Finite deformation viscoelasticity laws

By N. Huber, C. Tsakmakis. 2000

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On finite linear viscoelasticity of incompressible isotropic materials (2002, background): “Huber and Tsakmakis [ 23 ], Miehe and Keck [34], Reese and Govindjee [37], [38], Lion [25], [26], [27], Lubliner [33]).”
A thermodynamically-consistent 3 D constitutive model for shape memory polymers (2012, background): “Based on the experimental observations, time-dependent effects are of importance in constitutive modeling of polymeric materials (see e.g., Khan and Zhang (2001), Huber and Tsakmakis (2000) and Reese (2003) among others).”
Nonlinear dependence of viscosity in modeling the rate-dependent response of natural and high damping rubbers in compression and shear: Experimental identification and numerical verification (2006, methodology): “…the overstress tensor ŝ ðOEÞ E ¼ F 1e S ðOEÞ E F T 1 e ð33Þ operating on the inelastic intermediate configuration, the relation F 1e S ðOEÞ E Fe ¼ Ceŝ ðOEÞ E ¼ P̂ ðOEÞ E ð34Þ is obtained, where P̂ ðOEÞ E is the so-called Mandel stress tensor (cf. Huber and Tsakmakis, 2000a,b or Lubliner, 1986).”
Generalized Parameter Identification for Finite Viscoelasticity (2007, background): “Reese and Govindjee [21,22], Haupt [6], Holzapfel [8] and Huber and Tsakmakis [9]).”