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Peter Wriggers

Researcher at Leibniz University of Hanover

Publications -  604
Citations -  22205

Peter Wriggers is an academic researcher from Leibniz University of Hanover. The author has contributed to research in topics: Finite element method & Mixed finite element method. The author has an hindex of 67, co-authored 582 publications receiving 19212 citations. Previous affiliations of Peter Wriggers include Darmstadt University of Applied Sciences & Ohio State University.

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Finite element analysis of pile installation using large-slip frictional contact

TL;DR: In this article, a commercial finite element code with the capability of simulating large-strain frictional contact between two or more solid bodies is used to simulate the pile installation and pile loading.
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Isogeometric contact: a review

TL;DR: A review of computational contact formulations within the framework of IGA can be found in this paper, where the main needs for future research emerging from the current state of the art are outlined.
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Finite deformation post-buckling analysis involving inelasticity and contact constraints

TL;DR: In this paper, the numerical solution of large deflection structural problems involving finite strains, subject to contact constraints and unilateral boundary conditions, and exhibiting inelastic constitutive response is discussed.
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On contact between three-dimensional beams undergoing large deflections

TL;DR: In this paper, the point of contact between three-dimensional beams which undergo large motions is considered and the associated constraint conditions are formulated for a given beam discretization and associated contribution to the weak form has to be developed.
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A two-scale model of granular materials

TL;DR: In this article, a concurrent two-scale and two-method approach for modeling the mechanical behavior of dry frictional non-cohesive granular materials is presented, where the material is modeled on the grain scale using a three-dimensional discrete element method and the remaining domain is considered continuous and modeled by the finite element method using an elastoplastic constitutive equation whose parameters are fit to the particle model via a homogenization scheme.