How to use global variable which is changing in every time step?
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I have a particular code which looks like this:
function H = newmain
global b1 b2 b3
b1=1.0;
b2=2.0;
b3=0.33;
options=odeset('InitialStep', 0.01, 'MaxStep', 0.01, 'RelTol', 10., 'AbsTol',10.);
[t2,y2]=ode45(@equation,[0:0.05:0.1],[1 2 0], options);
H = [t2 y2]
X=[b1 b2 b3]
end
function dy=equation(t,y)
global b1 b2 b3
dy=zeros(3,1);
b1=((b1+(1.-exp(-b3))))
b2=b1-y(1)
b3=b1+b2+y(2)
dy(1)=-b1*y(1);
dy(2)=b3*y(1)+b2*y(2);
dy(3)=sqrt(b1)+y(1)+y(3);
end
I have given initial values for b1,b2 and b3 which are my global variables. I want to understand how the solver uses this code to return a new value of b1,b2 and b3.
Can global be used to keep a value constant throughout the code?
I am solving 12 algebraic and 6 odes which look like the above code. b1,b2,b3 are synonymous with my algebraic variables and dy(1).... are my odes. When I solve that code I get an error saying "NaN". So I am unable to find out loophole in my code.
Thanks!
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More Answers (1)
Walter Roberson
on 8 Oct 2012
One thing you need to keep in mind is that ode45() does not promise to evaluate in strictly increasing time steps.
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