Timon Rabczuk Huilong Ren Xiaoying Zhuang Rabczuk Computational Methods Based on Peridynamics and Nonlocal Operators

Computational Methods Based on Peridynamics and Nonlocal Operators

von Timon Rabczuk Huilong Ren Xiaoying Zhuang

Theory and Applications

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Beschreibung

This book provides an overview of computational methods based on peridynamics and nonlocal operators and their application to challenging numerical problems which are difficult to deal with traditional methods such as the finite element method, material failure being “only” one of them. The authors have also developed a higher-order nonlocal operator approaches capable of solving higher-order partial differential equations on arbitrary domains in higher-dimensional space with ease. This book is of interest to those in academia and industry. 

 



This book provides an overview of computational methods based on peridynamics and nonlocal operators and their application to challenging numerical problems which are difficult to deal with traditional methods such as the finite element method, material failure being “only” one of them. The authors have also developed a higher-order nonlocal operator approaches capable of solving higher-order partial differential equations on arbitrary domains in higher-dimensional space with ease. This book is of interest to those in academia and industry. 

 



Provides an overview of the current state-of-the-art computational methods based on peridynamics and nonlocal operators Is addressed to students as well as more advanced researchers in this field Presents open-source codes for several benchmark problems of different complexity

Autor*in

Timon Rabczuk

Themen in »Computational Methods Based on Peridynamics and Nonlocal Operators«

Peridynamics Nonlocal Operator Method, Modeling and Simulation Computational Mechanics Phase Field Models Gradient Elasticity

Stimmen zu »Computational Methods Based on Peridynamics and Nonlocal Operators«

Details

ISBN: 9783031209055
Verlag: Springer International Publishing
Erscheinung: 16.02.2023

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