Mathematical Modelling for simulation . Error in ODE45.

1 vue (au cours des 30 derniers jours)
Latifah Hanum
Latifah Hanum le 18 Juil 2022
Modifié(e) : Torsten le 19 Juil 2022
kemo()
Array indices must be positive integers or logical values.

Error in solution>kemo/kk (line 51)
dxdt_3=((-teta*em*L)/(teta+I))+j*(T/(k+T))*L-q*L*T+(r1*N+r2*C)*T((u*(L^2)*C*I)/(kappa+I))+((pie*L*I)/(gi+I))-kl*(1-exp(delta*M))*L;

Error in odearguments (line 92)
f0 = ode(t0,y0,args{:}); % ODE15I sets args{1} to yp0.

Error in ode45 (line 107)
odearguments(odeIsFuncHandle,odeTreatAsMFile, solver_name, ode, tspan, y0, options, varargin);

Error in solution>kemo (line 22)
[t,x]=ode45(@kk,t,[initial_t;initial_n;initial_l;initial_c;initial_i;initial_m]);
function kemo
t=0:0.1:200;
a=(4.31)*10^(-1); b=(1.02)*10^(-9); c=(2.9077)*10^(-13);delta=1.8328;
d=4.5*10^(-8);ef=0.111;f=(4)*10^(-1);p=(2.794)*10^(13);pn=(6.68)*10^(-2);gn=(2.5036)*10^5;
em =9*10^(-3);teta=(2.5036)*10^(-3);q=(3.422)*10^(10);r1=(2.9077)*10^(-11);r2=(5.8467)*10^(13);pie=2.971;gi=(2.5036)*10^3;u=(4.417)*10^(-14);
kappa=(2.5036)*10^3;j=(1.245)*10^(2);k=(2.019)*10^3;miu=11.7427;phi=(2.38405)*10^(-2);
kt=0.9;kn=0.0675;kl=0.0486;kc=0.034;gamma=0.5199;
vl=(1.77)*10^10;vm=2.3869;vi=2.7859*10^6;
alphabeta=(2.25)*10^(9);beta=(6.3)*10^(-3);
initial_t=10^7;
initial_n=2.5*10^8;
initial_l=5*10^4;
initial_c=2.25*10^9;
initial_i=1073;
initial_m=0;
[t,x]=ode45(@kk,t,[initial_t;initial_n;initial_l;initial_c;initial_i;initial_m]);
figure (1)
semilogy(t,x(:,6),'b','LineWidth',2);
title('Grafik M terhadap t','Fontsize',15);
xlabel('waktu(hari)','Fontsize',15);
ylabel('M(t)(mg/liter)','Fontsize',15);
axis([0 30 10^0 10^12]);
grid on
figure(2)
semilogy(t,x(:,1),'b',t,x(:,2),'g',t,x(:,3),'r',t,x(:,4),'c',t,x(:,5),'y','LineWidth',1);
xlabel('waktu(hari)','Fontsize',15);
% ylabel('','Fontsize',15);
legend('Sel tumor T(t)','Sel NK N(t)','Sel T-CD8+L(t)','Sellimfosit C(t)','IL-2 I(t)')
axis([0 200 10^0 10^12]);
grid on
function dxdt=kk(t,x)
T=x(1);
N=x(2);
L=x(3);
C=x(4);
I=x(5);
M=x(6);
dxdt_1=a*T*(1-b*T)-c*N*T-d*L*T-kt*(1-exp(-delta*M))*T;
dxdt_2=f*((ef)*C-N)-p*N*T+((pn*N*I)/(gn+I))-kn*(1-exp(delta*M))*N;
dxdt_3=((-teta*em*L)/(teta+I))+j*(T/(k+T))*L-q*L*T+(r1*N+r2*C)*T((u*(L^2)*C*I)/(kappa+I))+((pie*L*I)/(gi+I))-kl*(1-exp(delta*M))*L;
dxdt_4=beta*(alphabeta-C)-kc*(1-exp(-delta*M))*C;
dxdt_5=-miu*I+phi*C;
dxdt_6=-gamma*M+vm;
dxdt=[dxdt_1;dxdt_2;dxdt_3;dxdt_4;dxdt_5;dxdt_6];
end
end
Can help me to fix that ?
Error in ode45 (line 115)
odearguments(FcnHandlesUsed, solver_name, ode, tspan, y0, options, varargin);
Error in kemo (line 20)
[t,x]=ode45(@kk,t,[initial_t;initial_n;initial_l;initial_c;initial_i;initial_m]);
  2 commentaires
John D'Errico
John D'Errico le 18 Juil 2022
When you get an error, show the COMPLETE error message, thus everything in red. Merely saying there is an error, even if you show the line it happens in, is not any real help.
If you want help, then make it easy to get help.
Torsten
Torsten le 19 Juil 2022
Modifié(e) : Torsten le 19 Juil 2022
dxdt_3=((-teta*em*L)/(teta+I))+j*(T/(k+T))*L-q*L*T+(r1*N+r2*C)*T((u*(L^2)*C*I)/(kappa+I))+((pie*L*I)/(gi+I))-kl*(1-exp(delta*M))*L;
here
There is an arithmetic operator missing after the "T".

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