Jörg Schröder & Peter Wriggers 
Non-standard Discretisation Methods in Solid Mechanics 

Hybrid discretization in solid mechanics for non-linear and non-smooth problems.- Novel Finite Elements – Mixed, Hybrid and Virtual Element Formulations at Finite Strains for 3D Applications.- Robust and Efficient Finite Element Discretizations for Higher-Order Gradient Formulations.- Weakly symmetric stress equilibration for hyperelastic material models.- Adaptive least-squares, discontinuous Petrov-Galerkin, and hybrid high-order methods.- Least-Squares Finite Elements for Large Strain Elasto-Plasticity.- Hybrid Mixed Finite Element Formulations based on a Least-Squares Approach.- Adaptive and Pressure-Robust Discretization of Nearly-Incompressible Phase-Field Fracture.- A detailed investigation of the phase-field approach to fracture in linear and finite elasticity.- Adaptive isogeometric phase-field modelling of heterogeneous solids.- Phase Field Modeling of Brittle and Ductile Fracture.- Adaptive quadrature and remeshing Strategies for the Finite Cell Method at large Deformations.- The Finite Cell Method for Simulation of Additive Manufacturing.- A posteriori Error Control and Adaptivity for the Finite Cell Method .- Frontiers in Mortar Methods for Isogeometric Analysis.- Beyond isogeometric and stochastic collocation in nonlinear mechanics.- Finite element methods for rate-independent damage processes.