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Articles (8)

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1-8 of 8 results for Inverse Langevin function

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Select article: Taylor expansion of the inverse function with application to the Langevin function

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Research article

First published 2012-9

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

Mikhail Itskov, Roozbeh Dargazany, Karl Hörnes

Mathematics and Mechanics of Solids

Select article: A one-pass predictor-corrector algorithm for the inverse Langevin function

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Research article

First published 2023-4

A one-pass predictor-corrector algorithm for the inverse Langevin function

Selçuk Başdemir, Hüsnü Dal

Mathematics and Mechanics of Solids

Select article: A comprehensive study of the mathematical methods used to approximate the inverse Langevin function

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Research article

First published 2019-7

A comprehensive study of the mathematical methods used to approximate the inverse Langevin function

Radosław Jedynak

Mathematics and Mechanics of Solids

Select article: A generalized approach to generate optimized approximations of the inverse Langevin function

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Research article

First published 2019-7

A generalized approach to generate optimized approximations of the inverse Langevin function

Vahid Morovati, Hamid Mohammadi, Roozbeh Dargazany

Mathematics and Mechanics of Solids

Select article: Generalized error-minimizing,rational inverse Langevin approximations

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Research article

First published 2019-6

Generalized error-minimizing,rational inverse Langevin approximations

Benjamin C Marchi, Ellen M Arruda

Mathematics and Mechanics of Solids

Select article: A Full-Network Rubber Elasticity Model based on Analytical Integration

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Research article

First published 2010-8

A Full-Network Rubber Elasticity Model based on Analytical Integration

Mikhail Itskov, Alexander E. Ehret, Roozbeh Dargazany

Mathematics and Mechanics of Solids

Select article: Micromechanically motivated constitutive models for hyperelastic materials based on the upper triangular decomposition of the deformation gradient

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Research article

First published 2025

Micromechanically motivated constitutive models for hyperelastic materials based on the upper triangular decomposition of the deformation gradient

Yongqiang Li, Kaiming Xu, Xin-Lin Gao

Mathematics and Mechanics of Solids

Select article: On a new class of non-Gaussian molecular-based constitutive models with limiting chain extensibility for incompressible rubber-like materials

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Research article

First published 2021-11

On a new class of non-Gaussian molecular-based constitutive models with limiting chain extensibility for incompressible rubber-like materials

Afshin Anssari-Benam

Mathematics and Mechanics of Solids

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