A spectral representation for a Schrödinger operator with potential increasing as the radius tends to infinity
type: Item
instance of: scholarly article
title: A spectral representation for a Schrödinger operator with potential increasing as the radius tends to infinity
zbMATH Open document ID: 0578.47038
DOI: 10.1016/0022-0396(86)90114-2
author: Lev Shwartzman
published in: Journal of Differential Equations
publication date: 1986-01-01T00:00:00Z
review text: See the preview in Zbl 0518.47030.
Mathematics Subject Classification ID: 47F05
Mathematics Subject Classification ID: 47A10
zbMATH DE Number: 3925647
zbMATH Keywords: Schrödinger operator
zbMATH Keywords: limiting absorption principle
zbMATH Keywords: generalized
zbMATH Keywords: Fourier transform
MaRDI profile type: Publication
full work available at URL: 0022-0396(86)90114-2
OpenAlex ID: W2084125893
cites work: Q4076370
cites work: On kernels, eigenvalues, and eigenfunctions of operators related to elliptic problems
cites work: Limiting absorption method and absolute continuity for the Schrödinger operator
cites work: Q5526485
cites work: Radiation conditions and spectral theory for 2-body Schrödinger operators with ''oscillating'' long-range potentials. III
cites work: A limiting absorption principle for the Schrödinger operator with potential increasing as the radius tends to infinity
cites work: Q5640160
cites work: Q5336643
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description: scientific article; zbMATH DE number 3925647