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- W311137908 abstract "We deal with the Sturm--Liouville operator $Ly=l(y)=-dfrac{d^2y}{dx^2}+q(x)y,$ with Dirichlet--Neumann boundary conditions $ y(0)=y'(pi)=0 $ in the space $L_2[0,pi]$. We assume that the potential $q$ is complex-valued and has the form $q(x)=u'(x)$, where $uin L_2[0,pi]$. Here the derivative is treated in the distributional sense. Our aim is to obtain the detailed asymptotic formulae for eigenvalues and eigen- and associated functions of the operator $L$." @default.
- W311137908 created "2016-06-24" @default.
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- W311137908 date "2011-06-13" @default.
- W311137908 modified "2023-09-27" @default.
- W311137908 title "Asymptotic formulae for eigenvalues and eigenfunctions of Sturm--Liouville operators with potentials---distributions. Dirichlet--Neumann boundary conditions" @default.
- W311137908 hasPublicationYear "2011" @default.
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