((j-1)*step_size_lin/step_size_ref)+1,:)); + %round((j-1)*step_size_lin/step_size_ref)+1 + x_t = x_star+dx_t; + x_lin_j = [x_lin_j; transpose(x_t)]; + + [f, dfdx, dfdu, dgdx] = jost_fwd_euler(tspan(j),x_star,u_star,theta,step_size_lin); + dx_t = dfdx*dx_t+dfdu*du_t; + if tspan(j) >= 14 + % u_i and u_ref(i) are both zero after 14 days + du_t = 0; + end + t_lin_j = [t_lin_j; t_lin_j_start+tspan(j)]; + end + t_lin = [t_lin t_lin_j]; + x_lin = [x_lin x_lin_j]; + + % check lower bound + if x_t(8) < 1 + u_i = 0.8*u_i; + elseif x_t(8) > 2 % check upper bound + u_i = 1.2*u_i; + end + t_lin_j_start = t_lin_j_start + 21; % shift the time index to the current cycle +end + +t_lin_flattened = []; +x_lin_flattened = []; +for i=1:num_cycles + x_lin_flattened = [x_lin_flattened; x_lin(:,8*(i-1)+1:8*i)]; + t_lin_flattened = [t_lin_flattened; t_lin(:,i)]; +end + +figure() +hold on +xlabel('Days Elapsed') +ylabel('Number of cells / L blood') +title("Number of Cells per L Blood vs Days Elapsed") +plot(t_lin_flattened,x_lin_flattened(:,4)*1e9) +plot(t_lin_flattened,x_lin_flattened(:,5)*1e9) +plot(t_lin_flattened,x_lin_flattened(:,6)*1e9) +plot(t_lin_flattened,x_lin_flattened(:,7)*1e9) +plot(t_lin_flattened,x_lin_flattened(:,8)*1e9) +legend("x_4 Proliferating cells","x_5 Compartment 1","x_6 Compartment 2","x_7 Compartment 3","x_8 Mature neutrophils") +hold off + + +figure() +hold on +xlabel('Days Elapsed') +ylabel('ANC (Number of cells / L blood)') +title("All Neutrophil Count (ANC) x_8 vs Days Elapsed") +plot(t_lin_flattened,x_lin_flattened(:,8)*1e9) +plot(t_ref_flattened,x_ref_flattened(:,8)*1e9) + +yline(1e9,'-b') +yline(2e9,'-r') + +legend("Linearized","Original","Desired lower bound","Desired upper bound","Location","southwest") +hold off + +clear i j x_lin_j x0_i u_i tspan; + +%% 2.7.1 Trajectory with Noise; Setup +num_cycles = 7; %34 + +step_size_noisy = step_size_ref; +num_t_noisy = (1/step_size_noisy)*21+1; % number of timepoints to evaluate ODE45 +tspan = linspace(0,21,num_t_noisy); + +var_w = 0.01; % TODO: change this +var_v = 0.774341747; % CHECK if documented + +%% 2.7.2 Trajectory with Noise; Reactive Controller +u_i = 50*bsa; +x0_i = x0; + +y = []; + +x_noisy_r = []; +t_noisy_r = []; +u_noisy_r = []; + + +for i=1:num_cycles + u_noisy_r = [u_noisy_r u_i]; + [t_i,x_i] = ode45(@(t,x)jost_noisy(t,x,u_i,theta,step_size_noisy,var_w),tspan,x0_i); + t_i = t_i + 20*(i-1); % shift the time index to the current cycle + + % make a "reading" + % ground truth (at the end of the cycle) + y_true = x_ref(end,8*i); + % sample a reading + y_i = normrnd(y_true,var_v); + y = [y y_i]; + + % check lower bound + if y_i < 1 + u_i = 0.8*u_i; + elseif y_i > 2 % check upper bound + u_i = 1.2*u_i; + end + x_noisy_r = [x_noisy_r x_i]; + t_noisy_r = [t_noisy_r t_i]; + + x0_i = x_i(end,:); +end + +clear i t_i x_i x0_i u_i tspan; + +% flatten to single nx8 matrix +x_noisy_r_flattened = []; +t_noisy_r_flattened = []; +u_noisy_r_flattened = []; +for i=1:num_cycles + x_noisy_r_flattened = [x_noisy_r_flattened; x_noisy_r(:,8*(i-1)+1:8*i)]; + t_noisy_r_flattened = [t_noisy_r_flattened; t_noisy_r(:,i)]; + u_noisy_r_flattened = [u_noisy_r_flattened; u_noisy_r(:,i)]; +end +clear i; + +figure() +hold on +xlabel('Days Elapsed') +ylabel('ANC (Number of cells / L blood)') +title("All Neutrophil Count (ANC) x_8 vs Days Elapsed") +plot(t_noisy_r_flattened,x_noisy_r_flattened(:,8)*1e9) +plot(t_ref_flattened,x_ref_flattened(:,8)*1e9) +yline(1e9,'-b') +yline(2e9,'-r') +legend("Noisy","Original","Desired lower bound","Desired upper bound","Location","southwest") +hold off + +figure() +plot(t_noisy_r_flattened,u_noisy_r_flattened*1e9) + + + +%% 2.7.3 Trajectory with Noise; KF Controller + +% Simu_symlation Length +t_s = step_size_noisy; +t_end = 21*num_cycles; +N = t_end/t_s; +time = [0:t_s:t_end]; + +% Dimension +% n: dimension of state vector x +n = 8; +% m: dimension of observation vector y +m = 1; + +% Initialize motion function +syms x1_sym x2_sym x3_sym x4_sym x5_sym x6_sym x7_sym x8_sym u_sym + +f = [-theta(1) 0 0 0 0 0 0 0; ... + theta(1) -theta(2) 0 0 0 0 0 0; ... + 0 theta(3)*theta(4) -theta(5) 0 0 0 0 0; ... + 0 0 0 -theta(7) 0 0 0 0; ... + 0 0 0 theta(7) -theta(7) 0 0 0; ... + 0 0 0 0 theta(7) -theta(7) 0 0; ... + 0 0 0 0 0 theta(7) -theta(7) 0; ... + 0 0 0 0 0 0 theta(7) -theta(10)]*[x1_sym;x2_sym;x3_sym;x4_sym;x5_sym;x6_sym;x7_sym;x8_sym] + ... + [0.22;0;0;0;0;0;0;0]*u_sym + ... + [0;... + 0;... + 0;... + theta(7)*((theta(6)/x8_sym)^theta(9))*x4_sym-theta(7)*theta(8)*((theta(6)/x8_sym)^theta(9))*x3_sym*x4_sym;... + 