- #1
Poirot1
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consider $y''+2y'+ty=0$ on $0<x<1$ such that $y(0)=y(1)=0$
Find the corresponding Sturm-Liouville operator and formulate the Sturm-Liouville problem. Hence, define the inner product for which the eigenfunctions are orthogonal.
I have $L=-e^-2x. d/dx(e^2x.d/dx)$ (how to do fractions in code?)
I'm not sure what is meant by formulate the problem but perhaps Ly=ty.
I don't know how to choose an inner product.
I have $L=-e^-2x. d/dx(e^2x.d/dx)$ (how to do fractions in code?)
I'm not sure what is meant by formulate the problem but perhaps Ly=ty.
I don't know how to choose an inner product.