Hello Aaron,

Thank you for the reply and the feedback on my Scipy talk.

1.) In what part of sympy could conformal mappings be implemented in sympy?

2.) I did not understand the moebius mapping problem you mentioned, is there 
already an issue in github on that?

3.) I think, that for the usage of conformal mappings with sympy a separation 
of real and imaginary parts of more complicated functions as artan(z) or 
artan2(z) should be supported, I may write an issue on this topic, if there is 
none already.

Regards!

Zoufiné 

> Am 08.09.2021 um 21:02 schrieb Aaron Meurer <[email protected]>:
> 
> I saw your SciPy talk. It was a very nice use of SymPy.
> 
> By the way, I wonder if SymPy shouldn't have some convenience
> functions somewhere for working with conformal mappings and Mobius
> functions. I've noticed that dealing with complex infinity in
> particular can be a little annoying. For instance, simply substituting
> zoo in an expression for a mobius transformation doesn't give you the
> correct value.
> 
> Aaron Meurer
> 
>> On Wed, Sep 8, 2021 at 4:26 AM Zoufiné Lauer-Baré
>> <[email protected]> wrote:
>> 
>> 
>> Hello together,
>> 
>> I work a as simulation engineer and studied math, inclusively phd in applied 
>> math. I teach Python for Data Science students as external lecturer.
>> 
>> Recently I gave a talk about conformal mappings with SymPy on th 20. Scipy:
>> 
>> https://twitter.com/SymPy/status/1419090293450711040?s=20
>> 
>> https://conference.scipy.org/proceedings/scipy2021/lauer_bare_gaertig.html
>> 
>> Based on that work, I joined a community project which helped me to 
>> visualize my research:
>> 
>> https://github.com/im-AMS/Conformal-Maps
>> 
>> This project permits to interactively transform circles, annuli, rectangles, 
>> squares to corresponding domains, when function of a comlpex variable are 
>> applied on them, see attachement. This project is based on SymPy, NumPy, 
>> Plotly and Jupyter Notebook.
>> 
>> It would great, if this project (https://github.com/im-AMS/Conformal-Maps) 
>> could be listed on the SymPy  webpage.
>> 
>> In my opinion, this is one of the best codes to interactively see how 
>> functions of a complex variable change geometries, also compared to Maple 
>> and Mathematica.
>> 
>> I am looking forward to hearing feedback from the SymPy commuity on this 
>> project.
>> 
>> Regards,
>> 
>> Zoufiné Lauer-Baré
>> 
>> 
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