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عنوان
Sparse grids and applications :

پدید آورنده
Jochen Garcke, Dirk Pflüger, Clayton G. Webster, Guannan Zhang, editors.

موضوع
Numerical analysis, Congresses.,Numerical grid generation (Numerical analysis), Congresses.,Sparse matrices, Congresses.,Computer modelling & simulation.,COMPUTERS-- Computer Literacy.,COMPUTERS-- Computer Science.,COMPUTERS-- Data Processing.,COMPUTERS-- Hardware-- General.,COMPUTERS-- Information Technology.,COMPUTERS-- Machine Theory.,COMPUTERS-- Reference.,Differential calculus & equations.,Mathematical theory of computation.,Numerical analysis.,Numerical analysis.,Numerical grid generation (Numerical analysis),Sparse matrices.

رده
QA188

کتابخانه
Center and Library of Islamic Studies in European Languages

محل استقرار
استان: Qom ـ شهر: Qom

Center and Library of Islamic Studies in European Languages

تماس با کتابخانه : 32910706-025

INTERNATIONAL STANDARD BOOK NUMBER

(Number (ISBN
3319754262
(Number (ISBN
9783319754260
Erroneous ISBN
3319754254
Erroneous ISBN
9783319754253

TITLE AND STATEMENT OF RESPONSIBILITY

Title Proper
Sparse grids and applications :
General Material Designation
[Book]
Other Title Information
Miami 2016 /
First Statement of Responsibility
Jochen Garcke, Dirk Pflüger, Clayton G. Webster, Guannan Zhang, editors.

.PUBLICATION, DISTRIBUTION, ETC

Place of Publication, Distribution, etc.
Cham, Switzerland :
Name of Publisher, Distributor, etc.
Springer,
Date of Publication, Distribution, etc.
[2018]
Date of Publication, Distribution, etc.
©2018

PHYSICAL DESCRIPTION

Specific Material Designation and Extent of Item
1 online resource

SERIES

Series Title
Lecture notes in computational science and engineering ;
Volume Designation
123

GENERAL NOTES

Text of Note
Selected papers from the conference.

INTERNAL BIBLIOGRAPHIES/INDEXES NOTE

Text of Note
Includes bibliographical references.

CONTENTS NOTE

Text of Note
Intro; Preface; Contents; Contributors; Comparing Nested Sequences of Leja and PseudoGauss Points to Interpolate in 1D and Solve the Schroedinger Equation in 9D; 1 Introduction; 2 Interpolation; 3 The Importance of Nesting; 3.1 PseudoGauss Nested Points; 3.2 Leja Nested Points; 4 Lebesgue Constants; 5 Comparison Between Leja Points and PseudoGauss Points in Collocation Calculations; 6 Conclusion; References; On the Convergence Rate of Sparse Grid Least Squares Regression; 1 Introduction; 2 Least-Squares Regression; 3 Full Grids and Sparse Grids; 4 Error Analysis.
Text of Note
4 Numerical Results4.1 Second-Order Linear Oscillator with External Forcing; 4.2 A simple Fluid-Structure Interaction Example; 5 Conclusions and Outlook; References; Limiting Ranges of Function Values of Sparse Grid Surrogates; 1 Introduction; 2 Sparse Grids; 2.1 Hierarchical Ancestors and the Fundamental Property; 2.2 Interpolation on Sparse Grids; 3 Limiting Ranges of Sparse Grid Function Values; 3.1 Limitation from Above and Below; 3.2 Minimal Extension Set; 3.3 Computing Coefficients of the Extension Set; 3.4 Intersection Search; 4 Approximation of Gaussians with Extended Sparse Grids.
Text of Note
4.1 Intersection Search and Candidate Sets for Regular Sparse Grids4.2 Extension Sets and Convergence for Regular Grids; 4.3 Extension Sets for Adaptively Refined Grids; 5 Conclusions; References; Scalable Algorithmic Detection of Silent Data Corruption for High-Dimensional PDEs; 1 Introduction; 1.1 High-Dimensional PDEs in High-Performance Computing; 2 Theory of the Classical Combination Technique; 3 The Combination Technique in Parallel; 4 Dealing with System Faults; 5 Detecting and Recovering from SDC; 5.1 Method 1: Comparing Combination Solutions Pairwise via a Maximum Norm.
Text of Note
4.1 Well-Posedness and Error Decay4.2 Application to Sparse Grids; 5 Numerical Experiments; 5.1 Error Decay; 5.2 Balancing the Error; 6 Conclusion; References; Multilevel Adaptive Stochastic Collocation with Dimensionality Reduction; 1 Introduction; 2 Adaptivity with Sparse Grids; 2.1 Interpolation on Spatially-Adaptive Sparse Grids; 2.2 Interpolation with Dimension-Adaptive Sparse Grids; 3 Multilevel Stochastic Collocation with Dimensionality Reduction; 3.1 Generalized Polynomial Chaos; 3.2 Multilevel Approaches for Generalized Polynomial Chaos; 3.3 Stochastic Dimensionality Reduction.
Text of Note
5.2 Method 2: Comparing Combination Solutions via their Function Values Directly5.3 Cost and Parallelization; 5.4 Detection Rates; 6 Numerical Tests; 6.1 Experimental Setup; 6.2 SDC Injection; 6.3 Results: Detection Rates and Errors; 6.4 Results: Scaling; 6.5 Dealing with False Positives; 7 Extensions to Quantities of Interest; 8 Conclusion; References; Sparse Grid Quadrature Rules Based on Conformal Mappings; 1 Introduction and Background; 2 Transformed Quadrature Rules; 2.1 Standard One-Dimensional Quadrature Rules; 2.2 Sparse Quadrature for High Dimensional Integrals.
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8
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SUMMARY OR ABSTRACT

