Marco Caliari schrieb:
>> Then yes, you're absolutely right. I've never investigated complex 
>> problems before, so I expect there must be more changes that need to 
>> be done in the m-files to handle these kind of problems.
>>
>>> I think I will have some time to further investigate the codes (at 
>>> least, the m-files).
>>
>> Great, thanks, then I'll wait with that single modification to the 
>> m-file solvers until I either get a patch or modified m-files or 
>> whatever from you for all the other modifications.
> 
> So, after the change ' -> .' everywhere, I modified this block
> 
>       if (~vnormcontrol)
> -->     vdelta = abs(y5 - y4);
> -->     vtau = max (vodeoptions.RelTol * abs(vu.'), vodeoptions.AbsTol);
>       else
>         vdelta = norm (y5 - y4, Inf);
>         vtau = max (vodeoptions.RelTol * max (norm (vu.', Inf), 1.0), ...
>                     vodeoptions.AbsTol);
>       end
> 
> with the absolute values where pointed. I have to say that I don't 
> understand
> 
> max (norm (vu.', Inf), 1.0)
> 
> Why the maximum between the norm and 1.0?
> I modified in a similar way ode23, ode54 and ode78 and tested the 
> equation y'(t)=sqrt(i)*y(t) and a more complicated Schroedinger equation 
> and they work without any problem.
> The change in vdelta makes the codes to behave like with "NormControl" = 
> "on", since the infinity-norm is used. I think the 2-norm should be used in
> this case.

Can you share your Schroedinger-example or must I write one for myself? Can you 
also please send me one of your modified solver files then I hope that I won't 
forget anything. I'll compare that line-by-line...

   Thomas

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