© 2019 Published under licence by IOP Publishing Ltd. Variants of deformation potentials for isotropic materials that do not obey the "single curve" hypothesis are considered. The advantage of the potentials formulated in two normalized stress spaces in comparison with other variants of quasi-linear models of the constitutive relations for isotropic materials is demonstrated. It is shown that the claims of some authors on the originality and universality of the deformation potentials proposed by them are not justified, and their variants of relations are reduced to two forms of writing in normalized spaces
Universal deformations of an elastic solid are deformations that can be achieved for all possible st...
We investigate the general constitutive relation of an isotropic linear fluid when the stress tensor...
Dedicated to Professor Cornelius O. Horgan in esteem and friendship, with highest regard Abstract: T...
© 2019 Published under licence by IOP Publishing Ltd. Variants of deformation potentials for isotrop...
We use four linear constitutive relations to study "nite deformations of a biaxially loaded ela...
In the nonlinear theory of isotropic elastic materials, there are relations between force-like quant...
In this work the strain and stress spaces constitutive relations for isotropic and transversely isot...
This chapter provides the framework for the development of constitutive theories of solids by focusi...
AbstractThis paper develops general invariant representations of the constitutive equations for isot...
Abstract. For simple shearing and simple extension deformations of a homogeneous and isotropic elast...
The classic nonlinear constitutive representation for isotropic elastic materials was given by Rivli...
In elastic–plastic finite deformation problems constitutive relations are commonly formulated in ter...
Much research has been done in determining constitutive models for Nonlinear Transversely Isotropic ...
The paper is aimed at the variant construction of the theory of plasticity for a transversal-isotrop...
Differential conditions are derived for a smooth deformation to be universal for a class of isotropi...
Universal deformations of an elastic solid are deformations that can be achieved for all possible st...
We investigate the general constitutive relation of an isotropic linear fluid when the stress tensor...
Dedicated to Professor Cornelius O. Horgan in esteem and friendship, with highest regard Abstract: T...
© 2019 Published under licence by IOP Publishing Ltd. Variants of deformation potentials for isotrop...
We use four linear constitutive relations to study "nite deformations of a biaxially loaded ela...
In the nonlinear theory of isotropic elastic materials, there are relations between force-like quant...
In this work the strain and stress spaces constitutive relations for isotropic and transversely isot...
This chapter provides the framework for the development of constitutive theories of solids by focusi...
AbstractThis paper develops general invariant representations of the constitutive equations for isot...
Abstract. For simple shearing and simple extension deformations of a homogeneous and isotropic elast...
The classic nonlinear constitutive representation for isotropic elastic materials was given by Rivli...
In elastic–plastic finite deformation problems constitutive relations are commonly formulated in ter...
Much research has been done in determining constitutive models for Nonlinear Transversely Isotropic ...
The paper is aimed at the variant construction of the theory of plasticity for a transversal-isotrop...
Differential conditions are derived for a smooth deformation to be universal for a class of isotropi...
Universal deformations of an elastic solid are deformations that can be achieved for all possible st...
We investigate the general constitutive relation of an isotropic linear fluid when the stress tensor...
Dedicated to Professor Cornelius O. Horgan in esteem and friendship, with highest regard Abstract: T...