0;... + 0;... + 0;... + 0]; + +f = [x1_sym;x2_sym;x3_sym;x4_sym;x5_sym;x6_sym;x7_sym;x8_sym] + t_s * f; + +dfdx = jacobian(f,[x1_sym;x2_sym;x3_sym;x4_sym;x5_sym;x6_sym;x7_sym;x8_sym]); +dfdu = jacobian(f,u_sym); + +% Initialize observation function +g = [x8_sym]; +dgdx = jacobian(g,[x1_sym;x2_sym;x3_sym;x4_sym;x5_sym;x6_sym;x7_sym;x8_sym]); + +% Initialize disturbance xi and covariance Q +xi = zeros([n 1 N]); +Q = zeros([n n N]); +Q_const = var_w * eye(n); +for iter = 1:N + Q(:,:,iter) = Q_const; + xi(:,:,iter) = Q(:,:,iter) * randn([n,1]); +end +clear Q_const + +% Initialize measurement noise n and covariance R +nn = zeros([m 1 N]); +R = zeros([m m N]); +R_const = var_v * eye(m); +for iter = 1:N + R(:,:,iter) = R_const; + nn(:,:,iter) = R(:,:,iter) * randn([m,1]); +end +clear R_const + +% Initialize nominal trajectory and control to track +% nominal control is set as linear for test purposes +A_nominal = zeros([n n N]); +b_nominal = zeros([n N]); + +% convert and reshape for Sam's code +u_nominal = transpose(u_ref_flattened(1:N,1)); + +x_nominal = zeros([n 1 N]); +% Simulate System for the nominals +x_o = x0; +for k = 1:N + % Compute linearized c2d-ed state matrices, we use this to simulate the + % system because we do not know the discrete time nonlinear equation + % for the inverse pendulum problem + if k == 1 + x_tmp = x_o; + else + x_tmp = x_nominal(:,:,k-1); + end + [A_actual,b_actual,~] = c2d_jost(x1_sym,x2_sym,x3_sym,x4_sym,x5_sym,x6_sym,x7_sym,x8_sym,u_sym,dfdx,dfdu,dgdx,x_tmp,u_nominal(:,k),t_s); + A_nominal(:,:,k) = A_actual; + b_nominal(:,k) = b_actual; + % Time step + x_nominal(:,:,k) = double(subs(f,{x1_sym,x2_sym,x3_sym,x4_sym,x5_sym,x6_sym,x7_sym,x8_sym,u_sym},{x_tmp(1),x_tmp(2),x_tmp(3),x_tmp(4),x_tmp(5),x_tmp(6),x_tmp(7),x_tmp(8),u_nominal(:,k)})); +end +clear k x_tmp A_actual b_actual + + +% Initialize Cost Parameters +W = zeros([n n N+1]); +rho = zeros([n 1 N+1]); +lambda = zeros([1 N]); +W_const = 100 * eye(n); +lambda_const = 0.1; +for iter = 1:N+1 + W(:,:,iter) = W_const; + if iter == 1 + rho(:,:,iter) = x_o; + else + rho(:,:,iter) = x_nominal(:,:,iter-1); + end +end +for iter = 1:N + lambda(:,iter) = lambda_const; +end +clear W_const lambda_const + +% Note: Iteration variables does not correspond to the notes due to matlab +% indexing start with 1 instead of 0 + +x_o = x0; +x_hat_o = x0; +sigma_o = eye(n); + +% Simulate System with control +is_controlled = 1; +[x_c,y_c,x_hat_p_c,u_c] = simulate_jost(N,n,m,t_s,x1_sym,x2_sym,x3_sym,x4_sym,x5_sym,x6_sym,x7_sym,x8_sym,u_sym,f,dfdx,dfdu,dgdx,xi,Q,nn,R,W,rho,lambda,x_o,x_hat_o,sigma_o,A_nominal,b_nominal,x_nominal,u_nominal,is_controlled); + + +% Process Result +x1_c_plot = [x_o(1,1);reshape(x_c(1,1,:),[N 1])]; +x2_c_plot = [x_o(2,1);reshape(x_c(2,1,:),[N 1])]; +x3_c_plot = [x_o(3,1);reshape(x_c(3,1,:),[N 1])]; +x4_c_plot = [x_o(4,1);reshape(x_c(4,1,:),[N 1])]; +x5_c_plot = [x_o(5,1);reshape(x_c(5,1,:),[N 1])]; +x6_c_plot = [x_o(6,1);reshape(x_c(6,1,:),[N 1])]; +x7_c_plot = [x_o(7,1);reshape(x_c(7,1,:),[N 1])]; +x8_c_plot = [x_o(8,1);reshape(x_c(8,1,:),[N 1])]; +y1_c_plot = [x_o(1,1);reshape(y_c(1,1,:),[N 1])]; +x1_hat_c_plot = [x_hat_o(1,1);reshape(x_hat_p_c(1,1,:),[N 1])]; +x2_hat_c_plot = [x_hat_o(2,1);reshape(x_hat_p_c(2,1,:),[N 1])]; +x3_hat_c_plot = [x_hat_o(3,1);reshape(x_hat_p_c(3,1,:),[N 1])]; +x4_hat_c_plot = [x_hat_o(4,1);reshape(x_hat_p_c(4,1,:),[N 1])]; +x5_hat_c_plot = [x_hat_o(5,1);reshape(x_hat_p_c(5,1,:),[N 1])]; +x6_hat_c_plot = [x_hat_o(6,1);reshape(x_hat_p_c(6,1,:),[N 1])]; +x7_hat_c_plot = [x_hat_o(7,1);reshape(x_hat_p_c(7,1,:),[N 1])]; +x8_hat_c_plot = [x_hat_o(8,1);reshape(x_hat_p_c(8,1,:),[N 1])]; + +figure() +plot(t_noisy_r_flattened(1:N),x_noisy_r_flattened(1:N,8)); +hold on +rho8_plot = reshape(rho(8,1,:),[N+1 1]); +plot(time,x8_c_plot) +hold on +plot(time,rho8_plot) +legend('reactive','KF','nominal') + +figure() +plot(time(1:N),u_c) +legend('control sequence') diff --git a/simulate_invpend.m b/simulate_invpend.m index 99d0b24..44d5472 100644 --- a/simulate_invpend.m +++ b/simulate_invpend.m @@ -49,20 +49,7 @@ else x_hat_km1 = reshape(x_hat_p(:,:,k-1),[n 1]); end -% for j = k:N -% if j == k -% x_tmp = x_hat_km1; -% else -% x_tmp = x_nominal(:,:,j-1); -% end -% [A_new,b_new,~] = c2d_invpend(x1_sym,x2_sym,x3_sym,x4_sym,u_sym,dfdx,dfdu,dgdx,x_tmp,u_nominal(:,j),t_s); -% A_nominal_new(:,:,j) = A_new; -% b_nominal_new(:,j) = b_new; -% x_nominal(:,:,j) = A_new * x_tmp + b_new * u_nominal(:,j); -% end -% [K_tilda,p_tilda,mu] = solve_riccati(N,n,W,rho,lambda,A_nominal,b_nominal); - -% 2 + delta_x_hat_km1 = x_hat_km1 - rho(:,:,k); delta_u = calc_control(A_nominal,b_nominal,K_tilda,p_tilda,mu,delta_x_hat_km1,k); u(:,k) = u_nominal(:,k) + delta_u; @@ -71,12 +58,6 @@ % Compute linearized c2d-ed state matrices, we use this to simulate the % system because we do not know the discrete time nonlinear equation % for the inverse pendulum problem -% if k == 1 -% x_tmp = x_o; -% else -% x_tmp = x(:,:,k-1); -% end -% [A_actual,b_actual,C_actual] = c2d_invpend(x1_sym,x2_sym,x3_sym,x4_sym,u_sym,dfdx,dfdu,dgdx,x_tmp,u(:,k),t_s); % Kalman Filter Prediction if k == 1 diff --git a/simulate_system.m b/simulate_system.m index d33c35c..4311881 100644 --- a/simulate_system.m +++ b/simulate_system.m @@ -14,7 +14,7 @@ % rho = (cost function) % lambda = (cost function) % x_o = state at time zero -% is_controlled = is the system controlled? +% is_controlled = is the system controlled? 1 From 62fee37c607da43403c113f0cea3d5ec235c0f7a Mon Sep 17 00:00:00 2001 From: Jimmy Yang Date: Fri, 2 Sep 2022 09:14:21 -0400 Subject: [PATCH 3/8] Delete nominal_trajectory.asv --- nominal_trajectory.asv | 663 ----------------------------------------- 1 file changed, 663 deletions(-) delete mode 100644 nominal_trajectory.asv diff --git a/nominal_trajectory.asv b/nominal_trajectory.asv deleted file mode 100644 index 7824da8..0000000 --- a/nominal_trajectory.asv +++ /dev/null @@ -1,663 +0,0 @@ -%% 1.1 Trajectory with Jayachandran et al. model - theta_p estimate -% %% 1.1.1 Intialization -% clear -% bsa = 1.71; -% theta = [4.2;3.8;39.4;15.11;1;0.08;0.3287;8.2e9;0.4386;0.1207;0.5346;0.0782;84]; -% % initial values (from Chapman et al.) -% % x0 = [0;0;0;1.2e11;1.2e11;1.2e11;1.2e11;theta(8)*(theta(7)/theta(10)-1)^(1/theta(9))]; -% x0 = [0;0;0;1.2625e11;1.2625e11;1.2625e11;1.2625e11;0.2851e11]; -% % x0 = [0;0;0;0;0;0;0;0]; -% d = 50*bsa; % 6-MP dosage (mg 6-MP/m^2 body surface area) -% -% %% 1.1.2 Calculation of trajectory for 5 cycles -% state = []; -% t = []; -% x0_i = x0; -% num_cycles = 34; -% num_t = 21; % number of timepoints to evaluate ODE45 -% tspan = linspace(1,21,num_t); -% for i=1:num_cycles -% [t_i,state_i] = ode45(@(t,x)jayachandran(t,x,d,theta),tspan,x0_i); -% t_i = t_i + 20*(i-1); % shift the time index to the current cycle -% % check lower bound -% if state_i(end,8) < 1e9 -% d = 0.8*d; -% elseif state_i(end,8)*0.6 > 2e9 % check upper bound -% d = 1.2*d; -% end -% state = [state state_i]; -% t = [t t_i]; -% x0_i = state_i(end,:); -% end -% -% clear i; -% -% %% 1.1.3 Plot of trajectory for 5 cycles -% figure() -% hold on -% xlabel('Days Elapsed') -% ylabel('WBC Count') -% title("WBC Count vs Days Elapsed") -% for i=1:num_cycles -% plot(t(:,i),state(:,8*i)) -% end -% hold off -% -% clear i; -% -% figure() -% hold on -% xlabel('Days Elapsed') -% ylabel('Neutrophil Count') -% title("Neutrophil Lower Bound vs Days Elapsed") -% for i=1:num_cycles -% plot(t(:,i),0.4*state(:,8*i)) -% end -% hold off -% -% clear i; - -% %% Trajectory with theta_p estimate -% -% % WBC trajectory over 5 cycles; lower bound is -% [time1,state1] = ode45(@(t,x)jayachandran(t,x,d),[0 20],x0); -% -% % check lower bound -% if state1(end,8) < 1e9 -% d = 0.8*d; -% sprintf("less") -% elseif state1(end,8)*0.6 > 2e9 % check upper bound -% d = 1.2*d; -% end -% [time2,state2] = ode45(@(t,x)jayachandran(t,x,d),[0 20],state1(end,:)); -% time2 = time2+20; -% -% % check lower bound -% if state2(end,8)*0.4 < 1e9 -% d = 0.8*d; -% sprintf("less") -% elseif state2(end,8)*0.6 > 2e9 % check upper bound -% d = 1.2*d; -% end -% [time3,state3] = ode45(@(t,x)jayachandran(t,x,d),[0 20],state2(end,:)); -% time3 = time3+20*2; -% -% % check lower bound -% if state3(end,8)*0.4 < 1e9 -% d = 0.8*d; -% sprintf("less") -% elseif state3(end,8)*0.6 > 2e9 % check upper bound -% d = 1.2*d; -% end -% [time4,state4] = ode45(@(t,x)jayachandran(t,x,d),[0 20],state3(end,:)); -% time4 = time4+20*3; -% -% % check lower bound -% if state4(end,8)*0.4 < 1e9 -% d = 0.8*d; -% fprintf("less") -% elseif state4(end,8)*0.6 > 2e9 % check upper bound -% d = 1.2*d; -% end -% [time5,state5] = ode45(@(t,x)jayachandran(t,x,d),[0 20],state4(end,:)); -% time5 = time5+20*4; -% -% % [time1_ext,state1_ext] = ode45(@(t,x)jayachandran(t,x),[0 200],x0); -% -% figure() -% hold on -% plot(time1,state1(:,8)) -% [state1_max,state1_max_idx] = max(state1); -% state1_max -% plot(time2,state2(:,8)) -% plot(time3,state3(:,8)) -% plot(time4,state4(:,8)) -% plot(time5,state5(:,8)) -% % plot(time1_ext,state1_ext(:,8)) -% xlabel('Days