A mixed-enhanced strain method: Part II: Geometrically nonlinear problems

By E. Kasper, Robert Taylor. 2000

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A mixed shell formulation accounting for thickness strains and finite strain 3d material models (2008, background): “Furthermore we refer to [19], where mixed–enhanced interpolation techniques have been investigated.”
A reduced integration solid‐shell finite element based on the EAS and the ANS concept—Geometrically linear problems (2009, unknown): “[33]: EAS solid element with penalty stabilization Kas00—Kasper and Taylor [63]: Mixed-enhanced strain element H1/ME9 Sze00—Sze and Yao [15]: Hybrid stress ANS solid-shell And93a—Andelfinger and Ramm [19]: EAS solid element 3D.”
A robust non-linear solid shell element based on a mixed variational formulation (2006, background): “Another formulation which considers a stress field approximation was proposed in [12, 13, 26, 27].”
Structural analysis of composite laminates using a mixed hybrid shell element (2006, methodology): “In this context we also refer to References [21, 22, 23], where mixed-enhanced strain methods have been investigated.”
Coupled multi‐scale cohesive modeling of failure in heterogeneous adhesives (2010, methodology): “The adherents are modeled using the mixed enhanced strain elements proposed by Kasper and Taylor [20].”
A Meshfree Thin Shell for Arbitrary Evolving Cracks Based on An Extrinsic Basis (2006, methodology): “A value of 1.82488× 10−5 (c.f. Kasper and Taylor (2000)) consistent units is adopted as a reference.”