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  #11  
Old 08-02-2007, 08:09 PM
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Originally Posted by ThePerfectHacker View Post

The trick is to write the differencial equation as (in Sturm-Louiville form),
[(1-x^2)y']'+n(n+1)y=0

So did you change your signature just for this problem :P?
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  #12  
Old 08-02-2007, 08:15 PM
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Originally Posted by mathisfun1 View Post
So did you change your signature just for this problem :P?
You mean my Sturm-Louiville signature? No, it is just I sometimes post equations that I love. And sometimes that which I just learned. So for instance, the Sturm-Louiville signature was posted when I was doing boundary value problem from my Partial Differencial Equations book.
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