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| 1 | Finite element analysis of pile installation using large-slip frictional contact 显示文摘 | Daichao Sheng Dieter Eigenbrod K Peter Wriggers | 2005 | Computers and Geotechnics2005，32，： | 1 |
| 2 | Arbitrary Lagrangian Eulerian finite element analysis of free surface flow显示文摘 | Henning Braess Peter Wriggers | 2000 | Computer Methods in Applied Mechanics Engineering2000，，190： | 1 |
| 3 | Arbitrary Lagrangian Eulerian finite element analysis of free surface flow显示文摘 | Henning Braess Peter Wriggers | 2000 | Computer Methods in Applied Mechanics and Engineering2000，，1： | 1 |
| 4 | Special issue on fracture and contact mechanics for interface problems显示文摘 | Marco Paggi Peter Wriggers | 2012 | Engineering Fracture Mechanics2012，，： | 1 |
| 5 | Finite element analysis of pile installation using large- slip frictional contact 显示文摘 | Chao Shengdai Dieter Eigenbrod K Wriggers Peter | 2005 | Computers and Geotechnics2005，32，1： | 1 |
| 6 | Formulation and analysis of a three-dimensional finite element implementation for adhesive contact at nanoscale显示文摘 | Roger A Sauer Peter Wriggers | 2009 | Computer Methods in Applied Mechanics and Engieering2009，198，49505152： | 1 |
| 7 | Arbitrary Lagrangian Eulerian finite element analysis of free surface flow显示文摘 | Braess Henning Peter Wriggers | 2000 | Computer Methods in Applied Mechanics and Enginee- ring2000，190，1： | 1 |
| 8 | 梯度弹性的虚拟单元公式显示文摘虚拟单元法在过去十年中得到了发展,并应用于固体力学中的问题.目前已使用了不同的公式来解释该方法的顺序和稳定性,并应用到包括弹性和非弹性材料以及压裂过程的多种问题中.本文利用虚拟单元法固有的可能性,以简单有效的方式,建立C^(1)连续的弹性函数,研究固体高梯度弹性理论的虚拟单元公式. | Peter Wriggers Blaž Hudobivnik | 2023 | Acta Mechanica Sinica2023，39，4： | 0 |
| 9 | 计算接触力学第二版显示文摘有接触的边值问题在工业应用中是非常重要的,例如轴承、金属成形过程、钻孔、汽车的碰撞、汽车轮胎与道路间的滚动接触等均为这一类问题的例子,在人造关节和植牙等生物力学工程设计中也要考虑这个问题。本书论述当前对接触问题的理论、各种公式、算法和离散化技术,包括几何非线性技术。 | Peter Wriggers 吴永礼 | 2007 | 国外科技新书评介2007，，11： | 0 |
| 10 | Virtual Element Formulation for Finite Strain Elastodynamics Dedicated to Professor Karl Stark Pister for his 95th birthday显示文摘The virtual element method(VEM)can be seen as an extension of the classical finite element method(FEM)based on Galerkin projection.It allows meshes with highly irregular shaped elements,including concave shapes.So far the virtual element method has been applied to various engineering problems such as elasto-plasticity,multiphysics,damage and fracture mechanics.This work focuses on the extension of the virtual element method to efficient modeling of nonlinear elasto-dynamics undergoing large deformations.Within this framework,we employ low-order ansatz functions in two and three dimensions for elements that can have arbitrary polygonal shape.The formulations considered in this contribution are based on minimization of potential function for both the static and the dynamic behavior.Generally the construction of a virtual element is based on a projection part and a stabilization part.While the stiffness matrix needs a suitable stabilization,the mass matrix can be calculated using only the projection part.For the implicit time integration scheme,Newmark-Method is used.To show the performance of the method,various two-and three-dimensional numerical examples in are presented. | Mertcan Cihan Blaz Hudobivnik Fadi Aldakheel Peter Wriggers | 2021 | Computer Modeling in Engineering & Sciences2021，，12： | 0 |
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