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Titlebook: An Introduction to Element-Based Galerkin Methods on Tensor-Product Bases; Analysis, Algorithms Francis X. Giraldo Textbook 2020 The Editor

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發(fā)表于 2025-3-21 19:33:38 | 只看該作者 |倒序?yàn)g覽 |閱讀模式
期刊全稱An Introduction to Element-Based Galerkin Methods on Tensor-Product Bases
期刊簡稱Analysis, Algorithms
影響因子2023Francis X. Giraldo
視頻videohttp://file.papertrans.cn/156/155238/155238.mp4
發(fā)行地址The construction of element matrices and the resulting matrices are shown for all the differential operators discussed. This helps the reader understand the material clearly and assists them in buildi
學(xué)科分類Texts in Computational Science and Engineering
圖書封面Titlebook: An Introduction to Element-Based Galerkin Methods on Tensor-Product Bases; Analysis, Algorithms Francis X. Giraldo Textbook 2020 The Editor
影響因子.This book introduces the reader to solving partial differential equations (PDEs) numerically using element-based Galerkin methods. Although it draws on a solid theoretical foundation (e.g. the theory of interpolation, numerical integration, and function spaces), the book’s main focus is on how to build the method, what the resulting matrices look like, and how to write algorithms for coding Galerkin methods. In addition, the spotlight is on tensor-product bases, which means that only line elements (in one dimension), quadrilateral elements (in two dimensions), and cubes (in three dimensions) are considered. The types of Galerkin methods covered are: continuous Galerkin methods (i.e., finite/spectral elements), discontinuous Galerkin methods, and hybridized discontinuous Galerkin methods using both nodal and modal basis functions. In addition, examples are included (which can also serve as student projects) for solving hyperbolic and elliptic partial differential equations, includingboth scalar PDEs and systems of equations..
Pindex Textbook 2020
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Overview of Galerkin Methodsthe choices that we have at our disposal. We can categorize the possible methods as follows: .Generally speaking, the most widely used differential form method is the finite difference method while the most widely used integral form method is the Galerkin method (e.g., finite elements).
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1D Continuous Galerkin Methods for Elliptic Equationsonservation laws for both CG and DG. However, these types of equations are entirely hyperbolic (first order equations in these cases). In this chapter we learn how to use the CG method to discretize second order equations that are elliptic.
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1D Discontinuous Galerkin Methods for Elliptic Equationsw how to compute first derivatives. A judicious use of Green’s first identity then permits a simple discretization of the Laplacian operator. We learn in this chapter that DG cannot use the same representation of the Laplacian operator. Rather, we need to revisit first order derivatives and construc
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