Find Legendre Polynomials of Order 15+

[thepaqster]

Hey there, does anyone know where I could find a list of Legendre Polynomials? I need them of the order 15 and above, and I haven't been able to find them on the net.
Thanks!

 

[inha]

Well you could use the recursion formulae. I haven't seen them listed too high anywhere.

 

[Stingray]

You can get them out of Mathematica, or something like that. If you don't have access to it, tell me exactly what you want to know.

 

[mathman]

Try google - you will get lots of references.
http://www.efunda.com/math/legendre/index.cfm
http://hyperphysics.phy-astr.gsu.edu/hbase/math/legend.html
are examples.

 

[Gokul43201]

Does not the Rodrigues' formula eventually give you coefficients of the terms ?

 

[krab]

Here's the 14th order:
-\left( \frac{429}{2048}<br /> \right) + <br /> \frac{45045\,x^2}{2048} - <br /> \frac{765765\,x^4}{2048} + <br /> \frac{4849845\,x^6}{2048} - <br /> \frac{14549535\,x^8}<br /> {2048} + <br /> \frac{22309287\,x^{10}}<br /> {2048} - <br /> \frac{16900975\,x^{12}}<br /> {2048} + <br /> \frac{5014575\,x^{14}}{2048}
Aren't I nice?