Meshing, Geometric Modeling and Numerical Simulation, Volume 2

Metrics, Meshes and Mesh Adaptation

Nonfiction, Science & Nature, Mathematics, Mathematical Analysis
Cover of the book Meshing, Geometric Modeling and Numerical Simulation, Volume 2 by Paul Louis George, Houman Borouchaki, Frederic Alauzet, Patrick Laug, Adrien Loseille, Loic Marechal, Wiley
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Author: Paul Louis George, Houman Borouchaki, Frederic Alauzet, Patrick Laug, Adrien Loseille, Loic Marechal ISBN: 9781119384366
Publisher: Wiley Publication: January 25, 2019
Imprint: Wiley-ISTE Language: English
Author: Paul Louis George, Houman Borouchaki, Frederic Alauzet, Patrick Laug, Adrien Loseille, Loic Marechal
ISBN: 9781119384366
Publisher: Wiley
Publication: January 25, 2019
Imprint: Wiley-ISTE
Language: English

Triangulations, and more precisely meshes, are at the heart of many problems relating to a wide variety of scientific disciplines, and in particular numerical simulations of all kinds of physical phenomena. In numerical simulations, the functional spaces of approximation used to search for solutions are defined from meshes, and in this sense these meshes play a fundamental role. This strong link between meshes and functional spaces leads us to consider advanced simulation methods in which the meshes are adapted to the behaviors of the underlying physical phenomena. This book presents the basic elements of this vision of meshing.

These mesh adaptations are generally governed by a posteriori error estimators representing an increase of the error with respect to a size or metric. Independently of this metric of calculation, compliance with a geometry can also be calculated using a so-called geometric metric. The notion of mesh thus finds its meaning in the metric of its elements.

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Triangulations, and more precisely meshes, are at the heart of many problems relating to a wide variety of scientific disciplines, and in particular numerical simulations of all kinds of physical phenomena. In numerical simulations, the functional spaces of approximation used to search for solutions are defined from meshes, and in this sense these meshes play a fundamental role. This strong link between meshes and functional spaces leads us to consider advanced simulation methods in which the meshes are adapted to the behaviors of the underlying physical phenomena. This book presents the basic elements of this vision of meshing.

These mesh adaptations are generally governed by a posteriori error estimators representing an increase of the error with respect to a size or metric. Independently of this metric of calculation, compliance with a geometry can also be calculated using a so-called geometric metric. The notion of mesh thus finds its meaning in the metric of its elements.

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