Elapsed') -% ylabel('WBC Count') -% legend("cycle 1","cycle 2","cycle 3","cycle 4","cycle 5") -% title("WBC Count vs Days Elapsed") -% hold off -% -% figure() -% hold on -% plot(time1,0.4*state1(:,8)) -% plot(time2,0.4*state2(:,8)) -% plot(time3,0.4*state3(:,8)) -% plot(time4,0.4*state4(:,8)) -% plot(time5,0.4*state5(:,8)) -% xlabel('Days Elapsed') -% ylabel('ANC') -% legend("cycle 1","cycle 2","cycle 3","cycle 4","cycle 5") -% title("Neutrophil Lower Bound vs Days Elapsed") -% hold off -% -% %% Moar Plots -% [time1,state1] = ode45(@(t,x)jayachandran(t,x,d),[0 200],x0); -% figure() -% hold on -% plot(time1,state1(:,1)) -% plot(time1,state1(:,2)) -% hold off -% -% figure() -% hold on -% plot(time1,state1(:,3)) -% hold off -% -% figure() -% hold on -% plot(time1,state1(:,4)) -% plot(time1,state1(:,5)) -% plot(time1,state1(:,6)) -% plot(time1,state1(:,7)) -% hold off -% -% figure() -% hold on -% plot(time1,state1(:,8)) -% hold off -%% 1.2 Trajectory with Jayachandran et al. model - modified treatment protocol -%% 1.2.1 Intialization -clear -clc -bsa = 1.71; -theta = [4.2;3.8;39.4;15.11;1;0.08;0.3287;8.2e9;0.4386;0.1207;0.5346;0.0782;84]; -% initial values (from Chapman et al.) -% x0 = [0;0;0;1.2e11;1.2e11;1.2e11;1.2e11;theta(8)*(theta(7)/theta(10)-1)^(1/theta(9))]; -x0 = [0;0;0;1.2625e11;1.2625e11;1.2625e11;1.2625e11;0.2851e11]; -% x0 = [0;0;0;0;0;0;0;0]; -dose = 500000*bsa; % 6-MP dosage (mg 6-MP/m^2 body surface area) -%% -%u = @(t,d) d*(t<=14) + 0*(t>14); -H = @(x) (x >= 0); -u = @(t,d) H(t)-H(t-14); -% define matrices and nonlinear components -A = [-theta(1) 0 0 0 0 0 0 0; ... - theta(1) -theta(2) 0 0 0 0 0 0; ... - 0 0 -theta(6) 0 0 0 0 0; ... - 0 0 0 -theta(10) 0 0 0 0; ... - 0 0 0 theta(10) -theta(10) 0 0 0; ... - 0 0 0 0 theta(10) -theta(10) 0 0; ... - 0 0 0 0 0 theta(10) -theta(10) 0; ... - 0 0 0 0 0 0 theta(10) -theta(11)]; - -B = [5875.4;0;0;0;0;0;0;0]; - -f_hat = @(t,x) [0;... - -theta(3)*x(2)/(theta(4)+x(2));... - theta(5)*theta(3)*x(2)/(theta(4)+x(2));... - (theta(7)*(theta(8)^theta(9))/(theta(8)^theta(9)+x(8)^theta(9))-theta(12)*x(3)/(theta(13)+x(3)))*x(4);... - 0;... - 0;... - 0;... - 0]; - -f = @(t,x,d) A*x + B*0.2*bsa*u(t) + f_hat(t,x); -%% 1.2.2 Calculation of trajectory for 5 cycles -state = []; -t = []; -x0_i = x0; -num_cycles = 7; -num_t = 21; % number of timepoints to evaluate ODE45 -tspan = linspace(1,21,num_t); -for i=1:num_cycles - [t_i,state_i] = ode45(@(t,x)f(t,x,dose),tspan,x0_i); - t_i = t_i + 20*(i-1); % shift the time index to the current cycle - % check lower bound - if state_i(end,8) < 1.5e9 - dose = 0.8*dose; - elseif state_i(end,8) > 3.0e9 % check upper bound - dose = 1.2*dose; - end - x_dot = @(t,x)f(t,x,dose); - state = [state state_i]; - t = [t t_i]; - x0_i = state_i(end,:); -end % sanity check code - -clear i; - -%% 1.2.3 Plot of trajectory for 5 cycles -figure() -hold on -xlabel('Days Elapsed') -ylabel('WBC Count') -title("WBC Count vs Days Elapsed") -for i=1:num_cycles - plot(t(:,i),state(:,8*i)) -end -hold off - -clear i; - -% figure() -% hold on -% xlabel('Days Elapsed') -% ylabel('Neutrophil Count') -% title("Neutrophil Lower Bound vs Days Elapsed") -% for i=1:num_cycles -% plot(t(:,i),0.4*state(:,8*i)) -% end -% hold off - -clear i; - -%% 2. Trajectory with Jost et al. model -%% 2.1 Intialization of constants -clear -bsa = 1.71; -theta = [31.2;12.72;0.019;9.9216;0.219*(bsa^1.16);2.06;0.146;0.103;0.866;2.3765]; -% initial values (from Jost et al.) -x0 = [0;... - 0;... - 0;... - theta(6)*theta(10)/theta(7);... - theta(6)*theta(10)/theta(7);... - theta(6)*theta(10)/theta(7);... - theta(6)*theta(10)/theta(7);... - theta(6)]; - -num_cycles = 34; - -%% 2.2 Calculation of reference trajectory for 5 cycles -x_ref = []; -t_ref = []; -u_ref = []; -step_size_ref = 0.01; % very fine step size -num_t_ref = (1/step_size_ref)*21+1; % number of timepoints to evaluate ODE45 -tspan = linspace(0,21,num_t_ref); - -u_i = 50*bsa; % 6-MP dosage (mg 6-MP/m^2 body surface area) -x0_i = x0; - -for i=1:num_cycles - u_ref = [u_ref [u_i*(ones((1/step_size_ref)*14,1));zeros((1/step_size_ref)*(20-14)+1,1)]]; - [t_i,x_i] = ode45(@(t,x)jost(t,x,u_i,theta),tspan,x0_i); - t_i = t_i + 21*(i-1); % shift the time index to the current cycle - % check lower bound - if x_i(end,8) < 1 - u_i = 0.8*u_i; - elseif x_i(end,8) > 2 % check upper bound - u_i = 1.2*u_i; - end - x_ref = [x_ref x_i]; - t_ref = [t_ref t_i]; - x0_i = x_i(end,:); -end - -clear i