P
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.
Papers
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Reference EntryDOI
Computational Contact Mechanics
Peter Wriggers,Giorgio Zavarise +1 more
TL;DR: The mathematical structure of the contact formulation for finite element methods is derived on the basis of a continuum description of contact, and several algorithms related to spatial contact search and fulfillment of the inequality constraints at the contact interface are discussed.
Book
Computational Contact Mechanics
TL;DR: In this article, Gauss integration rules are used to solve the contact boundary value problem and small deformation contact problem, and a solution algorithm is proposed for the large deformation problem.
Book
Nonlinear Finite Element Methods
TL;DR: In this article, the Finite Element Method for Continuum Mechanics has been used for solving nonlinear problems in the field of metamodel physics, including contact problems and time dependent problems.
Journal ArticleDOI
Mesoscale models for concrete: homogenisation and damage behaviour
Peter Wriggers,S. O. Moftah +1 more
TL;DR: In this paper, three-dimensional geometrical models for concrete are generated taking the random structure of aggregates at the mesoscopic level into consideration, where the aggregate particles are generated from a certain aggregate size distribution and then placed into the concrete specimen in such a way that there is no intersection between the particles.
Book
An Introduction to Computational Micromechanics
Tarek I. Zohdi,Peter Wriggers +1 more
TL;DR: Some basics of the Mechanics of Solid Continua can be found in this article, including fundamental weak formulations, fundamental micro-macro concepts, and fundamental Micro-Macro concepts.