Advances in Pure Mathematics

Advances in Pure Mathematics

ISSN Print: 2160-0368
ISSN Online: 2160-0384
www.scirp.org/journal/apm
E-mail: apm@scirp.org
Citations    
"Continuum Constitutive Modeling for Isotropic Hyperelastic Materials"
written by Fuzhang Zhao,
published by Advances in Pure Mathematics, Vol.6 No.9, 2016
has been cited by the following article(s):
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[1] Power-Yeoh: A Yeoh-Type Hyperelastic Model with Invariant I2 for Rubber-like Materials
Engineering Proceedings, 2023
[2] Isomorphism Continuum Stored Energy Functional for Finite Thermoelastic Deformation
Advances in Pure Mathematics, 2023
[3] Anisotropic Constitutive Modeling of Compressible Biological Tissue
Advances in Pure Mathematics, 2022
[4] 橡胶材料弹性的一种新的螺旋管模型
力学学报, 2022
[5] A NEW HELICAL TUBE MODEL FOR THE ELASTICITY OF RUBBER-LIKE MATERIALS
Chinese Journal of …, 2022
[6] Modified Yeoh model with improved equibiaxial loading predictions
Acta Mechanica, 2022
[7] Finite element analysis of different material models for polyurethane elastomer using estimation data sets
Journal of the Brazilian …, 2021
[8] 考虑缠结效应的超弹性本构模型 1
力学学报, 2021
[9] 考虑缠结效应的超弹性本构模型
2021
[10] Hyperelastic model with entanglement effect
2021
[11] Predictive Continuum Constitutive Modeling of Unfilled and Filled Rubbers
2021
[12] Polyconvex hyperelastic modeling of rubberlike materials
2021
[13] A Physics-Informed Neural Network Constitutive Model for Cross-Linked Polymers
2020
[14] Modeling and Implementing Compressible Isotropic Finite Deformation without the Isochoric–Volumetric Split
2020
[15] Temperature-Dependence of Rubber Hyperelasticity Based on the Eight-Chain Model
2020
[16] A Derivation of the Stiffness Matrix for a Tetrahedral Finite Element by the Method of Moment Schemes
2020
[17] Modeling and implementing compressible isotropic finite deformation without the isochoric–volumetric split,”
2020
[18] Modeling and Verification of a New Hyperelastic Model for Rubber-Like Materials
2019
[19] Modeling and verification of a new hyperelastic model for rubber‐like materials
Mathematical Problems in Engineering, 2019
[20] Anisotropic Continuum Stored Energy Functional Solved by Lie Group and Differential Geometry
2018
[21] A general constitutive model of soft elastomers
Journal of the Mechanics and Physics of Solids, 2018
[22] The Continuum Stored Energy for Constitutive Modeling Finite Deformations of Polymeric Materials
2017
[23] Návrh a validace metod pro komplexní charakterizaci hyperelastických vlastností elastomerů
2016
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