Floquet isospectrality for periodic graph operators

Author:

Liu WencaiORCID

Funder

National Science Foundation

NSF DMS

Publisher

Elsevier BV

Subject

Analysis,Applied Mathematics

Reference33 articles.

1. Spectral properties of Schrödinger operators on perturbed lattices;Ando;Ann. Henri Poincaré,2016

2. A toroidal compactification of the two dimensional Bloch-manifold;Bättig,1988

3. A toroidal compactification of the Fermi surface for the discrete Schrödinger operator;Bättig;Comment. Math. Helv.,1992

4. A directional compactification of the complex Fermi surface;Bättig;Compos. Math.,1991

5. Inverse spectral problem for the Schrödinger equation with periodic vector potential;Eskin;Commun. Math. Phys.,1989

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1. Bloch varieties and quantum ergodicity for periodic graph operators;Journal d'Analyse Mathématique;2024-09-12

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3. Asymptotic isospectrality of Schrödinger operators on periodic graphs;Analysis and Mathematical Physics;2024-06-08

4. Algebraic properties of the Fermi variety for periodic graph operators;Journal of Functional Analysis;2024-02

5. Fermi isospectrality for discrete periodic Schrödinger operators;Communications on Pure and Applied Mathematics;2023-09-10

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