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JohnBriant1-Visitor
1-Visitor
June 6, 2011
Question

The return value of this function must match the problem size

  • June 6, 2011
  • 1 reply
  • 5356 views

Can anyone explain what this error message means - I have an OdeSolve block which is giving me this error, even though it is a copy and paste of another solve block which works, but with different initial conditions.

I have a system of DAE's which I need to solve wrt t (i.e. time). For background, it represents a leadscrew mechanism driven by a torsion spring, with friction and flexure of several components. I have set this up in a solve block, using OdeSolve and it works. However, the solution becomes unstable if I extend the solution interval to be too log (greater than 0.9 seconds). In attempting to solve this I have tried eliminating variables (didn't help), changing tol, the number points etc. Now I am attempting to splice two solve blocks together, by feeding the end conditions from one into the initial conditions for the next. The first solve block would solve the first time period (e.g. 0 to 0.8s) and the second would solve the second. The second is an exact copy of the first, but with the initial conditions of the second set to match the end conditions of the first. And I get "The return value of this function must match the problem size". I tried changing all the variable names (same error).

Can someone tell me what this error message means (it doesn't appear in the help files)?

1 reply

F
Fred_Kohlhepp23-Emerald I
23-Emerald I
June 6, 2011

John Briant wrote:

Can anyone explain what this error message means - I have an OdeSolve block which is giving me this error, even though it is a copy and paste of another solve block which works, but with different initial conditions.

I have a system of DAE's which I need to solve wrt t (i.e. time). For background, it represents a leadscrew mechanism driven by a torsion spring, with friction and flexure of several components. I have set this up in a solve block, using OdeSolve and it works. However, the solution becomes unstable if I extend the solution interval to be too log (greater than 0.9 seconds). In attempting to solve this I have tried eliminating variables (didn't help), changing tol, the number points etc. Now I am attempting to splice two solve blocks together, by feeding the end conditions from one into the initial conditions for the next. The first solve block would solve the first time period (e.g. 0 to 0.8s) and the second would solve the second. The second is an exact copy of the first, but with the initial conditions of the second set to match the end conditions of the first. And I get "The return value of this function must match the problem size". I tried changing all the variable names (same error).

Can someone tell me what this error message means (it doesn't appear in the help files)?

Sounds like a problem in the original solve block; they can be bears to find.

You'll get a lot more (better and useful) help if you post the file.

J
JohnBriant1-VisitorAuthor
1-Visitor
June 6, 2011

Problem is now solved:

Still don't know what the error message means.

But the problem was that the initial conditions for the second solve block were not correct. The first solve block was set up to return the values, and not the first derivatives. I was calculating the first derivatives as a follow-up calculation using a polynomial fit (Savitsky Golay method.) This approach removes numerical noise that the solver was generating. However, the values were not suitable for use as initial conditions for the second solve block. The solution was to make the first solve block return first derivatives, and feed these into the initial conditions for the second solve block.

Thanks for the help, Fred,

John

F
Fred_Kohlhepp23-Emerald I
23-Emerald I
June 6, 2011

The fact that you require two solve blocks to extend the time suggests that the original problem is not well formed; odesolve shoould be able to cover the time if the second solve block works.

I would also encourage you to look at rkfixed, rkadapt, etc., the other solvers for differential eqquations. They are more difficult to understand hoow to set up; but the advantage is that they will give you a matrix solutions: the first column is the time step, the second is the position, the third column is the first derivative, and so on. (Odesolve is a wrapper around these solvers with a spline fit of the first two columns.) Reach in and grab the short hair!

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