lokofer
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let be the linear operator: (Hermitian ??)
L = -i(x\frac{d}{dx}+1/2)
then the "eigenfunctions" are y_{n} (x)=Ax^{i\lambda _{n} -1/2
then my question is how would we get the energies imposing boundary conditions? (for example y(0)=Y(L)=0 wher L is a positive integer )...

L = -i(x\frac{d}{dx}+1/2)
then the "eigenfunctions" are y_{n} (x)=Ax^{i\lambda _{n} -1/2
then my question is how would we get the energies imposing boundary conditions? (for example y(0)=Y(L)=0 wher L is a positive integer )...

