[sage-support] Adomian polynomials

2013-02-07 Thread Olajumoke Yetunde Fashomi
Am trying to generate adomian polynomials using sage.This is what i have done: var('y') from numpy import * from sympy import * m=10 for n in range (m): if n==0: A(n)=F(y[n]) else: a=(1/factorial(n))*(F(sum(l^n*y[n]))for n in range(m)).diff(n) A(n)=subs(l ==0,a)

Re: [sage-support] Light version of sage for undergraduate students

2013-02-07 Thread David Kirkby
On 6 February 2013 08:17, Christophe BAL projet...@gmail.com wrote: Hello, it could be very useful for undergraduate students to have a light version of sage so as to not have such a huge program to install. Is it really that huge, given the size of disks now? If a copy was held in your

Re: [sage-support] Re: Light version of sage for undergraduate students

2013-02-07 Thread LFS
Hiya William, 1. I will try the IPython and see how it goes. It would be nice for me and my kiddies not to be always dependent on internet. (The virtual machine was much too slow for them - I never tried it since it was too complicated for me.) 2. Ok - finally got the OpenID thing and made a

[sage-support] Re: Adomian polynomials

2013-02-07 Thread john_perry_usm
Out of curiosity, how is F defined? I don't know if this is the cause, but when I try something similar, I get a problem with y[n]: 'sage.symbolic.expression.Expression' does not support indexing. Since it's a different error, you're probably encountering something else. john perry On

Re: [sage-support] Re: Adomian polynomials

2013-02-07 Thread Olajumoke Yetunde Fashomi
Hi John Perry, Thanks for your concern, F is a function of y which are the non-linear terms in the second order initial value problem. The purpose of the y[n] is to generate a recursive relation for the polynomials in the form of: $ A_0 = F(y_0) $ $ A_1= y_1 F'(y_0) $ $ A_2= y_2

[sage-support] Re: Adomian polynomials

2013-02-07 Thread Simon King
Hi! On 2013-02-07, Olajumoke Yetunde Fashomi yetu...@aims.ac.za wrote: Thanks for your concern, F is a function of y which are the non-linear terms in the second order initial value problem. The purpose of the y[n] is to generate a recursive relation for the polynomials I think John was not

[sage-support] Animated plot and pari stack

2013-02-07 Thread Emmanuel
Hello, I would like to reproduce some of the film available at Jeffrey Stopple's webpage with Sage. See http://www.math.ucsb.edu/~stopple/zeta.html It seems however (see below) that I need to increase the PARI stacks. How can I do that, knowing that I am not even the administrator of the

Re: [sage-support] Re: Adomian polynomials

2013-02-07 Thread Olajumoke Yetunde Fashomi
Thanks Simon, How do I write symbolic expressions like that. Regards On 8 February 2013 00:12, Simon King simon.k...@uni-jena.de wrote: Hi! On 2013-02-07, Olajumoke Yetunde Fashomi yetu...@aims.ac.za wrote: Thanks for your concern, F is a function of y which are the non-linear terms in

[sage-support] Best operating system for using sage in eclipse

2013-02-07 Thread Asad Akhlaq
Hi, Please anyone can tell me that what is the best operating system to use sage in eclipse? So that I can easily install sage and integrate it with eclipse. Thank you Assad -- You received this message because you are subscribed to the Google Groups sage-support group. To unsubscribe from

Re: [sage-support] Short cut

2013-02-07 Thread Tom Boothby
Marco, my point was that there's another keyboard shortcut you aren't using -- ctrl and ctrl On Thu, Feb 7, 2013 at 2:06 AM, Marco Boretto marco.b...@gmail.com wrote: Ok! how i can find his contanct? Where i have to search? Sorry but i'm new! On 6 February 2013 19:04, Tom Boothby