Geometric Characterization of Singular Self-Adjoint Boundary Conditions for Hamiltonian Systems

DOI10.1080/00036819608840417zbMath0872.34010OpenAlexW2269598885WikidataQ58255347 ScholiaQ58255347MaRDI QIDQ4339810

Remling, Christian

Publication date: 16 June 1997

Published in: Applicable Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/00036819608840417

zbMATH Keywords

ordinary differential operatorsSturm-Liouville operatorsTitchmarsh-Weyl \(m\)-functiondeficiency indicesselfadjoint boundary conditionsWeyl circles

Mathematics Subject Classification ID

Weyl theory and its generalizations for ordinary differential equations (34B20) General theory of ordinary differential operators (47E05)

Related Items (4)

Principal Solutions Revisited ⋮ The Glazman--Krein--Naimark theory for a class of discrete Hamiltonian systems ⋮ Weyl-Titchmarsh theory for Hamiltonian dynamic systems ⋮ Weyl-Titchmarsh theory for time scale symplectic systems on half line

Cites Work

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• Spectral theory of ordinary differential operators
• On Titchmarsh-Weyl \(M(\lambda)\)-functions for linear Hamiltonian system
• Discrete and continuous boundary problems
• NESTED MATRIX DISKS ANALYTICALLY DEPENDING PARAMETER, AND THEOREMS ON THE INVARIANCE RADII OF LIMITING DISKS
• On the Titchmarsh‐Weyl Coefficients for Singular S‐Hermitian Systems I
• ON THE SPECTRUM OF A SINGULAR HAMILTONIAN SYSTEM, II
• $M(\lambda )$ Theory for Singular Hamiltonian Systems with One Singular Point

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