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Advances in Discretization Methods, Ventura


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Автор: Ventura
Название:  Advances in Discretization Methods
ISBN: 9783319412450
Издательство: Springer
Классификация:



ISBN-10: 3319412450
Обложка/Формат: Hardback
Страницы: 269
Вес: 0.58 кг.
Дата издания: 2016
Серия: SEMA SIMAI Springer Series
Язык: English
Издание: 1st ed. 2016
Иллюстрации: 102 tables, color; 97 illustrations, color; 36 illustrations, black and white; viii, 269 p. 133 illus., 97 illus. in color.
Размер: 234 x 156 x 18
Читательская аудитория: General (us: trade)
Основная тема: Engineering
Подзаголовок: Discontinuities, Virtual Elements, Fictitious Domain Methods
Ссылка на Издательство: Link
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Поставляется из: Германии
Описание: This book gathers selected contributions on emerging research work presented at the International Conference eXtended Discretization MethodS (X-DMS), held in Ferrara in September 2015. It highlights the most relevant advances made at the international level in the context of expanding classical discretization methods, like finite elements, to the numerical analysis of a variety of physical problems. The improvements are intended to achieve higher computational efficiency and to account for special features of the solution directly in the approximation space and/or in the discretization procedure. The methods described include, among others, partition of unity methods (meshfree, XFEM, GFEM), virtual element methods, fictitious domain methods, and special techniques for static and evolving interfaces. The uniting feature of all contributions is the direct link between computational methodologies and their application to different engineering areas.
Дополнительное описание: 1 Domenico Notaro, Laura Cattaneo, Luca Formaggia, Anna Scotti and Paolo Zunino: A Mixed Finite Element Method for Modeling the Fluid Exchange between Microcirculation and Tissue Interstitium.- 2 Sandra Pieraccini and Stefano Scial?: On a PDE-constrained



Dirichlet-Dirichlet Domain Decomposition Methods For Elliptic Problems: H And Hp Finite Element Discretizations

Автор: Korneev Vadim Glebiovich Et Al
Название: Dirichlet-Dirichlet Domain Decomposition Methods For Elliptic Problems: H And Hp Finite Element Discretizations
ISBN: 9814578452 ISBN-13(EAN): 9789814578455
Издательство: World Scientific Publishing
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Цена: 24552.00 р.
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Описание:

Domain decomposition (DD) methods provide powerful tools for constructing parallel numerical solution algorithms for large scale systems of algebraic equations arising from the discretization of partial differential equations. These methods are well-established and belong to a fast developing area. In this volume, the reader will find a brief historical overview, the basic results of the general theory of domain and space decomposition methods as well as the description and analysis of practical DD algorithms for parallel computing. It is typical to find in this volume that most of the presented DD solvers belong to the family of fast algorithms, where each component is efficient with respect to the arithmetical work. Readers will discover new analysis results for both the well-known basic DD solvers and some DD methods recently devised by the authors, e.g., for elliptic problems with varying chaotically piecewise constant orthotropism without restrictions on the finite aspect ratios.

The hp finite element discretizations, in particular, by spectral elements of elliptic equations are given significant attention in current research and applications. This volume is the first to feature all components of Dirichlet-Dirichlet-type DD solvers for hp discretizations devised as numerical procedures which result in DD solvers that are almost optimal with respect to the computational work. The most important DD solvers are presented in the matrix/vector form algorithms that are convenient for practical use.

Compatible Spatial Discretizations

Автор: Douglas N. Arnold; Pavel B. Bochev; Richard B. Leh
Название: Compatible Spatial Discretizations
ISBN: 1493901974 ISBN-13(EAN): 9781493901975
Издательство: Springer
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Цена: 25155.00 р.
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Описание: The IMA Hot Topics workshop on compatible spatialdiscretizations was held in 2004. A unique feature is the inclusion of work that is representative of the recent developments in compatible discretizations across a wide spectrum of disciplines in computational science.


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