can you direct so that i can help
i want to contribute

On Wednesday, March 2, 2016 at 10:22:44 PM UTC+5:30, Jason Moore wrote:
>
> This work has been started:
>
> https://github.com/sympy/sympy/pull/9937
> I'd recommend helping finish that PR.
>
>
> Jason
> moorepants.info
> +01 530-601-9791
>
> On Tue, Mar 1, 2016 at 8:07 PM, Ashwani Gautam <[email protected] 
> <javascript:>> wrote:
>
>> Yes i agree, smart choice of coordinate system can greatly simplify the 
>> math involved, also it would take less time.
>> So, should i start adding code for Rectangular, cylindrical and spherical 
>> coordinates in physics vector module.
>>
>> Aaron/Jason you want to add something here ?
>>
>> On Wednesday, March 2, 2016 at 4:28:37 AM UTC+5:30, brombo wrote:
>>>
>>> Since you are just starting you probably want to limit yourself to 
>>> 3-dimensions.  In doing a quick look a the physics vector module (please 
>>> someone correct me if I am wrong) it looks as if the only coordinate system 
>>> implemented is rectangular (as opposed to cylindrical, spherical, etc.)  
>>> For separable coordinates in 3D see -
>>>
>>>
>>> https://en.wikipedia.org/wiki/Orthogonal_coordinates#Table_of_orthogonal_coordinates
>>>
>>> One of the great advantages of vector integration comes when you can do 
>>> it in different coordinate systems since picking the right coordinate 
>>> system can greatly simplify the problem.  If the thing you are integrating 
>>> has cylindrical or spherical symmetry you want to do the integration in a 
>>> cylindrical or spherical coordinate system.  If the physics vector module 
>>> doesn't have these coordinate systems available you may want to implement 
>>> them first before doing Green's and Stoke's theorems.
>>>
>>> For others reading this please note that there are more general 
>>> integration theorems than the generalized Stoke's theorem from differential 
>>> geometry.  See the following link -
>>>
>>>  
>>> https://en.wikipedia.org/wiki/Geometric_calculus#Fundamental_theorem_of_geometric_calculus
>>>  
>>>
>>> On Tue, Mar 1, 2016 at 5:04 PM, Aaron Meurer <[email protected]> wrote:
>>>
>>>> SymPy also has a diffgeom submodule which may be appropriate more
>>>> general integration.
>>>>
>>>> Aaron Meurer
>>>>
>>>> On Tue, Mar 1, 2016 at 3:47 PM, Ashwani Gautam <[email protected]> 
>>>> wrote:
>>>> > Hi, since jason pointed put that the vector module currently only 
>>>> supports
>>>> > three dimensional vector analysis, its now only 3 dimensional problem 
>>>> of
>>>> > vector integration.
>>>> > Yes i do know about both the theorem(Green and Stokes) from my first 
>>>> year
>>>> > undergraduate classes.
>>>> > Though i still fail to catch "flat space or a general manifold", can 
>>>> you
>>>> > please give some links about, where to read them.
>>>> > I am still looking at you to tell me from where to start .
>>>> >
>>>> > On Tuesday, March 1, 2016 at 10:55:26 PM UTC+5:30, Jason Moore wrote:
>>>> >>
>>>> >> FYI, The vector module currently only supports three dimensional 
>>>> vector
>>>> >> analysis.
>>>> >>
>>>> >>
>>>> >> Jason
>>>> >> moorepants.info
>>>> >> +01 530-601-9791
>>>> >>
>>>> >> On Tue, Mar 1, 2016 at 9:18 AM, Alan Bromborsky <[email protected]>
>>>> >> wrote:
>>>> >>>
>>>> >>> The question is do you only want to implement vector integration in 
>>>> 3
>>>> >>> dimensions (Green's and Stoke's theorems) or in n dimensions 
>>>> (generalized
>>>> >>> Stoke's theorem in differential geometry) and in flat space or for 
>>>> a general
>>>> >>> manifold?  -
>>>> >>>
>>>> >>> https://en.wikipedia.org/wiki/Stokes'_theorem
>>>> >>>
>>>> >>> On Tue, Mar 1, 2016 at 6:09 AM, Ashwani Gautam <[email protected]> 
>>>> wrote:
>>>> >>>>
>>>> >>>> Hi There,
>>>> >>>> I will be applying for GSOC this year. I do all of my numerical 
>>>> work
>>>> >>>> done in python thus i consider myself fair in Python. While going 
>>>> through
>>>> >>>> the Ideas page i found the following topics pretty interesting to 
>>>> me.
>>>> >>>>
>>>> >>>> 1.) implementation of vector integration.
>>>> >>>> 2.) classical mechanics efficient equation of motion generation 
>>>> with
>>>> >>>> python.
>>>> >>>>
>>>> >>>> I request Jason Moore and also other mentors to please provide  
>>>> starting
>>>> >>>> point of either of these.Thank You.
>>>> >>>>
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