I am kind of stuck in my proposal. For solving 2nd order DE's I need their
symmetries. In every source on the ideas page as well as other papers I
read much is written about solving the ODE after the symmetries have been
extracted. I am not able to find a concise algorithm which helps me in
I have made a draft at:
https://github.com/sympy/sympy/wiki/GSoC-2015-Application-Mihir-Wadwekar:-Lie-Group-Methods-for-Second-Order-Differential-Equations
https://github.com/sympy/sympy/wiki/GSoC-2015-Application-Mihir-Wadwekar:-Lie-Group-Methods-for-Second-Order-Differential-Equations.
Will
Looking at Maple is exactly what I am doing. Both their online help and the
papers listed in the ideas page have helped me immensely in forming a way
to implement lie group methods. Will add a draft soon to the wiki page
discussing exactly how I plan to go ahead. Does the scope of the project
Hi,
I am Mihir Wadwekar, a 3rd year undergrad pursuing computer science at IIIT
Hyderabad. I have been tinkering with Sympy for some time now and have
committed 4 patches in it. I do understand how the codebase works and
would like to work upon the ODE module as part of my GSOC 2015 project.
