Board index Special Functions On elliptic functions

## On elliptic functions

Post your questions related to Special Functions here.

Moderator: Shobhit

### On elliptic functions

Tue Jul 23, 2013 1:37 am
zaidalyafey
Global Moderator

Posts: 354
I am looking for good references to learn about elliptic functions , any ideas ?
$\displaystyle \sum_{k\geq 0}\frac{f^{(k)} (s)}{(s+1)_k} (-s)^{k}= \int^{1}_0x^{s} f(s x) \left( \frac{x}{s}\right) \, dx$

Wanna learn what we discuss , see tutorials

### Re: On elliptic functions

Tue Jul 23, 2013 9:30 am

Posts: 850
Location: Jaipur, India

Unfortunately, there are no good references available for elliptic functions online. Each book I have ever seen contains only bits and pieces of information. There is no solid reference. Here are my suggestions :

### Re: On elliptic functions

Tue Jul 23, 2013 12:23 pm
zaidalyafey
Global Moderator

Posts: 354
Thanks for the links . We always suffer to learn more about special functions . That doesn't include PolyLogarithms and Associated functions thanks to Lewin .
$\displaystyle \sum_{k\geq 0}\frac{f^{(k)} (s)}{(s+1)_k} (-s)^{k}= \int^{1}_0x^{s} f(s x) \left( \frac{x}{s}\right) \, dx$

Wanna learn what we discuss , see tutorials

### Re: On elliptic functions

Tue Jul 23, 2013 4:02 pm
zaidalyafey
Global Moderator

Posts: 354
Hey Shobhit can you make small tutorials on Elliptic integrals and Hypergeoemtric functions and their properties ?

If you have time !
$\displaystyle \sum_{k\geq 0}\frac{f^{(k)} (s)}{(s+1)_k} (-s)^{k}= \int^{1}_0x^{s} f(s x) \left( \frac{x}{s}\right) \, dx$

Wanna learn what we discuss , see tutorials

### Re: On elliptic functions

Tue Jul 23, 2013 4:41 pm

Posts: 850
Location: Jaipur, India

zaidalyafey wrote:
Hey Shobhit can you make small tutorials on Elliptic integrals and Hypergeoemtric functions and their properties ?

If you have time !

Yes, I was thinking about it. I think I will start next week.

### Re: On elliptic functions

Wed Oct 22, 2014 6:52 am

Posts: 4
Location: INDIA
Hey zaidalyafey I am new in the forum and this is my first post. I tried to give you some link but as it was a first post so system administration denied. Do you need yet?

### Re: On elliptic functions

Wed Oct 22, 2014 6:59 am

Posts: 4
Location: INDIA
If you r yet looking for elliptic functions, you can visit http://www.forgottenbooks.com/ and search the book "Lectures of Theory of Elliptic Functions" by "Harris Hancock". You can also see https://wwwx.cs.unc.edu/~snape/publicat ... tation.pdf -- best of luck.