Hencky strain and logarithmic rates in Lagrangian analysis
type: Item
instance of: scholarly article
title: Hencky strain and logarithmic rates in Lagrangian analysis
zbMATH Open document ID: 1423.74012
published in: International Journal of Engineering Science
publication date: 2018-11-22T00:00:00Z
Mathematics Subject Classification ID: 74A05
Mathematics Subject Classification ID: 74A10
Mathematics Subject Classification ID: 74B20
zbMATH DE Number: 6982743
zbMATH Keywords: Hencky strain
zbMATH Keywords: Kirchhoff stress
zbMATH Keywords: logarithmic rates
zbMATH Keywords: material configuration
zbMATH Keywords: mixed tensors
author: Alan David Freed
MaRDI profile type: Publication
full work available at URL: j.ijengsci.2014.04.016
OpenAlex ID: W2060363703
cites work: On the analysis of rotation and stress rate in deforming bodies
cites work: An accurate numerical algorithm for stress integration with finite rotations
cites work: Soft solids. A primer to the theoretical mechanics of materials
cites work: A general theory of an elastic-plastic continuum
cites work: On the relationship between the logarithmic strain rate and the stretching tensor
cites work: Constitutive inequalities for isotropic elastic solids under finite strain
cites work: The material time derivative of logarithmic strain
cites work: The stress conjugate to logarithmic strain
cites work: Q4017279
cites work: On a class of constitutive equations for viscoelastic liquids
cites work: Q3335096
cites work: Objective stress rates in repeated elastic deformation cycles
cites work: Q3327849
cites work: On the formulation of rheological equations of state
cites work: Eulerian strain-rate as a rate of logarithmic strain
cites work: Coordinate-independent representation of spins in continuum mechanics
cites work: Computational inelasticity
cites work: Q5848710
cites work: Q3733040
cites work: Q4023641
cites work: Logarithmic strain, logarithmic spin and logarithmic rate
cites work: Q4942501
cites work: Existence and uniqueness of the exactly integrable hypoelastic equation \(\overset\circ\tau^*=\lambda(\text{tr }D)I+2\mu \)D and its significance to finite inelasticity
cites work: Objective stress rates, cyclic deformation paths, and residual stress accumulation
DOI: 10.1016/J.IJENGSCI.2014.04.016
description: scientific article; zbMATH DE number 6982743