Compatible Spatial Discretizations
Published on 20. October 2014
Book
Paperback/Softback
XIV, 247 pages
978-1-4939-0197-5 (ISBN)
Description
The IMA Hot Topics workshop on compatible spatialdiscretizations was held in 2004. This volume contains original contributions based on the material presented there. 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. Abstracts and presentation slides from the workshop can be accessed on the internet.
More details
Series
Edition
2006 ed.
Language
English
Place of publication
New York
United States
Target group
Professional and scholarly
Research
Illustrations
XIV, 247 p.
Dimensions
Height: 235 mm
Width: 155 mm
Thickness: 15 mm
Weight
406 gr
ISBN-13
978-1-4939-0197-5 (9781493901975)
DOI
10.1007/0-387-38034-5
Schweitzer Classification
Other editions
Additional editions
Douglas N. Arnold | Pavel B. Bochev | Richard B. Lehoucq
Compatible Spatial Discretizations
E-Book
01/2007
1st Edition
Springer
€149.79
Available for download
Douglas N. Arnold | Pavel B. Bochev | Richard B. Lehoucq
Compatible Spatial Discretizations
Book
07/2006
Springer
€160.49
Shipment within 5-7 days
Content
Numerical Convergence of the MPFA O-Method for General Quadrilateral Grids in Two and Three Dimensions.- Differential Complexes and Stability of Finite Element Methods I. The de Rham Complex.- Defferential Complexes and Stability of Finite Element Methods II: The Elasticity Complex.- On the Role of Involutions in the Discontinuous Galerkin Discretization of Maxwell and Magnetohydrodynamic Systems.- Principles of Mimetic Discretizations of Differential Operators.- Compatible Discretizations for Eigenvalue Problems.- Conjugated Bubnov-Galerkin Infinite Element for Maxwell Equations.- Covolume Discretization of Differential Forms.- Mimetic Reconstruction of Vectors.- A Cell-Centered Finite Difference Method on Quadrilaterals.- Development and Application of Compatible Discretizations of Maxwell's Equations.