Borg-Type Theorems for Matrix-Valued Schrödinger Operators

Stephen Clark, Fritz Gesztesy, Helge Holden, B. M. Levitan

Type: Preprint

Publication Date: 1999-01-01

Citations: 0

DOI: https://doi.org/10.48550/arxiv.math/9905143

View Publication

Locations

arXiv (Cornell University) - View
DataCite API - View

Similar Works

Action	Title	Year	Authors
+	Borg-Type Theorems for Matrix-Valued Schrödinger Operators	2000	Stephen Clark Fritz Gesztesy Helge Holden B. M. Levitan
+	Matrix-Valued Generalizations of the Theorems of Borg and Hochstadt	2002	E. D. Belokolos Fritz Gesztesy Konstantin A. Makarov Lev Sakhnovich
+	Matrix-Valued Generalizations of the Theorems of Borg and Hochstadt	2019	E. D. Belokolos Fritz Gesztesy Konstantin A. Makarov Lev Sakhnovich
+	Trace formulas and Borg-type theorems for matrix-valued Jacobi and Dirac finite difference operators	2005	Stephen Clark Fritz Gesztesy Walter Renger
+ PDF Chat	Trace formulae and inverse spectral theory for Schrödinger operators	1993	Fritz Gesztesy Helge Holden Barry Simon Zhixue Zhao
+ PDF Chat	A New Proof of the Sharp Gordon's Lemma: No Eigenvalues for Schr\"odinger Operators with Almost Repetition Potentials	2025	Wencai Liu
+ PDF Chat	The virial theorem and its application to the spectral theory of Schrödinger operators	1967	Joachim Weidmann
+ PDF Chat	Harmonic Analysis and Random Schrödinger Operators	2016	Matthias Täufer Martin Tautenhahn Ivan Veselić
+ PDF Chat	Uniqueness theorems in inverse spectral theory for one-dimensional Schrödinger operators	1996	Fritz Gesztesy Barry Simon
+	Harmonic Analysis and Random Schrödinger Operators	2016	Matthias Täufer Martin Tautenhahn Ivan Veselić
+	Spectral Theory for Periodic Schrödinger Operators with Reflection Symmetries	2003	Bernard Helffer Thomas Hoffmann-Ostenhof
+	Borg type uniqueness Theorems for periodic Jacobi operators with matrix valued coefficients	2008	Evgeny Korotyaev Anton A. Kutsenko
+	Direct demonstration of the completeness of the eigenstates of the Schrodinger equation with local and non-local potentials bearing a Coulomb tail	2007	N. Michel
+	Borg-type uniqueness theorems for periodic Jacobi operators with matrix-valued coefficients	2009	Evgeny Korotyaev Anton A. Kutsenko
+ PDF Chat	Direct demonstration of the completeness of the eigenstates of the Schrödinger equation with local and nonlocal potentials bearing a Coulomb tail	2008	N. Michel
+ PDF Chat	A Formula for Eigenvalues of Jacobi Matrices with a Reflection Symmetry	2018	S. B. Rutkevich
+ PDF Chat	A note on discrete Borg-type theorems	2017	V. B. Kiran Kumar G. Krishna Kumar
+ PDF Chat	Reflectionless Schrodinger operators and Marchenko parametrization	2024	Ya. V. Mykytyuk N. Sushchyk
+ PDF Chat	Schrödinger Operators with Oblique Transmission Conditions in $${\mathbb R}^2$$	2023	Jussi Behrndt Markus Holzmann Georg Stenzel
+	TRACE FORMULAS FOR SCHRODINGER OPERATORS : FROM THE VIEW POINT OF COMPLEX ANALYSIS (Spectral and Scattering Theory and Related Topics)	2011	Hiroshi Isozaki Evgeny Korotyaev

Works That Cite This (0)

Action	Title	Year	Authors

Works Cited by This (35)

Action	Title	Year	Authors
+	The Basic Propositions of the Theory of λ-Zones of Stability of a Canonical System of Linear Differential Equations with Periodic Coefficients	1983	M. Г. Крейн
+	A unitary invariant for pairs of self-adjoint operators.	1976	Richard Carey
+	On τ-Functions of Zakharov—Shabat and Other Matrix Hierarchies of Integrable Equations	1997	L. A. Dickey
+	On The Eigenvalues of Some Vectorial Sturm-Liouville Eigenvalue Problems	1999	Hua‐Huai Chern
+	Link between periodic pctentials and random potentials in one-dimensional Schrödinger operators	1987	Shinichi Kotani
+	On Titchmarsh-Weyl M(λ)-functions for linear Hamiltonian systems	1981	Don Hinton J. K. Shaw
+	Matrix solitons and bundles over curves with singularities	1979	Yu. I. Manin
+	The resolvent and Hamiltonian systems	1977	I. M. Gel'fand L. A. Dikii
+	On the determination of a Hill's equation from its spectrum	1965	Harry Hochstadt
+ PDF Chat	On isospectral sets of Jacobi operators	1996	Fritz Gesztesy M. Krishna Gerald Teschl