Intrinsic ultracontractivity for Schrödinger operators based on fractional Laplacians
type: Item
instance of: scholarly article
title: Intrinsic ultracontractivity for Schrödinger operators based on fractional Laplacians
zbMATH Open document ID: 1198.47060
author: Kamil Kaleta
author: T. Kulczycki
published in: Potential Analysis
publication date: 2010-10-27T00:00:00Z
full work available at URL: https://arxiv.org/abs/0904.4386
Mathematics Subject Classification ID: 47D08
Mathematics Subject Classification ID: 60G52
Mathematics Subject Classification ID: 60J45
zbMATH DE Number: 5806832
zbMATH Keywords: Schrödinger operator
zbMATH Keywords: fractional Laplacian
zbMATH Keywords: intrinsic ultracontractivity
zbMATH Keywords: first eigenfunction
MaRDI profile type: Publication
OpenAlex ID: W2140164008
arXiv ID: 0904.4386
cites work: Intrinsic ultracontractivity and eigenfunction estimates for Schrödinger operators
cites work: Symmetric stable processes in cones
cites work: Q4695259
cites work: On the Distribution of First Hits for the Symmetric Stable Processes
cites work: The boundary Harnack principle for the fractional Laplacian
cites work: Potential theory for the α-stable Schrödinger operator on bounded Lipschitz domains
cites work: Potential theory of Schrödinger operator based on fractional Laplacian
cites work: Heat kernel of fractional Laplacian in cones
cites work: Estimates and structure of \(\alpha\)-harmonic functions
cites work: Q3497504
cites work: Relativistic Schrödinger operators: Asymptotic behavior of the eigenfunctions
cites work: Heat kernel estimates for the Dirichlet fractional Laplacian
cites work: General gauge and conditional gauge theorems
cites work: Intrinsic ultracontractivity and conditional gauge for symmetric stable processes
cites work: Intrinsic ultracontractivity, conditional lifetimes and conditional gauge for symmetric stable processes on rough domains
cites work: From Brownian Motion to Schrödinger’s Equation
cites work: Q4041031
cites work: Ultracontractivity and the heat kernel for Schrödinger operators and Dirichlet Laplacians
cites work: Intrinsic ultracontractivity and the Dirichlet Laplacian
cites work: Relativistic stability of matter. I
cites work: Hardy-Lieb-Thirring inequalities for fractional Schrödinger operators
cites work: Stability of relativistic matter with magnetic fields for nuclear charges up to the critical value
cites work: First Passage Times for Symmetric Stable Processes in Space
cites work: Q4380614
cites work: Q4224474
cites work: Intrinsic ultracontractivity of the Feynman-Kac semigroup for relativistic stable processes
cites work: Intrinsic ultracontractivity for stable semigroups on unbounded open sets
cites work: Stability of Relativistic Matter with Magnetic Fields
cites work: The stability and instability of relativistic matter
cites work: Estimates of Green function for relativistic \(\alpha\)-stable process
cites work: Symmetric stable processes on unbounded domains
cites work: Boundary Harnack principle for symmetric stable processes
cites work: A probabilistic principle and generalized Schrödinger perturbation
DOI: 10.1007/S11118-010-9170-4
description: scientific article