Constitutive model for stretch-induced softening of the stress?stretch behavior of elastomeric materials

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Mullins effect and cyclic stress softening of filled elastomers by internal sliding and friction thermodynamics model (2009, unknown): “Miehe (1995) and Qi and Boyce (2004) generalized this approach and implemented strain amplification functions within constitutive models for Finite Element (FE) applications.”
Toward a Common Framework and Database of Materials for Soft Robotics (2020, unknown): “P r o l ¼ 0 : 074198 , a 1 ¼ 3 : 417 , a 2 ¼ 3 : 417 · 10 (cid:4) 6 l 3 ¼ 5 : 323 , a 1 ¼ 5 : 048 , a 2 ¼ 3 : 884 , a 1 ¼ 5 : 048 , a 2 ¼ 3 : 884 then be advantageous to implement Ogden–Roxburgh 43 or Qi-Boyce 44 models, which extend hyperelastic material models and account for the Mullins effect.”
Stress–strain behavior of thermoplastic polyurethanes (2005, unknown): “(For a discussion on this evolution rule and its effect on the Cauchy stress, see Qi and Boyce (2004).)”
A large deformation viscoelastic model for double-network hydrogels (2017, background): “There are several possible processing routes to synthesize double-network-based elastomeric gels in which the two networks have contrasting mechanical properties (cf., e.g., Gong et al., 2003; Sun et al., 2012, 2013; Gong, 2014; Ducort et al., 2014; Zhao, 2014; Zhang et al., 2015).”