Partition of Unity Methods (Hardcover)
Idioma: inglés
Editorial: John Wiley & Sons Inc, New York, 2023
- Primera edición
- Tapa dura
- Nuevo
Librería: Grand Eagle Retail, Bensenville, IL, Estados Unidos de AmericaGrand Eagle Retail
Vendedor de AbeBooks desde 12 de octubre de 2005
Condición: Nuevo
EUR 79,81
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Hardcover. PARTITION OF UNITY METHODS Master the latest tool in computational mechanics with this brand-new resource from distinguished leaders in the field While it is the number one tool for computer aided design and engineering, the finite element method (FEM) has difficulties with discontinuities, singularities, and moving boundaries. Partition of unity methods addresses these challenges and is now increasingly implemented in commercially available software. Partition of Unity Methods delivers a detailed overview of its fundamentals, in particular the extended finite element method for applications in solving moving boundary problems. The distinguished academics and authors introduce the XFEM as a natural extension of the traditional finite element method (FEM), through straightforward one-dimensional examples which form the basis for the subsequent introduction of higher dimensional problems. This book allows readers to fully understand and utilize XFEM just as it becomes ever more crucial to industry practice. Partition of Unity Methods explores all essential topics on this key new technology, including: Coverage of the difficulties faced by the finite element method and the impetus behind the development of XFEMThe basics of the finite element method, with discussions of finite element formulation of linear elasticity and the calculation of the force vectorAn introduction to the fundamentals of enrichmentA revisitation of the partition of unity enrichmentA description of the geometry of enrichment features, with discussions of level sets for stationary interfacesApplication of XFEM to bio-film, gradient theories, and three dimensional crack propagation Perfect for researchers and postdoctoral candidates working in the field of computational mechanics, Partition of Unity Methods also has a place in the libraries of senior undergraduate and graduate students working in the field. Finite element and CFD analysts and developers in private industry will also greatly benefit from this book. An understanding of the extended finite element method (XFEM) is critical for users, developers, researchers, and engineers working on industrial products. The first guide to the foundations of XFEM and its implementation, this book demystifies the theory behind this method and makes it accessible to anyone with previous knowledge of FEM. Shipping may be from multiple locations in the US or from the UK, depending on stock availability.…
N° de ref. del artículo 9780470667088
- Título
- Partition of Unity Methods (Hardcover)
- Autor
- Alexander Menk
- Editorial
- John Wiley & Sons Inc, New York
- Año de publicación
- 2023
- Estado
- new
- Encuadernación
- Hardcover
- Idioma
- inglés
- ISBN 10
- 0470667087
- ISBN 13
- 9780470667088
- Edición
- 1ª Edición
Master the latest tool in computational mechanics with this brand-new resource from distinguished leaders in the field
While it is the number one tool for computer aided design and engineering, the finite element method (FEM) has difficulties with discontinuities, singularities, and moving boundaries. Partition of unity methods addresses these challenges and is now increasingly implemented in commercially available software. Partition of Unity Methods delivers a detailed overview of its fundamentals, in particular the extended finite element method for applications in solving moving boundary problems. The distinguished academics and authors introduce the XFEM as a natural extension of the traditional finite element method (FEM), through straightforward one-dimensional examples which form the basis for the subsequent introduction of higher dimensional problems. This book allows readers to fully understand and utilize XFEM just as it becomes ever more crucial to industry practice.
Partition of Unity Methods explores all essential topics on this key new technology, including:
- Coverage of the difficulties faced by the finite element method and the impetus behind the development of XFEM
- The basics of the finite element method, with discussions of finite element formulation of linear elasticity and the calculation of the force vector
- An introduction to the fundamentals of enrichment
- A revisitation of the partition of unity enrichment
- A description of the geometry of enrichment features, with discussions of level sets for stationary interfaces
- Application of XFEM to bio-film, gradient theories, and three dimensional crack propagation
Perfect for researchers and postdoctoral candidates working in the field of computational mechanics, Partition of Unity Methods also has a place in the libraries of senior undergraduate and graduate students working in the field. Finite element and CFD analysts and developers in private industry will also greatly benefit from this book.
“Sinopsis” puede pertenecer a otra edición de este título.
Acerca del autor
Stéphane P. A. Bordas is a Professor in Computational Mechanics and earned his PhD from Northwestern University, USA, in 2004. He has published over 200 papers in unfitted simulation of free boundary problems and data driven modelling of complex systems. He has supervised over 30 PhD students and is Editor- in-Chief of Advances in Applied Mechanics.
Alexander Menk is employed by Bosch GmbH. He is a PhD graduate from Glasgow University, UK, supervised by Prof. Bordas. His contributions range from automatic numerically determined enrichment to preconditioners for extended finite element methods for fracture.
Sundararajan Natarajan has been a Professor of Computational Mechanics since 2014 and earned his PhD from Cardiff University, UK, supervised by Prof. Bordas and Prof. Kerfriden. He has made strong contributions to a number of methods on unfitted methods for free boundary problems, in particular on numerical integration and strain smoothing.
“Acerca de” puede pertenecer a otra edición de este título.
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