t_i x_i x0_i u_i tspan; - -% flatten to single nx8 matrix -x_ref_flattened = []; -t_ref_flattened = []; -u_ref_flattened = []; -for i=1:num_cycles - x_ref_flattened = [x_ref_flattened; x_ref(:,8*(i-1)+1:8*i)]; - t_ref_flattened = [t_ref_flattened; t_ref(:,i)]; - u_ref_flattened = [u_ref_flattened; u_ref(:,i)]; -end -clear i; - -%% 2.3 Plot of 6-MP trajectory -figure() -hold on -xlabel('Days Elapsed') -ylabel('Amount (mg) or Concentration (mg/L blood)') -title("6-MP and 6-TGN Amount vs Days Elapsed") -plot(t_ref_flattened,x_ref_flattened(:,1)) -plot(t_ref_flattened,x_ref_flattened(:,2)) -plot(t_ref_flattened,x_ref_flattened(:,3)) -legend("x_1 6-MP in the gut (mg)","x_2 6-MP in the bloodstream (mg)","x_3 6-TGN in the bloodstream (mg/L blood)") -hold off - -%% 2.4 Plot of number of proliferating cells, number of cells in each compartment, and number of mature neutrophils -figure() -hold on -xlabel('Days Elapsed') -ylabel('Number of cells / L blood') -title("Number of Cells per L Blood vs Days Elapsed") -plot(t_ref_flattened,x_ref_flattened(:,4)*1e9) -plot(t_ref_flattened,x_ref_flattened(:,5)*1e9) -plot(t_ref_flattened,x_ref_flattened(:,6)*1e9) -plot(t_ref_flattened,x_ref_flattened(:,7)*1e9) -plot(t_ref_flattened,x_ref_flattened(:,8)*1e9) -legend("x_4 Proliferating cells","x_5 Compartment 1","x_6 Compartment 2","x_7 Compartment 3","x_8 Mature neutrophils") -hold off - - -%% 2.5 Plot of neutrophil trajectory (color-coded by cycle) -figure() -hold on -xlabel('Days Elapsed') -ylabel('ANC (Number of cells / L blood)') -title("All Neutrophil Count (ANC) x_8 vs Days Elapsed") -for i=1:num_cycles - plot(t_ref(:,i),x_ref(:,8*i)*10^9) -end -yline(1e9,'-b','Desired lower bound') -yline(2e9,'-r','Desired upper bound') -hold off - -clear i; - -%% 2.6 Linearization -bsa = 1.71; % trajectory near original bsa -theta = [31.2;12.72;0.019;9.9216;0.219*(bsa^1.16);2.06;0.146;0.103;0.866;2.3765]; -x_lin = []; -t_lin = []; -u_lin = []; -step_size_lin = 0.01; % coarse step size; NOTE: because of forward euler's small stability region, the largest I could get this is 0.05 with a different bsa -num_t_lin = (1/step_size_lin)*21+1; % number of timepoints to evaluate ODE45 -tspan = linspace(0,21,num_t_lin); - - -t_lin_j_start = 0; % current time at end of last cycle -x_t = x0; % initial "guess" -u_i = 50*bsa; - - -dx_t = zeros(8,1); % keep track of delta x -%du_t = 0; % keep track of delta u - -dx_t_arr = []; - -for i=1:num_cycles - u_lin = [u_lin u_i]; - u_star = u_ref(end,i); - du_t = u_i - u_star; - - x_ref_i = x_ref(:,8*(i-1)+1:8*i); - x_lin_j = []; - t_lin_j = []; - - for j=1:length(tspan) - x_star = transpose(x_ref_i(round((j-1)*step_size_lin/step_size_ref)+1,:)); - %round((j-1)*step_size_lin/step_size_ref)+1 - x_t = x_star+dx_t; - x_lin_j = [x_lin_j; transpose(x_t)]; - - [f, dfdx, dfdu, dgdx] = jost_fwd_euler(tspan(j),x_star,u_star,theta,step_size_lin); - dx_t = dfdx*dx_t+dfdu*du_t; - if tspan(j) >= 14 - % u_i and u_ref(i) are both zero after 14 days - du_t = 0; - end - t_lin_j = [t_lin_j; t_lin_j_start+tspan(j)]; - end - t_lin = [t_lin t_lin_j]; - x_lin = [x_lin x_lin_j]; - - % check lower bound - if x_t(8) < 1 - u_i = 0.8*u_i; - elseif x_t(8) > 2 % check upper bound - u_i = 1.2*u_i; - end - t_lin_j_start = t_lin_j_start + 21; % shift the time index to the current cycle -end - -t_lin_flattened = []; -x_lin_flattened = []; -for i=1:num_cycles - x_lin_flattened = [x_lin_flattened; x_lin(:,8*(i-1)+1:8*i)]; - t_lin_flattened = [t_lin_flattened; t_lin(:,i)]; -end - -figure() -hold on -xlabel('Days Elapsed') -ylabel('Number of cells / L blood') -title("Number of Cells per L Blood vs Days Elapsed") -plot(t_lin_flattened,x_lin_flattened(:,4)*1e9) -plot(t_lin_flattened,x_lin_flattened(:,5)*1e9) -plot(t_lin_flattened,x_lin_flattened(:,6)*1e9) -plot(t_lin_flattened,x_lin_flattened(:,7)*1e9) -plot(t_lin_flattened,x_lin_flattened(:,8)*1e9) -legend("x_4 Proliferating cells","x_5 Compartment 1","x_6 Compartment 2","x_7 Compartment 3","x_8 Mature neutrophils") -hold off - - -figure() -hold on -xlabel('Days Elapsed') -ylabel('ANC (Number of cells / L blood)') -title("All Neutrophil Count (ANC) x_8 vs Days Elapsed") -plot(t_lin_flattened,x_lin_flattened(:,8)*1e9) -plot(t_ref_flattened,x_ref_flattened(:,8)*1e9) - -yline(1e9,'-b') -yline(2e9,'-r') - -legend("Linearized","Original","Desired lower bound","Desired upper bound","Location","southwest") -hold off - -clear i j x_lin_j x0_i u_i tspan; - -%% 2.7.1 Trajectory with Noise; Setup -num_cycles = 3; %34 - -step_size_noisy = step_size_ref; -num_t_noisy = (1/step_size_noisy)*21+1; % number of timepoints to evaluate ODE45 -tspan = linspace(0,21,num_t_noisy); - -var_w = 0.01; % TODO: change this -var_v = 0.774341747; - -%% 2.7.2 Trajectory with Noise; Reactive Controller -u_i = 50*bsa; -x0_i = x0; - -y = []; - -x_noisy_r = []; -t_noisy_r = []; -u_noisy_r = []; - - -for i=1:num_cycles - u_noisy_r = [u_noisy_r u_i]; - [t_i,x_i] = ode45(@(t,x)jost_noisy(t,x,u_i,theta,step_size_noisy,var_w),tspan,x0_i); - t_i = t_i + 20*(i-1); % shift the time index to the current cycle - - % make a "reading" - % ground truth (at the end of the cycle) - y_true = x_ref(end,8*i); - % sample a reading - y_i = normrnd(y_true,var_v); - y = [y y_i]; - - % check lower bound - if y_i < 1 - u_i = 0.8*u_i; - elseif y_i > 2 % check upper bound - u_i = 1.2*u_i; - end - x_noisy_r = [x_noisy_r x_i]; - t_noisy_r = [t_noisy_r t_i]; - - x0_i = x_i(end,:); -end - -clear i t_i x_i x0_i u_i tspan; - -% flatten to single nx8 matrix -x_noisy_r_flattened = []; -t_noisy_r_flattened = []; -for i=1:num_cycles - x_noisy_r_flattened = [x_noisy_r_flattened; x_noisy_r(:,8*(i-1)+1:8*i)]; - t_noisy_r_flattened = [t_noisy_r_flattened; t_noisy_r(:,i)]; -end -clear i; - -figure() -hold on -xlabel('Days Elapsed') -ylabel('ANC (Number of cells / L blood)') -title("All Neutrophil Count (ANC) x_8 vs Days Elapsed") -plot(t_noisy_r_flattened,x_noisy_r_flattened(:,8)*1e9) -plot(t_ref_flattened,x_ref_flattened(:,8)*1e9) -yline(1e9,'-b') -yline(2e9,'-r') -legend("Noisy","Original","Desired lower bound","Desired upper bound","Location","southwest") -hold off - - -%% 2.7.3 Trajectory with Noise; KF Controller - -% Simu_symlation Length -t_s = step_size_noisy; -t_end = 21; -N = num_t_noisy; -time = [1:t_s:t_end]; - -% Dimension -% n: dimension of state vector x -n = 8; -% m: dimension of observation vector y -m = 1; - -% Initialize motion function -syms x1_sym x2_sym x3_sym x4_sym x5_sym x6_sym x7_sym x8_sym u_sym - -f = [-theta(1) 0 0 0 0 0 0 0; ... - theta(1) -theta(2) 0 0 0 0 0 0; ... - 0 theta(3)*theta(4) -theta(5) 0 0 0 0 0; ... - 0 0 0 -theta(7) 0 0 0 0; ... - 0 0 0 theta(7) -theta(7) 0 0 0; ... - 0 0 0 0 theta(7) -theta(7) 0 0; ... - 0 0 0 0 0 theta(7) -theta(7) 0; ... - 0 0 0 0 0 0 theta(7) -theta(10)]*[x1_sym;x2_sym;x3_sym;x4_sym;x5_sym;x6_sym;x7_sym;x8_sym] + ... - [0.22;0;0;0;0;0;0;0]*u_sym + ... - [0;... - 0;... - 0;... - theta(7)*((theta(6)/x8_sym)^theta(9))*x4_sym-theta(7)*theta(8)*((theta(6)/x8_sym)^theta(9))*x3_sym*x4_sym;... - 0;... - 0;... - 0;... - 0]; - -f = [x1_sym;x2_sym;x3_sym;x4_sym;x5_sym;x6_sym;x7_sym;x8_sym] + t_s * f; - -dfdx = jacobian(f,[x1_sym;x2_sym;x3_sym;x4_sym;x5_sym;x6_sym;x7_sym;x8_sym]); -dfdu = jacobian(f,u_sym); - -% Initialize observation function -g = [x8_sym]; -dgdx = jacobian(g,[x1_sym;x2_sym;x3_sym;x4_sym;x5_sym;x6_sym;x7_sym;x8_sym]); - -% Initialize disturbance xi and covariance Q -xi = zeros([n 1 N]); -Q = zeros([n n N]); -Q_const = var_w * eye(n); -for iter = 1:N - Q(:,:,iter) = Q_const; - xi(:,:,iter) = Q(:,:,iter) * randn([n,1]); -end -clear Q_const - -% Initialize measurement noise n and covariance R -nn = zeros([m 1 N]); -R = zeros([m m N]); -R_const = var_v * eye(m); -for iter = 1:N - R(:,:,iter) = R_const; - nn(:,:,iter) = R(:,:,iter) * randn([m,1]); -end -clear R_const - -% Initialize nominal trajectory and control to track -% nominal control is set as linear for test purposes -A_nominal = zeros([n n N]); -b_nominal = zeros([n N]); - -% convert and reshape for Sam's code -u_nominal = transpose(u_ref_flattened(1:N,1)); - -x_nominal = zeros([n 1 N]); -% Simulate System for the nominals -x_o = x0; -for k = 1:N - % Compute linearized c2d-ed state matrices, we use this to simulate the - % system because we do not know the discrete time nonlinear equation - % for the inverse pendulum problem - if k == 1 - x_tmp = x_o; - else - x_tmp = x_nominal(:,:,k-1); - end - [A_actual,b_actual,~] = c2d_jost(x1_sym,x2_sym,x3_sym,x4_sym,x5_sym,x6_sym,x7_sym,x8_sym,u_sym,dfdx,dfdu,dgdx,x_tmp,u_nominal(:,k),t_s); - A_nominal(:,:,k) = A_actual; - b_nominal(:,k) = b_actual; - % Time step - x_nominal(:,:,k) = double(subs(f,{x1_sym,x2_sym,x3_sym,x4_sym,x5_sym,x6_sym,x7_sym,x8_sym,u_sym},{x_tmp(1),x_tmp(2),x_tmp(3),x_tmp(4),x_tmp(5),x_tmp(6),x_tmp(7),x_tmp(8),u_nominal(:,k)})); -end -clear k x_tmp A_actual b_actual - - -% Initialize Cost Parameters -W = zeros([n n N+1]); -rho = zeros([n 1 N+1]); -lambda = zeros([1 N]); -W_const = 100 * eye(n); -lambda_const = 0.1; -for iter = 1:N+1 - W(:,:,iter) = W_const; - if iter == 1 - rho(:,:,iter) = x_o; - else - rho(:,:,iter) = x_nominal(:,:,iter-1); - end -end -for iter = 1:N - lambda(:,iter) = lambda_const; -end -clear W_const lambda_const - -% Note: Iteration variables does not correspond to the notes due to matlab -% indexing start with 1 instead of 0 - -x_o = x0; -x_hat_o = x0+[-0.3;0.2;0.05;0.01;-0.5;0.01;0;-0.32]; % CHANGE this? -sigma_o = 0.2 * eye(n); % CHANGE THIS? - -% Simulate System with control -is_controlled = 1; -[x_c,y_c,x_hat_p_c,u_c] = simulate_jost(N,n,m,t_s,x1_sym,x2_sym,x3_sym,x4_sym,x5_sym,x6_sym,x7_sym,x8_sym,u_sym,f,dfdx,dfdu,dgdx,xi,Q,nn,R,W,rho,lambda,x_o,x_hat_o,sigma_o,A_nominal,b_nominal,x_nominal,u_nominal,is_controlled); - - -% Process Result -x1_c_plot = [x_o(1,1);reshape(x_c(1,1,:),[N 1])]; -x2_c_plot = [x_o(2,1);reshape(x_c(2,1,:),[N 1])]; -x3_c_plot = [x_o(3,1);reshape(x_c(3,1,:),[N 1])]; -x4_c_plot = [x_o(4,1);reshape(x_c(4,1,:),[N 1])]; -x5_c_plot = [x_o(5,1);reshape(x_c(5,1,:),[N 1])]; -x6_c_plot = [x_o(6,1);reshape(x_c(6,1,:),[N 1])]; -x7_c_plot = [x_o(7,1);reshape(x_c(7,1,:),[N 1])]; -x8_c_plot = [x_o(8,1);reshape(x_c(8,1,:),[N 1])]; -y1_c_plot = [x_o(1,1);reshape(y_c(1,1,:),[N 1])]; -x1_hat_c_plot = [x_hat_o(1,1);reshape(x_hat_p_c(1,1,:),[N 1])]; -x2_hat_c_plot = [x_hat_o(2,1);reshape(x_hat_p_c(2,1,:),[N 1])]; -x3_hat_c_plot = [x_hat_o(3,1);reshape(x_hat_p_c(3,1,:),[N 1])]; -x4_hat_c_plot = [x_hat_o(4,1);reshape(x_hat_p_c(4,1,:),[N 1])]; -x5_hat_c_plot = [x_hat_o(5,1);reshape(x_hat_p_c(5,1,:),[N 1])]; -x6_hat_c_plot = [x_hat_o(6,1);reshape(x_hat_p_c(6,1,:),[N 1])]; -x7_hat_c_plot = [x_hat_o(7,1);reshape(x_hat_p_c(7,1,:),[N 1])]; -x8_hat_c_plot = [x_hat_o(8,1);reshape(x_hat_p_c(8,1,:),[N 1])]; - - -%% -figure() -plot(t_noisy_r_flattened(1:N),x_noisy_r_flattened(1:N,8)); -hold on -rho8_plot = reshape(rho(8,1,:),[N+1 1]); -plot(time(1:N),x8_c_plot(1:N)) -hold on -plot(time(1:N),rho8_plot(1:N)) -legend('reactive','KF','nominal') - -figure() -plot(time(1:N),u_c) -legend('control sequence') From 5067742e19cc4f823d3b2070aecefe14c614acfa Mon Sep 17 00:00:00 2001 From: Jimmy Yang Date: Fri, 23 Sep 2022 18:44:27 -0700 Subject: [PATCH 4/8] figures and simulate_jost (accidentally deleted) --- ...Lymphoblastic Leukemia with deviations.csv | 55307 ++++++++++++++++ Steve_Jost_correct_theta5_ANC.png | Bin 0 -> 68557 bytes Steve_Jost_correct_theta5_PD.png | Bin 0 -> 113776 bytes Steve_Jost_correct_theta5_PK.png | Bin 0 -> 75642 bytes Steve_Jost_expected_PK.png | Bin 0 -> 22297 bytes Steve_Jost_linearized_trajectory.png | Bin 0 -> 41265 bytes Steve_Jost_noisy_KF_control.png | Bin 0 -> 19935 bytes Steve_Jost_noisy_KF_reactive.png | Bin 0 -> 100698 bytes Steve_Jost_noisy_reactive.png | Bin 0 -> 37713 bytes Steve_Jost_wrong_theta5_PK.png | Bin 0 -> 62430 bytes simulate_jost.m | 95 + 11 files changed, 55402 insertions(+) create mode 100644 Data_Sheet_2_Model-Based Simulation of Maintenance Therapy of Childhood Acute Lymphoblastic Leukemia with deviations.csv create mode 100644 Steve_Jost_correct_theta5_ANC.png create mode 100644 Steve_Jost_correct_theta5_PD.png create mode 100644 Steve_Jost_correct_theta5_PK.png create mode 100644 Steve_Jost_expected_PK.png create mode 100644 Steve_Jost_linearized_trajectory.png create mode 100644 Steve_Jost_noisy_KF_control.png create mode 100644 Steve_Jost_noisy_KF_reactive.png create mode 100644 Steve_Jost_noisy_reactive.png create mode 100644 Steve_Jost_wrong_theta5_PK.png create 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zhQPah17%K?2fv0&9SHaZ8E_(ua<;bfAskl`;(W$xM9R*KUqDe4WQ5s)Q5`oM*_o`m z0H;HoZgtKY(h<;YXei!Imu^!Q9d@jy;R0O`Cs+bgP*6a-G)fnMD}74KH1B~pi+xDi zA@SU1f17tic=#c?l#C3dY#IthfeNB1VP|VHx}h3oBWjLY(E{U9Ca=Z*B>Exs*=iqe zKq^u*&JeLl-#t{)TZ=WoUdsmS_6NTp(29fJg{glFp%t7?`8a~!A%c^0{?l#@s^^$A zQ-}%rpC+ddY)tqorVT*f0;#$iWD*c=nx9`^;3nI!u#~mr=M@#jBZ?+4_aoBDz!zJt znXU!&`ChOm12aH5jOhTzEbx}F5Ltkcw*e&TSkNF~S$GGvD8dIJ&)I&MIEmgipO67h zN_E1q9a76kYeEd)TnA}ZATqOA`STrNZsBm8?wWdMm9+ukEFyIaGK;g8tmbh}JxFNN zqhoHCP;~v(QIM2bgv$6w;DybKjziRjsP8?9e#IgMDoVn(qhgcF>fNAD37I4h5Z8n9 zv;qrrUr?>IWL%)KO%JYv_~C5NG~TRr;ZZ3b`z;ghHEbjC6<(|!