The differential equation problem with variable solution by using ode45
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I have four coupled diffrential equation shown bellow :-
In which a ,b ,c ,d ,e,f are constant and x[t] we will get from the solution of this second order diffrential equation
.how to write code for it in matlab.plz help
4 Commenti
Walter Roberson
il 31 Ott 2019
If you have the symbolic toolbox then I recommend that you look at the flow of calls in the first example under the odeFunction documentation.
abhishek singh
il 31 Ott 2019
darova
il 31 Ott 2019
Solve this equation first
Use results to solve the system of ODE
abhishek singh
il 31 Ott 2019
Risposta accettata
Più risposte (6)
abhishek singh
il 31 Ott 2019
0 voti
1 Commento
darova
il 31 Ott 2019
It means
सदस्यता सूचकांकों को वास्तविक धनात्मक पूर्णांक या तार्किक होना चाहिए।
In your language. Any ideas what the problem it might be?
abhishek singh
il 31 Ott 2019
0 voti
Walter Roberson
il 31 Ott 2019
[t1,x1] = ode45(@noscillator,[0:100],[0 1]);
[t2,s1] = ode45(@(t,s) xotss(t,s,t1,x1(:,1)), [0:100], [1 0 0 0]);
for ti = 0:1:100
rho11(ti+1)=s1(ti+1,1).*s1(ti+1,1)'-s1(ti+1,3).*s1(ti+1,3)';
rho12(ti+1)=s1(ti+1,1).*s1(ti+1,2)'+s1(ti+1,3).*s1(ti+1,4)';
rho21(ti+1)=s1(ti+1,2).*s1(ti+1,1)'+s1(ti+1,4).*s1(ti+1,3)';
rho22(ti+1)=s1(ti+1,2).*s1(ti+1,2)'-s1(ti+1,4).*s1(ti+1,4)';
end
3 Commenti
darova
il 31 Ott 2019
Thanks bro! It works fine!
abhishek singh
il 1 Nov 2019
Walter Roberson
il 1 Nov 2019
Note that s1(ti+1,1)' means the conjugate complex transpose of s1(ti+1,1) . It is, however, a scalar, so transpose does not make any change. The You are also expecting real-valued results, so the conjugate is probably not makeing any changes. I suspect you are doing the equivalent of squaring the value.
I worry that you might have that that s1(ti+1,1)' is the derivative of s1(ti+1,1) .
abhishek singh
il 1 Nov 2019
0 voti
1 Commento
Rik
il 1 Nov 2019
Please do not post your comments as answer. Their order can change, which makes it confusing.
abhishek singh
il 1 Nov 2019
0 voti
1 Commento
Walter Roberson
il 1 Nov 2019
I wonder: do you happen to be using MacOS Catalina ?
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