Self-adjointness, \(m\)-accretivity, and separability for perturbations of Laplacian and bi-Laplacian on Riemannian manifolds
type: Item
instance of: scholarly article
title: Self-adjointness, \(m\)-accretivity, and separability for perturbations of Laplacian and bi-Laplacian on Riemannian manifolds
zbMATH Open document ID: 1391.35293
author: O. Milatovic
published in: Integral Equations and Operator Theory
publication date: 2018-06-08T00:00:00Z
Mathematics Subject Classification ID: 35P05
Mathematics Subject Classification ID: 47B25
Mathematics Subject Classification ID: 58J50
zbMATH DE Number: 6882309
zbMATH Keywords: bi-Laplacian
zbMATH Keywords: Laplacian
zbMATH Keywords: \(m\)-accretivity
zbMATH Keywords: perturbation
zbMATH Keywords: Riemannian manifold
zbMATH Keywords: self-adjointness
zbMATH Keywords: separation
MaRDI profile type: Publication
full work available at URL: s00020-018-2452-8
OpenAlex ID: W2797393016
Wikidata QID: Q115390044
cites work: Separation of bi-harmonic differential operators on Riemannian manifolds
cites work: Essential self-adjointness of powers of first-order differential operators on non-compact manifolds with low-regularity metrics
cites work: Laplacian cut-offs, porous and fast diffusion on manifolds and other applications
cites work: Q3700282
cites work: Q3482144
cites work: Spectral theory of von Neumann algebra valued differential operators over non-compact manifolds
cites work: Q4820949
cites work: Self-adjointness of powers of elliptic operators on non-compact manifolds
cites work: Q3756011
cites work: Q5431483
cites work: One-Parameter Semigroups for Linear Evolution Equations
cites work: Inequalities and separation for Schrödinger type operators in L2(Rn)
cites work: A special Stoke's theorem for complete Riemannian manifolds
cites work: Kato’s inequality and form boundedness of Kato potentials on arbitrary Riemannian manifolds
cites work: Essential selfadjointness of singular magnetic Schrödinger operators on Riemannian manifolds
cites work: Sequences of Laplacian cut-off functions
cites work: Covariant Schrödinger semigroups on Riemannian manifolds
cites work: Path integrals and the essential self-adjointness of differential operators on noncompact manifolds
cites work: Q3874765
cites work: On \(m\)-accretivity of perturbed Bochner Laplacian in \(L^{p}\) spaces on Riemannian manifolds
cites work: Separation property for Schrödinger operators inLp-spaces on non-compact manifolds
cites work: Self‐adjointness of perturbed biharmonic operators on Riemannian manifolds
cites work: Essential self-adjointness and self-adjointness for even order elliptic operators
cites work: On the perturbation of linear operators in Banach and Hilbert spaces
cites work: An \(L^ p\) theory for Schrödinger operators with nonnegative potentials
cites work: Quantum confinement on non-complete Riemannian manifolds
cites work: Q4066072
DOI: 10.1007/S00020-018-2452-8
description: scientific article; zbMATH DE number 6882309