Ok thanks, I will start digging in at the problem then and will hopefully 
have some of it ready soon.

On Wednesday, March 16, 2016 at 9:23:06 PM UTC-6, Jason Moore wrote:
>
> Karl,
>
> That sounds like a great idea. I think you'd only want to implement 
> analytical methods in SymPy. There are likely other options for numerical 
> PDE solvers.
>
> See this to get started: 
> https://github.com/sympy/sympy/wiki/introduction-to-contributing
>
>
> Jason
> moorepants.info
> +01 530-601-9791
>
> On Wed, Mar 16, 2016 at 7:43 PM, Karl Deutscher <[email protected] 
> <javascript:>> wrote:
>
>> Hi to all who read this,
>>
>> I know that the topic of second order PDE solvers has already been 
>> discussed in this forum but I thought that I would raise it again because I 
>> didn't see anything showing it had been resolved. I am currently taking a 
>> degree in mathematics with a minor in computer science and am enrolled in 
>> an introductory PDE course this term. I noticed that the pde solver as it 
>> currently stands only solves first order linear PDEs. I am wondering if it 
>> would be of help if I tried to implement a solver for second order linear 
>> PDEs that are of hyperbolic, elliptic and parabolic classifications. As a 
>> result the classify_pde would also be updated to classify a second order 
>> linear PDE. If this is successful I could also try to use the Fourier 
>> series  or other methods to solve second order linear PDEs and heat and 
>> wave equations. The algorithms would be theoretical as that is how I am 
>> being taught PDEs so as a result the solutions would not be numerical 
>> unless I run into  issues with the theoretical side. I have not yet done 
>> any patches for sympy and so I am unsure if that is required before I can 
>> dig into implementing code in a module.
>>
>> From,
>>
>> Karl Deutscher
>>
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