Partition of unity methods / St�ephane P.A. Bordas, Alexander Menk, Sundararajan Natarajan.

By: Bordas, St�ephane P.A [author.]
Contributor(s): Menk, Alexander [author.] | Natarajan, Sundararajan [author.] | Ohio Library and Information Network
Publisher: Hoboken, NJ : John Wiley & Sons, Inc., 2024Copyright date: �2024Description: 1 online resourceContent type: text Media type: computer Carrier type: online resourceISBN: 9781118535875; 1118535871; 9781118535899; 1118535898Subject(s): Finite element methodAdditional physical formats: No titleDDC classification: 620.001/51535 LOC classification: TA347.F5 | B67 2024Online resources: Connect to resource | Connect to resource | Connect to resource (off-campus) | Connect to resource Summary: 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.
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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.

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