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Asymptotic Behavior of Eigenvalues for First-Order Systems with Distributional Coefficients

Annales Henri Poincaré, 2023-08, Vol.24 (8), p.2661-2685

2023

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Green’s Functions for First-Order Systems of Ordinary Differential Equations without the Unique Continuation Property

Integral equations and operator theory, 2022-06, Vol.94 (2), Article 23

2022

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Spectral and Scattering Theory for Ordinary Differential Equations

2020

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Spectral and Scattering Theory for Ordinary Differential Equations: Vol. I: Sturm-Liouville Equations

1st Edition 2020, 2020

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Comparison and oscillation theorems for first order systems with distributional coefficients

Journal of mathematical analysis and applications, 2024-07, Vol.535 (1), p.128137, Article 128137

2024

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On Fourier expansions for systems of ordinary differential equations with distributional coefficients

Journal of functional analysis, 2024-05, Vol.286 (9), p.110370, Article 110370

2024

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The limit-point/limit-circle classification for ordinary differential equations with distributional coefficients

Documenta mathematica Journal der Deutschen Mathematiker-Vereinigung., 2024-01, Vol.29 (3), p.747-762

2024

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Sign-changing points of solutions of homogeneous Sturm-Liouville equations with measure-valued coefficients

Applicable analysis, 2022-03, Vol.101 (5), p.1556-1570

2022

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On Leighton's comparison theorem

Journal of Differential Equations, 2017-06, Vol.262 (12), p.5978-5989

2017

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Spectral theory for systems of ordinary differential equations with distributional coefficients

Journal of Differential Equations, 2020-03, Vol.268 (6), p.2752-2801

2020

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The inverse resonance problem for left-definite Sturm–Liouville operators

Journal of mathematical analysis and applications, 2015-03, Vol.423 (2), p.1753-1773

2015

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On the spectral theory for first-order systems without the unique continuation property

Linear & multilinear algebra, 2021-09, Vol.69 (12), p.2315-2323

2021

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On the Spectral Theory of Systems of First Order Equations with Periodic Distributional Coefficients

From Complex Analysis to Operator Theory: A Panorama, p.217-238

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On spectral theory for Schrödinger operators with operator-valued potentials

Journal of Differential Equations, 2013-10, Vol.255 (7), p.1784-1827

2013

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An explicit characterization of Calogero--Moser systems

Transactions of the American Mathematical Society, 2006-02, Vol.358 (2), p.603-656

2006

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Donoghue-type m-functions for Schrödinger operators with operator-valued potentials

Journal d'analyse mathématique (Jerusalem), 2019-03, Vol.137 (1), p.373-427

2019

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On the Inverse Resonance Problem for Schrödinger Operators

Communications in mathematical physics, 2010-04, Vol.295 (2), p.465-484

2010

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The inverse resonance problem for CMV operators

Inverse problems, 2010-05, Vol.26 (5), p.055012-055012

2010

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Stability for the inverse resonance problem for a Jacobi operator with complex potential

Inverse problems, 2007-08, Vol.23 (4), p.1677-1688

2007

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Picard potentials and Hill's equation on a torus

Acta mathematica, 1996, Vol.176 (1), p.73-107

1996

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On a class of model Hilbert spaces

Discrete and continuous dynamical systems. Series A, 2013-11, Vol.33 (11/12), p.5067-5088

2013

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Some Remarks on the Spectral Problem Underlying the Camassa–Holm Hierarchy

Operator Theory in Harmonic and Non-Commutative Analysis, 2014, Vol.240, p.137-188

2014

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Floquet theory for linear differential equations with meromorphic solutions

Electronic journal of qualitative theory of differential equations, 2000, Vol.2000 (8), p.1-6

Weikard, Rudi

2000

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Weak stability for an inverse Sturm–Liouville problem with finite spectral data and complex potential

Inverse problems, 2005-08, Vol.21 (4), p.1275-1290

2005

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A characterization of all elliptic algebro-geometric solutions of the AKNS hierarchy

Acta mathematica, 1998-01, Vol.181 (1), p.63-108

1998

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Asymptotic Behavior of Eigenvalues for First-Order Systems with Distributional Coefficients

Green’s Functions for First-Order Systems of Ordinary Differential Equations without the Unique Continuation Property

Spectral and Scattering Theory for Ordinary Differential Equations

Spectral and Scattering Theory for Ordinary Differential Equations: Vol. I: Sturm-Liouville Equations

Comparison and oscillation theorems for first order systems with distributional coefficients

On Fourier expansions for systems of ordinary differential equations with distributional coefficients

The limit-point/limit-circle classification for ordinary differential equations with distributional coefficients

Sign-changing points of solutions of homogeneous Sturm-Liouville equations with measure-valued coefficients

On Leighton's comparison theorem

Spectral theory for systems of ordinary differential equations with distributional coefficients

The inverse resonance problem for left-definite Sturm–Liouville operators

On the spectral theory for first-order systems without the unique continuation property

On the Spectral Theory of Systems of First Order Equations with Periodic Distributional Coefficients

On spectral theory for Schrödinger operators with operator-valued potentials

An explicit characterization of Calogero--Moser systems

Donoghue-type m-functions for Schrödinger operators with operator-valued potentials

On the Inverse Resonance Problem for Schrödinger Operators

The inverse resonance problem for CMV operators

Stability for the inverse resonance problem for a Jacobi operator with complex potential

Picard potentials and Hill's equation on a torus

On a class of model Hilbert spaces

Some Remarks on the Spectral Problem Underlying the Camassa–Holm Hierarchy

Floquet theory for linear differential equations with meromorphic solutions

Weak stability for an inverse Sturm–Liouville problem with finite spectral data and complex potential

A characterization of all elliptic algebro-geometric solutions of the AKNS hierarchy

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