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Boundary element methods : principles and applications : proceedings of the Third Japan-China Symposium on Boundary Element Methods, 4-7 April 1990, Hachiohji, Tokyo, Japan

Author: M Tanaka; Chʻing-hua Tu; Japan Society for Computational Methods in Engineering.; Qing hua da xue (Beijing, China); Beijing Society of Engineering Mechanics.
Publisher: Oxford ; New York : Pergamon Press, 1990.
Edition/Format:   eBook : Document : Conference publication : English : First editionView all editions and formats
Database:WorldCat
Summary:
Significant developments in the boundary element method during the last two decades have made it a powerful alternative to the domain-type numerical methods of solution such as the finite element method. The advances made in the BEM are more or less due to the innovation of efficient computational techniques by introducing boundary elements for discretization of the boundary integral equations resulting from the  Read more...
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Genre/Form: Electronic books
Conference papers and proceedings
Tokio (1990)
Congresses
Additional Physical Format: Print version:
Japan-China Symposium on Boundary Element Methods (3rd : 1990 : Tokyo, Japan).
Boundary element methods.
(DLC) 90006844
(OCoLC)21116978
Material Type: Conference publication, Document, Internet resource
Document Type: Internet Resource, Computer File
All Authors / Contributors: M Tanaka; Chʻing-hua Tu; Japan Society for Computational Methods in Engineering.; Qing hua da xue (Beijing, China); Beijing Society of Engineering Mechanics.
ISBN: 9781483297941 1483297942
OCLC Number: 893872967
Description: 1 online resource (xi, 416 pages) : illustrations
Contents: Front Cover; Boundary Element Methods: Principles and Applications; Copyright Page; Table of Contents; Preface; COMMITTEES; Part 1: Crack Analysis I; CHAPTER 1. BOUNDARY ELEMENT ANALYSIS OF THREE DIMENSIONAL ANISOTROPIC BODY WITH A CRACK; ABSTRACT; KEYWORDS; INTRODUCTION; PROCEDURE OF ANALYSIS; NUMERICAL INTEGRATION OF THE FUNDAMENTAL SOLUTIONS; NUMERICAL EXAMPLES; CONCLUDING REMARKS; REFERENCES; CHAPTER 2. BEM FOR ELASTO-PLASTIC ANALYSIS OF 3-D CRACK PROBLEMS; ABSTRACT; KEYWORDS; INTRODUCTION; FUNDAMENTAL EQUATIONS AND DISCRETIZATION; J-INTEGRAL FOR THREE DIMENTIONAL. SOME NUMERICAL SOLUTION TECHNIQUESNUMERICAL EXAMPLES; DISCUSSIONS; REFERENCES; CHAPTER 3. BOUNDARY ELEMENT ELASTOSTATIC ANALYSIS OF DISSIMILAR MATERIALS AND THE INTERFACE CRACK; ABSTRACT; KEYWORDS; INTRODUCTION; BEM PROGRAM USING TWO KINDS OF FUNDAMENTAL SOLUTION; STRESS DISTRIBUTION ALONG INTERFACE AND THE SINGULARITY; ANALYSIS OF INTERFACE CRACK PROBLEMS; RESIDUAL STRESS ANALYSIS OF DISSIMILAR MATERIALS; CONCLUSIONS; REFERENCES; Part 2: Elastodynamics I; CHAPTER 4. BOUNDARY ELEMENT METHOD WITH FOURIER EIGEN TRANSFORM IN ELASTODYNAMICS; ABSTRACT; KEYWORDS; INTRODUCTION. FUNDAMENTAL EQUATIONS OF ELASTODYNAMICSBOUNDARY INTEGRAL EQUATIONS OF ELASTODYNAMICS; FOURIER EIGEN TRANSFORM; EXAMPLE OF FET; EXAMPLE OF ELASTODYNAMICS; ACKNOWLEDGMENT; REFERENCES; CHAPTER 5. TRANSIENT BOUNDARY ELEMENT ANALYSIS OF TWO-DIMENSIONAL SCALAR WAVE PROBLEMS BASED ON TIME-STEPPING SCHEMES; ABSTRACT; KEY WORDS; INTRODUCTION; FORMULATION BASED ON TIME-STEPPING SCHEMES; CONCLUSIONS; REFERENCES; Part 3: Fluid Flows I; CHAPTER 6. BEM-FEM Coupled Analysis for Salt Water Wedge Diffusion i n Groundwater; ABSTRACT; KEYWORDS; INTRODUCTION; GOVERNING EQUATIONS; FEM FORMULATION; BEM FORMULATION. COUPLINGNUMERICAL EXAMPLE; CONCLUSION; REFERENCES; CHAPTER 7. BOUNDARY METHOD FOR TRANSIENT DIFFUSION PROBLEM BY USE OF FRACTIONAL STEP PROCEDURES; ABSTRACT; INTRODUCTION; FRACTIONAL STEP BE PROCEDURE; ERROR ESTIMATE; NUMERICAL EXAMPLE; CONCLUSION; REFERENCES; Part 4: Computational Aspects; CHAPTER 8. FORMULATION FOR STRESS CALCULATION OF BOUNDARY LAYER POINT IN BEM; ABSTRACT; KEYWORDS; INTRODUCTION; GENERAL BEM FORMULATION; STRESS FORMULATION OF BOUNDARY LAYER POINT; CONCLUSION; REFERENCES; APPENDIX. CHAPTER 9. BOUNDARY ELEMENT METHOD FOR A CLASS OF ELLIPTIC DIFFERENTIAL EQUATIONAND ITS APPLICATION : ANALYSIS OF HELICAL COIL SPRINGABSTRACT; KEYWORDS; INTRODUCTION; STRESS IN HELICAL SPRING; BOUNDARY INTEGRAL EQUATION; NUMERICAL EXAMPLES AND DISCUSSION; CONCLUDING REMARKS; REFERENCES; CHAPTER 10. p-ADAPTIVE BEM FOR TWO-DIMENSIONAL POTENTIAL AND ELASTIC PROBLEMS; ABSTRACT; KEYWORDS; INTRODUCTION; ERROR INDICATION AND ESTIMATION; ACKNOWLEDGEMENT; REFERENCES; CHAPTER 11. A NUMERICAL METHOD FOR COUPLING OF 3-D ELASTOPLASTIC AND ELASTO-VISCOPLASTIC FINITE ELEMENTS WITH ELASTIC BOUNDARY ELEMENTS.
Responsibility: editors, Masataka Tanaka, Qinghua Du ; sponsored by Japan Society for Computational Methods in Engineering (JASCOME), Beijing Society of Mechanics, China [and] Tsinghua University, Beijing, China.

Abstract:

Significant developments in the boundary element method during the last two decades have made it a powerful alternative to the domain-type numerical methods of solution such as the finite element method. The advances made in the BEM are more or less due to the innovation of efficient computational techniques by introducing boundary elements for discretization of the boundary integral equations resulting from the so-called direct formulation. BEM has therefore become an efficient tool for optimal design and other inverse problems. These proceedings include discussion of the applications of BEM in mechanical engineering and the principles that have developed to make it an increasingly useful method of problem solving.

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