Text of Note
Sparse grids are a popular tool for the numerical treatment of high-dimensional problems. Where classical numerical discretization schemes fail in more than three or four dimensions, sparse grids, in their different flavors, are frequently the method of choice. This volume of LNCSE presents selected papers from the proceedings of the fourth workshop on sparse grids and applications, and demonstrates once again the importance of this numerical discretization scheme. The articles present recent advances in the numerical analysis of sparse grids in connection with a range of applications including computational chemistry, computational fluid dynamics, and big data analytics, to name but a few.--

ACQUISITION INFORMATION NOTE

Source for Acquisition/Subscription Address
Springer Nature
Stock Number
com.springer.onix.9783319754260

OTHER EDITION IN ANOTHER MEDIUM

Title
Sparse grids and applications.
International Standard Book Number
9783319754253

TOPICAL NAME USED AS SUBJECT

Numerical analysis, Congresses.
Numerical grid generation (Numerical analysis), Congresses.
Sparse matrices, Congresses.
Computer modelling & simulation.
COMPUTERS-- Computer Literacy.
COMPUTERS-- Computer Science.
COMPUTERS-- Data Processing.
COMPUTERS-- Hardware-- General.
COMPUTERS-- Information Technology.
COMPUTERS-- Machine Theory.
COMPUTERS-- Reference.
Differential calculus & equations.
Mathematical theory of computation.
Numerical analysis.
Numerical analysis.
Numerical grid generation (Numerical analysis)
Sparse matrices.

(SUBJECT CATEGORY (Provisional

COM-- 013000
COM-- 014000
COM-- 018000
COM-- 032000
COM-- 037000
COM-- 052000
COM-- 067000
PBKS

DEWEY DECIMAL CLASSIFICATION

Number
004
.
36
Edition
23

LIBRARY OF CONGRESS CLASSIFICATION

Class number
QA188

PERSONAL NAME - ALTERNATIVE RESPONSIBILITY

Garcke, Jochen
Pflüger, Dirk
Webster, Clayton G., (Clayton Garrett),1978-
Zhang, Guannan,1984-

CORPORATE BODY NAME - PRIMARY RESPONSIBILITY

Workshop on Sparse Grids and Applications(4th :2016 :, Miami, Fla.)

ORIGINATING SOURCE

Date of Transaction
20200823105914.0
Cataloguing Rules (Descriptive Conventions))
pn

ELECTRONIC LOCATION AND ACCESS

Electronic name
 مطالعه متن کتاب 

[Book]

Y

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