#aPuKi?e6 zt!FaRpi2BVXbi-{Oa##_5)2|Q&%5CNR1+4bpd<}zNonXNdj|)rA-iBUDd-Ws}&EHd3}*AY9Idq&)L%G~~zO4oM{?uAoHP|49 Date: Fri, 30 Sep 2022 22:39:55 -0700 Subject: [PATCH 5/8] fixed a plotting bug in section 2.7.2 also added code to time elapsed in sections 2.7.2 and 2.7.3 --- nominal_trajectory.m | 10 ++++++++-- 1 file changed, 8 insertions(+), 2 deletions(-) diff --git a/nominal_trajectory.m b/nominal_trajectory.m index 2d5eb4c..3d62d31 100644 --- a/nominal_trajectory.m +++ b/nominal_trajectory.m @@ -446,6 +446,8 @@ var_v = 0.774341747; % CHECK if documented %% 2.7.2 Trajectory with Noise; Reactive Controller +tic + u_i = 50*bsa; x0_i = x0; @@ -457,7 +459,8 @@ for i=1:num_cycles - u_noisy_r = [u_noisy_r u_i]; + u_i_all = [transpose(repelem(u_i,(1/step_size_noisy)*14));transpose(repelem(0,(1/step_size_noisy)*(21-14)+1))]; + u_noisy_r = [u_noisy_r u_i_all]; [t_i,x_i] = ode45(@(t,x)jost_noisy(t,x,u_i,theta,step_size_noisy,var_w),tspan,x0_i); t_i = t_i + 20*(i-1); % shift the time index to the current cycle @@ -508,9 +511,10 @@ figure() plot(t_noisy_r_flattened,u_noisy_r_flattened*1e9) - +toc %% 2.7.3 Trajectory with Noise; KF Controller +tic % Simu_symlation Length t_s = step_size_noisy; @@ -665,3 +669,5 @@ figure() plot(time(1:N),u_c) legend('control sequence') + +toc From 38979f300f1d765bb1dcb95520f0a1317c126a39 Mon Sep 17 00:00:00 2001 From: Jimmy Yang Date: Fri, 30 Sep 2022 23:37:04 -0700 Subject: [PATCH 6/8] added graph labels for control sequence graphs --- nominal_trajectory.m | 30 ++++++++++++++++++++++++++++-- 1 file changed, 28 insertions(+), 2 deletions(-) diff --git a/nominal_trajectory.m b/nominal_trajectory.m index 3d62d31..8074e01 100644 --- a/nominal_trajectory.m +++ b/nominal_trajectory.m @@ -262,6 +262,7 @@ num_cycles = 34; %% 2.2 Calculation of reference trajectory for 5 cycles + x_ref = []; t_ref = []; u_ref = []; @@ -301,6 +302,7 @@ clear i; %% 2.3 Plot of 6-MP trajectory + figure() hold on xlabel('Days Elapsed') @@ -313,6 +315,7 @@ hold off %% 2.4 Plot of number of proliferating cells, number of cells in each compartment, and number of mature neutrophils + figure() hold on xlabel('Days Elapsed') @@ -328,6 +331,7 @@ %% 2.5 Plot of neutrophil trajectory (color-coded by cycle) + figure() hold on xlabel('Days Elapsed') @@ -343,6 +347,7 @@ clear i; %% 2.6 Linearization + bsa = 1.71; % trajectory near original bsa theta = [31.2;12.72;0.019;9.9216;0.219*(bsa^1.16);2.06;0.146;0.103;0.866;2.3765]; x_lin = []; @@ -436,6 +441,7 @@ clear i j x_lin_j x0_i u_i tspan; %% 2.7.1 Trajectory with Noise; Setup + num_cycles = 7; %34 step_size_noisy = step_size_ref; @@ -509,7 +515,12 @@ hold off figure() -plot(t_noisy_r_flattened,u_noisy_r_flattened*1e9) +hold on +title("Noisy model reactive controller control sequence") +plot(t_noisy_r_flattened,u_noisy_r_flattened) +xlabel("Time elapsed (days)") +ylabel("Input dosage (mg)") +hold off toc @@ -666,8 +677,23 @@ plot(time,rho8_plot) legend('reactive','KF','nominal') + figure() +hold on +title("Noisy model KF controller control sequence") plot(time(1:N),u_c) -legend('control sequence') +xlabel("Time elapsed (days)") +ylabel("Input dosage (mg)") +hold off + +figure() +hold on +title("Noisy model control sequence comparison") +plot(t_noisy_r_flattened,u_noisy_r_flattened*1e9) +plot(time(1:N),u_c) +legend('reactive control sequence','KF control sequence') +xlabel("Time elapsed (days)") +ylabel("Input dosage (mg)") +hold off toc From a6f0fadc24384ea9445c20628491eda51e9eecb7 Mon Sep 17 00:00:00 2001 From: Jimmy Yang Date: Fri, 25 Nov 2022 11:26:24 -0800 Subject: [PATCH 7/8] Update README.md citation for data sheet 2 --- README.md | 7 +++---- 1 file changed, 3 insertions(+), 4 deletions(-) diff --git a/README.md b/README.md index 3d756cf..186701b 100644 --- a/README.md +++ b/README.md @@ -1,4 +1,3 @@ -"# Leukemia-Treatment-Project" -"# Leukemia-Treatment-Project" -"# Leukemia-Treatment-Project" -"# Leukemia-Treatment-Project" +## References +### Data Sheet 2 +F. Jost, J. Zierk, T. T. Le, T. Raupach, M. Rauh, M. Suttorp, M. Stanulla, M. Metzler, and S. Sager, “Model-based simulation of maintenance therapy of Childhood Acute Lymphoblastic Leukemia,” Frontiers in Physiology, vol. 11, 2020. From 4fadc0a5af3b2061b52205d6eb4ac7fc981b7814 Mon Sep 17 00:00:00 2001 From: Jimmy Yang Date: Fri, 25 Nov 2022 11:27:46 -0800 Subject: [PATCH 8/8] Update README.md --- README.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/README.md b/README.md index 186701b..93ea913 100644 --- a/README.md +++ b/README.md @@ -1,3 +1,3 @@ ## References -### Data Sheet 2 +### Data_Sheet_2_Model-Based Simulation of Maintenance Therapy of Childhood Acute Lymphoblastic Leukemia with deviations.csv F. Jost, J. Zierk, T. T. Le, T. Raupach, M. Rauh, M. Suttorp, M. Stanulla, M. Metzler, and S. Sager, “Model-based simulation of maintenance therapy of Childhood Acute Lymphoblastic Leukemia,” Frontiers in Physiology, vol. 11, 2020.