On the number of eigenvalues of the discrete one-dimensional Dirac operator with a complex potential
type: Item
instance of: scholarly article
title: On the number of eigenvalues of the discrete one-dimensional Dirac operator with a complex potential
author: Artem Hulko
published in: Analysis and Mathematical Physics
publication date: 2019-06-27T00:00:00Z
Mathematics Subject Classification ID: 47Exx
Mathematics Subject Classification ID: 34Lxx
Mathematics Subject Classification ID: 47Axx
zbMATH DE Number: 7074243
MaRDI profile type: Publication
full work available at URL: s13324-018-0222-z
OpenAlex ID: W2791005265
cites work: Bounds on complex eigenvalues and resonances.
cites work: A Blaschke-type condition and its application to complex Jacobi matrices
cites work: NON-SELF-ADJOINT DIFFERENTIAL OPERATORS
cites work: Schrödinger operators with slowly decaying potentials
cites work: Eigenvalue inequalities in terms of Schatten norm bounds on differences of semigroups, and application to Schrödinger operators
cites work: On the discrete spectrum of non-selfadjoint operators
cites work: Eigenvalues of Non-selfadjoint Operators: A Comparison of Two Approaches
cites work: Estimates for eigenvalues of Schrödinger operators with complex-valued potentials
cites work: Eigenvalue bounds for Schrödinger operators with complex potentials
cites work: Eigenvalue bounds for Schrödinger operators with complex potentials. III
cites work: Lieb-Thirring inequalities for Schrödinger operators with complex-valued potentials
cites work: A Sharp Bound on Eigenvalues of Schrödinger Operators on the Half-line with Complex-valued Potentials
cites work: On the number of eigenvalues of Schrödinger operators with complex potentials
cites work: Restriction theorems for orthonormal functions, Strichartz inequalities, and uniform Sobolev estimates
cites work: Eigenvalue bounds for Schrödinger operators with complex potentials II
cites work: On the number of eigenvalues of the discrete one-dimensional Schrödinger operator with a complex potential
cites work: Eigenvalue estimates for Schrödinger operators with complex potentials
cites work: The Algebraic Multiplicity of Eigenvalues and the Evans Function Revisited
cites work: Q3245459
cites work: Q3272688
cites work: Expansions in characteristic functions of the nonself-adjoint Schrödinger operator
cites work: Q5829207
cites work: Q5557302
cites work: Q5584074
cites work: On a sum rule for Schrödinger operators with complex potentials
cites work: Q5694963
cites work: Notes on infinite determinants of Hilbert space operators
cites work: Complex Potentials: Bound States, Quantum Dynamics and Wave Operators
cites work: An upper bound for the number of eigenvalues of a non-self-adjoint Schrödinger operator
DOI: 10.1007/S13324-018-0222-Z
Recommended article: On the number of eigenvalues of the discrete one-dimensional Schrödinger operator with a complex potential
Recommended article: The exact number of eigenvalues of the discrete Schrödinger operators in one-dimensional case
Recommended article: On the number of eigenvalues of Schrödinger operators with complex potentials
Recommended article: The number and location of eigenvalues of the one particle discrete Schr¨odinger operators
Recommended article: On the number of discrete eigenvalues of a discrete Schrödinger operator with a finitely supported potential
Recommended article: Q3803698
Recommended article: An estimate for the number of eigenvalues of the Schrödinger operator with a complex potential
Recommended article: On the calculation of the discrete spectra of one‐dimensional Dirac operators
Recommended article: The number of eigenvalues of the two-particle discrete Schrödinger operator
Recommended article: On the number of eigenvalues in the spectral gap of a Dirac system
description: scientific article; zbMATH DE number 7074243