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This book contains the edited versions of most of the papers
presented at the 9th International Conference on Boundary Elements
held at the University of Stuttgart, Germany from August 31st to
September 4th, 1987, which was organized in co-operation with the
Computational Mechanics Institute and GAMM (Society for Applied
Mathematics and Mechanics). This Conference, as the previous ones,
aimed to review the latest developments in technique and theory and
point out new advanced future trends. The emphasis of the meeting
was on the engineering advances versus mathematical formulations,
in an effort to consolidate the basis of many new applications.
Recently engineers have proposed different techniques to solve
non-linear and time dependent problems and many of these
formulations needed a better mathematical understanding.
Furthermore, new approximate formulations have been proposed for
boundary elements which appeared to work in engineering practice,
but did not have a proper theoretical background. The Conference
also discussed the engineering applications of the method and
concentrated on a link between BEM practitioners, industrial users
and researchers working on the latest development of the method.
The editors would like to express their appreciation and thanks to
Ms. Liz Newman and Mr. H. Schmitz for their unstinting work in the
preparation of the Conference.
The International Conference on Boundary Element Methods in
Engineering was started in 1978 with the following objectives: i)
To act as a focus for BE research at a time when the technique
wasjust emerging as a powerful tool for engineering analysis. ii)
To attract new as weIl as established researchers on Boundary
Elements, in order to maintain its vitality and originality. iii)
To try to relate the Boundary Element Method to other engineering
techniques in an effort to help unify the field of engineering
analysis, rather than to contribute to its fragmentation. These
objectives were achieved during the last 7 conferences and this
meeting - the eighth - has continued to be as innovative and
dynamic as any ofthe previous conferences. Another important aim
ofthe conference is to encourage the participation of researchers
from as many different countries as possible and in this regard it
is a policy of the organizers to hold the conference in different
locations. It is easy to forget when working on scientific projects
that in science as weIl as in other subjects, human relationships
are as important as mathematical equations. Science progresses not
only as a resuIt oflaboratory and computer experiments or abstract
thinking but also by a process of personal interaction.
The application of BEM in all fields of engineering and science has
progressed at an accelerate rate since the first book on the method
appeared in the late seventies. In particular the advantages of BEM
for potential problems are essential to solve a whole range of
electrical engineering problems. Previous volumes in this series
have focussed on the state of the art in other fields while this
volume discusses only problems related to electrical engineering.
The book reviews a series of important applications such as the
design of semiconductor devices and their thermal analysis. The
following two chapters concentrate on the study of galvanic
corrosion and cathodic protection. Chapter 4 deals with the design
of capacitance transducers. The next three chapters concentrate on
the applications of the method to simulate electrochemical problems
with special reference to Plating Process. The last chapter in the
book discusses the case of inverse problems in electrical
engineering and presents some applications including their use in
tomography.
General Applications of BEM to electromagnetic problems are
comparatively new although the method is ideally suited to solve
these problems, which usually involve unbounded domains. The
present volume comprises contributions by eminent researchers
working on applications of boundary elements in electromagnetic
problems. The volume deals with the solutions of Maxwell's equation
for three-dimensional as well as two-dimensional cases. It also
discusses combination of BEM with FEM particularly in the case of
saturated media. Some chapters specifically deal with the design of
electromagnetic devices. The book is essential reading to those
engineers and scientists, who are interested in the state of the
art for electrical and electromagnetic application of boundary
elements. It is also an important reference for those engineers who
are working on the design of electromagnetic components many of
which can be advantageously carried out using BEM.
The Boundary Element Method has now become a powerful tool of
engineering analysis and is routinely applied for the solution of
elastostatics and potential problems. More recently research has
concentrated on solving a large variety of non-linear and time
dependent applications and in particular the method has been
developed for viscous fluid flow problems. This book presents the
state of the art on the solution of viscous flow using boundary
elements and discusses different current approaches which have been
validated by numerical experiments. . Chapter 1 of the book
presents a brief review of previous work on viscous flow simulation
and in particular gives an up-to-date list of the most important
BEM references in the field. Chapter 2 reviews the governing
equations for general viscous flow, including compressibility. The
authors present a compre hensive treatment of the different cases
and their formulation in terms of boundary integral equations. This
work has been the result of collaboration between Computational
Mechanics Institute of Southampton and Massa chusetts Institute of
Technology researchers. Chapter 3 describes the gen eralized
formulation for unsteady viscous flow problems developed over many
years at Georgia Institute of Technology. This formulation has been
extensively applied to solve aer09ynamic problems.
This book contains chapters written by eminent scientists on the
latest de- velopment in computer technology and applications in
Japan. The material contained in this book is an edited version of
the presenta- tion at a seminar arranged by the Computational
Mechanics Institute of the Wessex Institute of Technology at
Southampton during 1989. The objective of the Seminar was to
provide an awareness of the considerable advances being made by
Japanese scientists in the general area of information tech- nology
and in the so-called Fifth Generation Computer Systems. In the
first chapter, Watanabe of the NEC Corporation, describes advanced
architecture and technology of supercomputing systems. This theme
is fol- lowed by Nakamura of Tohoku University in the next chapter.
Another type of supercomputer for vector processing, the FACOM VP
2000 Series is then described by Uchida of Fujitsu Ltd in Chapter
Three. Expert systems are presented in the next two chapters by
Ueno and Oomari of Tokyo Denki University and by Koseki and Goto of
the NEC Corpora- tion. Important applications in computer graphics
are described in Chapter Six by Ishii and Murakami of Fujitsu
Laboratories. Hayashi from the same Laboratory then discusses
neurocomputers in Japan. The final chapter by Noguchi of Tohoku
University illustrates an important application in com-
munications. The Editors acknowledge the help of Computational
Mechanics Publica- tions in the preparation and sub-editing of the
manuscript and are grateful for the high standards of presentation.
This series has been developed in response to the interest shown in
boundary ele- ments by scientists and engineers. Whilst Volume I
was dedicated to basic principles and applications, this book is
concerned with the state of the art in the solution of
time-dependent problems. Since papers have recently been published
on this im- portant topic it is time to produce a work ofa
morepermanent nature. The volume begins with a chapter on the
Fundamentals of Boundary Integral Equation Methods in
Elastodynamics. After reviewing the basic equations of elasto-
dynamics, the wave equation and dynamic reciprocal theorems are
stated and the direct and indirect boundary element formulations
are presented. Eigenvalue problems are discussed together with the
case of the Fourier transformations. Several applications
illustrate the etfectiveness ofthe technique for engineering.
Chapter 2 examines some ofthe various boundary integral equation
formulations available for elastodynamic problems. In particular
the displacement-traction for- mulation is compared with the
displacement-potential case. The special character- istics ofthe
elastodynamics fundamental solutions are discussed in detail and a
criti- cal comparison with the elastostatics case is presented.
While the chapter is not meant to be a complete review of the work
in the field, the original presentation of the problern and the
suggestions for further work make an important contribu- tion to
the development ofthe method.
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