Approximation of the inverse Langevin function revisited

Stress-Strain Relations for Nematic Polymer Networks with Various Concentrations of Flexible and Stiff Parts

(2014) Janusz Walasek et al.   MACROMOLECULAR THEORY AND SIMULATIONS

A new based error approach to approximate the inverse langevin function

(2014) Alain Nkenfack Nguessong et al.   RHEOLOGICA ACTA

Approximation of Smooth Functions by Weighted Means of N-Point Padé Approximants

(2014) R. Jedynak et al.   Ukrainian Mathematical Journal

A simple algorithm for the fast calculation of higher order derivatives of the inverse function

(2013) Roozbeh Dargazany et al.   APPLIED MATHEMATICS AND COMPUTATION

Stress-Strain Relation for Polymer Networks Near the Isotropic-Nematic Transition

(2013) Janusz Walasek et al.   MACROMOLECULAR THEORY AND SIMULATIONS

Taylor expansion of the inverse function with application to the Langevin function

(2012) Mikhail Itskov et al.   MATHEMATICS AND MECHANICS OF SOLIDS

Computing high precision Matrix Padé approximants

(2012) Bernhard Beckermann et al.   NUMERICAL ALGORITHMS

A micromechanically motivated diffusion-based transient network model and its incorporation into finite rubber viscoelasticity

(2011) Christian Linder et al.   JOURNAL OF THE MECHANICS AND PHYSICS OF SOLIDS

An 8-chain Model for Rubber-like Materials Accounting for Non-affine Chain Deformations and Topological Constraints

(2010) Martin Kroon   JOURNAL OF ELASTICITY

Anisotropy of direction-based constitutive models for rubber-like materials

(2009) Jean Gillibert et al.   INTERNATIONAL JOURNAL OF SOLIDS AND STRUCTURES