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Dirichlet eigenvalue
Bounds of Eigenvalues on Riemannian Manifolds, Trends In
Heat Kernels and Green's Functions on Limit Spaces
STRUCTURE of the LAPLACIAN on BOUNDED DOMAINS Contents 1. Introduction 1 2. Rellich's Compactness Lemma 4 3. Spectral Theory O
Scattering Theory
Spectral Problems on Riemannian Manifolds
Arxiv:1206.1278V2 [Math.AP] 8 Feb 2013
Precise Bounds and Asymptotics for the First Dirichlet Eigenvalue Of
Heat Kernels on Weighted Manifolds and Applications
Relative Trace Formula for Obstacle Scattering
WEYL's LAW 1. Introduction Let Ω ⊂ R N Be a Bounded Domain, Then We
In Memoriam Professor Shuichi TASAKI (1958-2010)
Spectral Theory and Asymptotic Methods Lecture Notes of The
Eigenvalues on Riemannian Manifolds
Eigenvalue Estimates for the Weighted Laplacian on a Riemannian Manifold Rendiconti Del Seminario Matematico Della Università Di Padova, Tome 100 (1998), P
Estimates of Dirichlet Eigenvalues for a Class of Sub-Elliptic Operators
Introduction to the Spectral Theory Lecture Notes of the Course Given At
Bounds for the First Dirichlet Eigenvalue of Triangles and Quadrilaterals
Friedlander's Eigenvalue Inequalities and The
Top View
On the Placement of an Obstacle So As to Optimize the Dirichlet Heat Trace Ahmad El Soufi, Evans Harrell
Asymptotic Performance of Port-Based Teleportation
SPECTRAL PROPERTIES of the LAPLACIAN on BOUNDED DOMAINS Contents 1. Introduction 1 2. Spectral Theory of Compact Self-Adjoint Op
Arxiv:1411.6567V1 [Math.SP] 24 Nov 2014 the Motivation to Study the Steklov Spectrum
Minimizing the Second Eigenvalue of the Laplace Operator with Dirichlet Boundary Conditions Antoine Henrot, Edouard Oudet
Arxiv:1802.05502V5 [Math.AP]
Where to Place a Spherical Obstacle So As to Maximize the Second Dirichlet Eigenvalue
Dirichlet-To-Neumann Maps: Spectral Theory, Inverse Problems and Applications (16W5083)
Inequalities for Dirichlet and Neumann Eingenvalues of the Laplacian for Domains on Spheres
Arxiv:2010.12792V1 [Math.DG] 24 Oct 2020
Spectral Theory and Geometry
Introduction to the Spectral Theory Lecture Notes of the Course Given At
Numerical Methods for Spectral Theory
Arxiv:1510.07281V3 [Math.DG] 16 May 2016 One Ntrso H Ieso N H Index the and Dimension the of Terms in Bounded 1.1
MODE MATCHING METHODS for SPECTRAL and SCATTERING PROBLEMS a Delitsyn, Denis Grebenkov
Semiclassical Dirichlet to Neumann Operator*,†
Perspectives and Open Problems in Geometric Analysis: Spectrum of Laplacian
Minimization Problems for Eigenvalues of the Laplacian Antoine Henrot
On the Semiclassical Magnetic Laplacian and Connected Topics Nicolas Raymond
Funtional Analysis Lecture Notes for 18.102 Richard Melrose
Universal Constraints on the Location of Extrema of Eigenfunctions of Non-Local Schrodinger¨ Operators
A Second Eigenvalue Bound for the Dirichlet Laplacian in Hyperbolic
Dirichlet Eigenvalue Sums on Triangles Are Minimal for Equilaterals
Spectral Theory of Laplace and Schr¨Odinger Operators (13W5059)
Friedlander's Eigenvalue Inequalities and The
Sharp Gaussian Upper Bounds for Schr\" Odinger Heat Kernel on Gradient Shrinking Ricci Solitons
Towards a Spectral Theory for Simplicial Complexes
Optimization Problems Involving the First Dirichlet Eigenvalue and The