A new type of constitutive equation for nonlinear elastic bodies. Fitting with experimental data for rubber-like materials

Gibbs free energy based representation formula within the context of implicit constitutive relations for elastic solids

(2020) Vít Průša et al.   INTERNATIONAL JOURNAL OF NON-LINEAR MECHANICS

Some Universal Solutions for a Class of Incompressible Elastic Body that is Not Green Elastic: The Case of Large Elastic Deformations

(2020) R Bustamante   QUARTERLY JOURNAL OF MECHANICS AND APPLIED MATHEMATICS

DETERMINING MATERIAL PROPERTIES OF NATURAL RUBBER USING FEWER MATERIAL MODULI IN VIRTUE OF A NOVEL CONSTITUTIVE APPROACH FOR ELASTIC BODIES

(2018) A. Muliana et al.   RUBBER CHEMISTRY AND TECHNOLOGY

Methodical fitting for mathematical models of rubber-like materials

(2017) Michel Destrade et al.   PROCEEDINGS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES

Representations for implicit constitutive relations describing non-dissipative response of isotropic materials

(2017) C. Gokulnath et al.   ZEITSCHRIFT FUR ANGEWANDTE MATHEMATIK UND PHYSIK

On the consequences of the constraint of incompressibility with regard to a new class of constitutive relations for elastic bodies: small displacement gradient approximation

(2015) R. Bustamante et al.   CONTINUUM MECHANICS AND THERMODYNAMICS

On a class of Gibbs potential-based nonlinear elastic models with small strains

(2014) A. R. Srinivasa   ACTA MECHANICA

A Gibbs-potential-based formulation for obtaining the response functions for a class of viscoelastic materials

(2010) K. R. Rajagopal et al.   PROCEEDINGS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES

A model of incompressible isotropic hyperelastic material behavior using spline interpolations of tension-compression test data

(2008) Theodore Sussman et al.   Communications in numerical methods in engineering