On Sunday, December 1, 2013 7:30:00 AM UTC+1, Aaron Meurer wrote:
>
> Actually, if we could get the integrals themselves to work, that would 
> be even better. It would also be nice to get the correct convergence 
> conditions (as I recall, you need f(x) to grow sufficiently slow for 
> the integral to converge). 
>

Thanks Aaron. Sadly I cannot help with this, but I wanted to make sure it's 
on the horizon anyway. Should I file an issue to keep track of the feature 
request?

Regards

Juan Luis

 

>
> Aaron Meurer 
>
> On Sat, Nov 30, 2013 at 11:24 PM, Aaron Meurer 
> <[email protected]<javascript:>> 
> wrote: 
> > Yes, we need to implement a table lookup for these kinds of rules. The 
> > same applies to other integral transforms as well. 
> > 
> > Aaron Meurer 
> > 
> > On Sat, Nov 30, 2013 at 4:24 AM, Juan Luis Cano 
> > <[email protected]<javascript:>> 
> wrote: 
> >> Hello all, 
> >> 
> >> I was playing with Laplace Transforms on SymPy and I was wondering if 
> >> there's a way to make them work with undefined functions: 
> >> 
> >> In [2]: x = Function('x') 
> >> 
> >> In [3]: from sympy.abc import s 
> >> 
> >> In [4]: laplace_transform(x(t).diff(), t, s) 
> >> Out[4]: LaplaceTransform(Derivative(x(t), t), t, s) 
> >> 
> >> I expected s * x(s). The inverse doesn't work either: 
> >> 
> >> In [5]: inverse_laplace_transform(s * x(s), s, t) 
> >> Out[5]: InverseLaplaceTransform(s*x(s), s, t, _None) 
> >> 
> >> Looking at the source code I guess it's impossible to deduce these kind 
> of 
> >> properties by just attempting to do the Integral. Is there any other 
> way? 
> >> 
> >> Thanks in advance 
> >> 
> >> Juan Luis Cano 
> >> 
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