I'm trying to solve this: xdot = -Lx(t-1) where x is a 3x1 vector and L a constant 3x3 matrix. The initial conditions for x are [0 0 0]'for t<0. For some reasons, I'm having trouble with framing the DDE.I have seen the comprehensive manual already. Yours inputs are appreciated. Thanks.

4 Kommentare

Torsten
Torsten am 12 Dez. 2017
Solution is x=[0 0 0] for all t.
Best wishes
Torsten.
Deepayan Bhadra
Deepayan Bhadra am 12 Dez. 2017
I'm afraid that doesn't seem to be correct.
Torsten
Torsten am 12 Dez. 2017
Why ?
Deepayan Bhadra
Deepayan Bhadra am 12 Dez. 2017
With non-zero initial conditions, can it be solved to give a proper output?

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Jan
Jan am 12 Dez. 2017

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If x is [0;0;0] for t < 0 and xdot = -L * x(t-1), you get xdot=[0;0;0] for the time 0<=t<=1. If you integrate this, x will remain [0;0;0] and this argument can be expanded to the following intervals also.

2 Kommentare

Deepayan Bhadra
Deepayan Bhadra am 12 Dez. 2017
With non-zero initial conditions, can it be solved to give a proper output?
Jan
Jan am 12 Dez. 2017
Yes. But you are asking for [0;0;0] explicitly.
Did you read https://www.mathworks.com/matlabcentral/fileexchange/3899-tutorial-on-solving-ddes-with-dde23 already? Maybe it would be helpful if you explain, which problem you have. "For some reasons, I'm having trouble with framing the DDE" does not reveal, which troubles you are faced with.

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