I have 2 merged prs 
https://github.com/sympy/sympy/pull/16402
https://github.com/sympy/sympy/pull/16198 
<https://github.com/sympy/sympy/pull/16311>

I am working on some other issues though not completely related to my 
project

On Wednesday, March 27, 2019 at 5:37:47 PM UTC+5:30, Nabanita Dash wrote:
>
>  Hi,
> This is a GSoC-19 aspirant.I am a 2nd year CS Undergrad from 
> IIIT,BBSR,India. I want to work on the project idea of Series-Expansion.I 
> had discussed with Sartaj Singh as said by Aaron Meurer to geta hold on the 
> idea.My proposed ideas are as below:
> !)Improve rs_series module
> I plan to add fourier,taylor,maclaurian,dirichlet,stirling series and 
> other hyperbolic series in rs_series to make it efficient to use.
> 2)Improve Formal Power Series
> a)The limits applied to check fps and calculate logarithmic singularity 
> needs improvement as it creates XFAIL tests.I want to create an API that 
> accepts the singularities points and revise it to give positive results.
> >>>f = asech(x)  
> >>>fps(f, x) 
> log(2) - log(x) - x**2/4 - 3*x**4/64 + O(x**6)
>  A logarithmic singularity is a singularity of an analytic function whose 
> main z-dependent term is of order O(lnz). An example is the singularity of 
> the Bessel function of the second kind
> Y_0(z)∼(2gamma)/pi+2/piln(1/2z)+... at z=0
> ,Green function and some trignometric functions.
>
> Singularities with leading term consisting of nested logarithms, e.g., 
> lnlnlnz, are also considered logarithmic.
> 3) Improve limits
> I think of adding special functions for calculating limits at oo. 
> https://github.com/sympy/sympy/issues/14590 according to no special 
> functions have been used in limits code.
>
> def test_exponential2():
>     n = Symbol('n')
>     assert limit((1 + x/(n + sin(n)))**n, n, oo) == exp(x)
> Also,I plan to calculate limits at multivariate points.In SymP, 
> limit(a,z,z0,dir='+') is possible to calculate limits for a single variable 
> z,I want to calculate limit(f(x,y),x,y,x0,y0,dir='+')
>
>
> I need suggestions to work on these ideas as well as any changes to be 
> made to these or propose any other idea is welcome.
>
>

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