Save variables while using ode solver
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Deepa Maheshvare
on 24 Oct 2019
Commented: Ibrahim Bakry
on 5 May 2021
[t,y]=ode45(@fun,tspan,yo);
function dy=fun(t,y)
dy=zeros(3,1);
constant1 = k1*y(3)
dy(1)= constant1;
dy(2)=f1(y(3),y(2))
dy(3)=f2(y(1),y(2))
end
I want to save the variable, constant1, each time the ode solver calls the function fun.
Is there a way to get the iteration count?
If yes, I can use
save_constant1(iter) = constant1.
Any suggestions?
2 Comments
Steven Lord
on 24 Oct 2019
What do you want to happen if the ODE solver evaluates your function for a particular time step but then rejects that step and evaluates your function at an earlier time (a smaller time step from the previous time?)
Accepted Answer
Dinesh Yadav
on 29 Oct 2019
What you can try is at every iteration save the variables into a .mat file
save('odef.mat', 'constant1', '-append')
This will append the new values and keep your old values also.
Hope it helps.
2 Comments
alesmaz
on 1 Nov 2019
Hi, I've tried your method in my code, where p is a vector of 4 parameters that I need to save at each ODE iteration in order to calculate their confidence intervals. I've put your string before the 'end' but my code overwrites always p without keeping the previous one.
Is there a way to save p at each ODE iteration without losing the one obtained in the previous iteration? Thank you.
function f=bernardode(p,t)
t=temposp;
options=odeset('AbsTol',1e-6,'RelTol',1e-6);
[T,Z]=ode45(@bernard2,t,z0,options);
function dz = bernard2(t,z)
dzdt=zeros(4,1);
dzdt(1)=-(p(3)*(1-qmin/z(1)))*(((Io/(sigma*L*z(2)))*(1-exp(-sigma*L*z(2))))/(p(4)+(Io/(sigma*L*z(2)))*(1-exp(-sigma*L*z(2)))))*z(1);
dzdt(2)=(p(3)*(1-qmin/z(1)))*(((Io/(sigma*L*z(2)))*(1-exp(-sigma*L*z(2))))/(p(4)+(Io/(sigma*L*z(2)))*(1-exp(-sigma*L*z(2)))))*z(2);
dzdt(3)=p(2)*z(4)+(p(3)*(1-qmin/z(1)))*(((Io/(sigma*L*z(2)))*(1-exp(-sigma*L*z(2))))/(p(4)+(Io/(sigma*L*z(2)))*(1-exp(-sigma*L*z(2)))))*(1-p(1)-z(3));
dzdt(4)=(p(1)-z(4))*(p(3)*(1-qmin/z(1)))*(((Io/(sigma*L*z(2)))*(1-exp(-sigma*L*z(2))))/(p(4)+(Io/(sigma*L*z(2)))*(1-exp(-sigma*L*z(2)))))-p(2)*z(4);
dz=dzdt;
end
f=Z;
end
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