On a canonical extension of Korn's first and Poincaré's inequalities to \(\mathsf{H}(\mathrm{Curl})\)
type: Item
instance of: scholarly article
title: On a canonical extension of Korn's first and Poincaré's inequalities to \(\mathsf{H}(\mathrm{Curl})\)
zbMATH Open document ID: 1308.35303
author: Patrizio Neff
author: D. Pauly
author: Karl-Josef Witsch
published in: Journal of Mathematical Sciences (New York)
publication date: 2013-04-19T00:00:00Z
Mathematics Subject Classification ID: 35Q74
Mathematics Subject Classification ID: 35A23
Mathematics Subject Classification ID: 74C05
zbMATH DE Number: 6155726
MaRDI profile type: Publication
full work available at URL: s10958-012-0955-4
OpenAlex ID: W2007770941
cites work: On Korn's inequality
cites work: A discontinuous Galerkin formulation for classical and gradient plasticity. I: Formulation and analysis
cites work: Existence and Uniqueness for Rate-Independent Infinitesimal Gradient Plasticity with Isotropic Hardening and Plastic Spin
cites work: Gradient theory for plasticity via homogenization of discrete dislocations
cites work: Finite element approximation of the Navier-Stokes equations
cites work: Q3733265
cites work: Finite Element Methods for Maxwell's Equations
cites work: On Korn's first inequality with non-constant coefficients
cites work: NOTES ON STRAIN GRADIENT PLASTICITY: FINITE STRAIN COVARIANT MODELLING AND GLOBAL EXISTENCE IN THE INFINITESIMAL RATE-INDEPENDENT CASE
cites work: A canonical extension of Korn's first inequality to H(Curl) motivated by gradient plasticity with plastic spin
cites work: Maxwell meets Korn: A new coercive inequality for tensor fields in RN×N with square-integrable exterior derivative
cites work: Numerical approximation of incremental infinitesimal gradient plasticity
cites work: Hodge–Helmholtz decompositions of weighted Sobolev spaces in irregular exterior domains with inhomogeneous and anisotropic media
cites work: On the boundary value problems of electro- and magnetostatics
cites work: Some decomposition theorems and their application to non-linear potential theory and Hodge theory
cites work: Time-harmonic Maxwell equations in the exterior of perfectly conducting, irregular obstacles
cites work: Well-posedness of a model of strain gradient plasticity for plastically irrotational materials
cites work: Q4039724
cites work: A local compactness theorem for Maxwell's equations
cites work: Regularity theorems for Maxwell's equations
cites work: Maxwell's boundary value problem on Riemannian manifolds with nonsmooth boundaries
cites work: A remark on a compactness result in electromagnetic theory
DOI: 10.1007/S10958-012-0955-4
description: scientific article; zbMATH DE number 6155726