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Extended Finite Element Method: Tsinghua University Press Computational Mechanics Series - Softcover
Synopsis
Extended Finite Element Method provides an introduction to the extended finite element method (XFEM), a novel computational method which has been proposed to solve complex crack propagation problems. The book helps readers understand the method and make effective use of the XFEM code and software plugins now available to model and simulate these complex problems.
The book explores the governing equation behind XFEM, including level set method and enrichment shape function. The authors outline a new XFEM algorithm based on the continuum-based shell and consider numerous practical problems, including planar discontinuities, arbitrary crack propagation in shells and dynamic response in 3D composite materials.
- Authored by an expert team from one of China's leading academic and research institutions
- Offers complete coverage of XFEM, from fundamentals to applications, with numerous examples
- Provides the understanding needed to effectively use the latest XFEM code and software tools to model and simulate dynamic crack problems
"synopsis" may belong to another edition of this title.
About the Authors
Zhuo Zhuang is Professor and Co-director of the Advanced Mechanics and Materials Center in the School of Aerospace Engineering, at Tsinghua University in China. He has published over 260 papers in leading scientific journals. He is General Council member for IACM, and APACM, and President of the Chinese Association of Computation Mechanics (CACM), Vice-director of the Supervision Committee on Mechanics at the Ministry of Education, and serves as an editor on both national and international journals. He received his PhD from University College Dublin in Ireland, and an Honorary Doctorate Degree (EngD) from Swansea University in the UK.
Zhanli Liu is Associate Professor in the School of Aerospace Engineering at Tsinghua University in China. He has published over 60 papers, mostly relating to computational multi-scale mechanics, plasticity, damage and fracture mechanics. He received his PhD from Tsinghua University, and was a winner of the prestigious China Thousand Young Talents Program.
Department of Engineering Mechanics, Tsinghua University, Beijing, China
From the Back Cover
Solve your complex crack propagation problems with this guide to the basis of XFEM and its practical application
- Authored by an expert team from one of China’s leading academic and research institutions.
- Offers complete coverage of XFEM, from fundamentals to applications, with numerous examples.
- Provides the understanding needed to effectively use the latest XFEM code and software tools to model and simulate dynamic crack problems.
Extended Finite Element Method provides an introduction to the extended finite element method (XFEM), a novel computational method which has been proposed to solve complex crack propagation problems. The book is intended to help readers understand the method and make effective use of the XFEM code and software plugins now available to model and simulate these complex problems.
The book explores the governing equation behind XFEM, including level set method and enrichment shape function. The authors outline a new XFEM algorithm based on the continuum-based shell and consider numerous practical problems, including planar discontinuities, arbitrary crack propagation in shells and dynamic response in 3D composite materials.
The Elsevier and Tsinghua University Press Computational Mechanics Series, published under Elsevier’s Academic Press imprint, covers the latest advances, methods and techniques in computational mechanics. It focuses on the development of new approaches and the use of established methods in emerging areas, with particular emphasis on research and industry applications in mechanical, aerospace, and civil engineering.
Forthcoming titles in the Elsevier and Tsinghua University Press Computational Mechanics Series:
- Material Point Method
- Atomistic Simulation Methods in Solid Mechanics
- Multiphysics Modeling: Numerical Methods and Engineering Applications
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