Computer Methods in Applied Mechanics and Engineering
Membrane triangles with corner drilling freedoms I: the EFF element
Finite Elements in Analysis and Design
Membrane triangles with corner drilling freedoms II: the ANDES element
Finite Elements in Analysis and Design
Membrane triangles with corner drilling freedoms III: implementation and performance evaluation
Finite Elements in Analysis and Design
Improved 4-node Hu-Washizu elements based on skew coordinates
Computers and Structures
A damage model for ductile crack initiation and propagation
Computational Mechanics
A new semi-implicit formulation for multiple-surface flow rules in multiplicative plasticity
Computational Mechanics
Implicit solutions with consistent additive and multiplicative components
Finite Elements in Analysis and Design
Assumed-metric spherically interpolated quadrilateral shell element
Finite Elements in Analysis and Design
Asymmetric quadrilateral shell elements for finite strains
Computational Mechanics
Initially rigid cohesive laws and fracture based on edge rotations
Computational Mechanics
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The corotational method for frame-invariant elements is generalized to obtain a consistent large-strain shell element incorporating thickness extensibility. The resulting element allows arbitrary in-plane deformations and is distinct from the traditional corotational methods (either quadrature-based or element-based) in the sense that the corotational frame is exact. The polar decomposition operation is performed in two parts, greatly simplifying the linearization calculations. Expressions for the strain-degrees-of-freedom matrices are given for the first time. The symbolic calculations are performed with a well-known algebraic system with a code generation package. Classical linear benchmarks are shown with excellent results. Applications with hyperelasticity and finite strain plasticity are presented, with asymptotically quadratic convergence and very good benchmark results. An example of finite strain plasticity with fracture is solved successfully, showing remarkable robustness without the need of enrichment techniques.