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Progress on Meshless Methods by Ferreira, Kansa, Fasshauer, Leitao HC

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ISBN
9781402088209

Über dieses Produkt

Product Identifiers

Publisher
Springer Netherlands
ISBN-10
1402088205
ISBN-13
9781402088209
eBay Product ID (ePID)
69710226

Product Key Features

Number of Pages
Xii, 308 Pages
Publication Name
Progress on Meshless Methods
Language
English
Publication Year
2008
Subject
Numerical Analysis, Cad-Cam, General
Type
Textbook
Subject Area
Mathematics, Computers, Technology & Engineering
Author
G. E. Fasshauer
Series
Computational Methods in Applied Sciences Ser.
Format
Hardcover

Dimensions

Item Weight
22.8 Oz
Item Length
9.3 in
Item Width
6.1 in

Additional Product Features

Intended Audience
Scholarly & Professional
LCCN
2008-933848
Dewey Edition
22
Series Volume Number
11
Number of Volumes
1 vol.
Illustrated
Yes
Dewey Decimal
518.2
Table Of Content
Particular Solution of Poisson Problems Using Cardinal Lagrangian Polyharmonic Splines.- A Meshless Solution to the p-Laplace Equation.- Localized Radial Basis Functions with Partition of Unity Properties.- Preconditioning of Radial Basis Function Interpolation Systems via Accelerated Iterated Approximate Moving Least Squares Approximation.- Arbitrary Precision Computations of Variations of Kansa's Method.- A Meshless Approach for the Analysis of Orthotropic Shells Using a Higher-Order Theory and an Optimization Technique.- An Order-N Complexity Meshless Algorithm Based on Local Hermitian Interpolation.- On the Determination of a Robin Boundary Coefficient in an Elastic Cavity Using the MFS.- Several Meshless Solution Techniques for the Stokes Flow Equations.- Orbital HP-Clouds for Quantum Systems.- The Radial Natural Neighbours Interpolators Extended to ElastoplastiCity.- Static and Damage Analyses of Shear Deformable Laminated Composite Plates Using the Radial Point Interpolation Method.- Analysis of Tensile Structures with the Element Free Galerkin Method.- Towards an Isogeometric Meshless Natural Element Method.- A Partition of Unity-Based Multiscale Method.- Application of Smoothed Particle Hydrodynamics Method in Engineering Problems.- Visualization of Meshless Simulations Using Fourier Volume Rendering.
Synopsis
In recent years meshless/meshfree methods have gained considerable attention in engineering and applied mathematics. The variety of problems that are now being addressed by these techniques continues to expand and the quality of the results obtained demonstrates the effectiveness of many of the methods currently available. The book presents a significant sample of the state of the art in the field with methods that have reached a certain level of maturity while also addressing many open issues.The book collects extended original contributions presented at the Second ECCOMAS Conference on Meshless Methods held in 2007 in Porto., The book collects extended original contributions presented at the Second ECCOMAS Conference on Meshless Methods held in 2007 in Porto. The contributors are a fortunate mix of distinguished authors as well as young but very active and promising researchers., In recent years meshless/meshfree methods have gained considerable attention in engineering and applied mathematics. The variety of problems that are now being addressed by these techniques continues to expand and the quality of the results obtained demonstrates the effectiveness of many of the methods currently available. The book presents a significant sample of the state of the art in the field with methods that have reached a certain level of maturity while also addressing many open issues. The book collects extended original contributions presented at the Second ECCOMAS Conference on Meshless Methods held in 2007 in Porto. The list of contributors reveals a fortunate mix of highly distinguished authors as well as quite young but very active and promising researchers, thus giving the reader an interesting and updated view of different meshless approximation methods and their range of applications. The material presented is appropriate for researchers, engineers, physicists, applied mathematicians and graduate students interested in this active research area.
LC Classification Number
T1-995

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