Finite Element Methods in Incompressible, Adiabatic, and Compressible Flows

From Fundamental Concepts to Applications

Nonfiction, Science & Nature, Mathematics, Counting & Numeration, Technology, Engineering, Mechanical
Cover of the book Finite Element Methods in Incompressible, Adiabatic, and Compressible Flows by Mutsuto Kawahara, Springer Japan
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Author: Mutsuto Kawahara ISBN: 9784431554509
Publisher: Springer Japan Publication: April 4, 2016
Imprint: Springer Language: English
Author: Mutsuto Kawahara
ISBN: 9784431554509
Publisher: Springer Japan
Publication: April 4, 2016
Imprint: Springer
Language: English

This book focuses on the finite element method in fluid flows. It is targeted at researchers, from those just starting out up to practitioners with some experience. Part I is devoted to the beginners who are already familiar with elementary calculus. Precise concepts of the finite element method remitted in the field of analysis of fluid flow are stated, starting with spring structures, which are most suitable to show the concepts of superposition/assembling. Pipeline system and potential flow sections show the linear problem. The advection–diffusion section presents the time-dependent problem; mixed interpolation is explained using creeping flows, and elementary computer programs by FORTRAN are included. Part II provides information on recent computational methods and their applications to practical problems. Theories of Streamline-Upwind/Petrov–Galerkin (SUPG) formulation, characteristic formulation, and Arbitrary Lagrangian–Eulerian (ALE) formulation and others are presented with practical results solved by those methods.

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This book focuses on the finite element method in fluid flows. It is targeted at researchers, from those just starting out up to practitioners with some experience. Part I is devoted to the beginners who are already familiar with elementary calculus. Precise concepts of the finite element method remitted in the field of analysis of fluid flow are stated, starting with spring structures, which are most suitable to show the concepts of superposition/assembling. Pipeline system and potential flow sections show the linear problem. The advection–diffusion section presents the time-dependent problem; mixed interpolation is explained using creeping flows, and elementary computer programs by FORTRAN are included. Part II provides information on recent computational methods and their applications to practical problems. Theories of Streamline-Upwind/Petrov–Galerkin (SUPG) formulation, characteristic formulation, and Arbitrary Lagrangian–Eulerian (ALE) formulation and others are presented with practical results solved by those methods.

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