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Convection in liquids
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J.
K
Platten,
J.
C.
Legros
Convection
in
Liquids
With
203
Figures
Springer
..
Verlag
Berlin
Heidelberg
New
York
Tokyo
1984
Professor
Jean
Karl Platten
Universite de I'Etat a Mons, Faculte des Sciences,
Service de Chirnie Physique Therrnodynamique, Mons, Belgique
Professor
Jean
Claude Legros
Universite Libre de Bruxelles
Ecole Poly technique, Faculte des Sciences Appliquees, Bruxelles, Belgique
ISBN-13: 978-3-642-82097-7
DOl: lO.1007/978-3-642-82095-3
Library of Congress Cataloging in Publication Data.
Platten, J. K., 1941-. Convection in liquids.
e-ISBN-13: 978-3-642-82095-3
Bibliography: p.
1.
Fluids-Thermal properties.
2.
Heat-Convection.
L Legros, J.
C. (Jean Claude). 1942-. II. Title. QC145.4.T5P53 1983
536.25
83-10204
This work
is subject
to
copyright. All rights are reserved, whether the whole or part of the material
is
concerned, specifically
those of translation, reprinting, re-use of illustrations, broadcasting, reproduction
by photocoping machine
or
similar means,
and storage in data banks. Under § 54 of the German Copyright Law where copies are made for other than private use, a fee
is payable to "Verwertungsgesellschaft Wort", Munich.
© Springer-Verlag, Berlin, Heidelberg 1984
Softcover reprint
of
the hardcover 1 st edition 1984
The
use of registered names, trademarks, etc. in this publication does not imply, even in the absence of a specific statement,
that
such names are exempt from the relevant protective laws and regulations and therefore free for general use.
Offsetprinting: Weihert Druck GmbH, Darmstadt. Bookbinding: Fa. Triltsch, Wiirzburg
2061130205432
1 0
Foreword
Both
of the authors of
this
book
are
disciples
and
collaborators of the
Brussels school of thermodynamics. Their
particular
domain
of competence
is
the
application of numerical
methods
to
the
many
highly nonlinear problems
which
have
arisen in the context of recent developments in the thermodynamics
of
irreversi-
ble
processes:
stability
of
states
far
from
equilibrium, search for marginal
critical
states,
bifwrcation
phenomena,
multiple stationnary
states,
dissipative
structures,
etc.
These
problems cannot in general
be
handled using only the
clas-
sical
and
mathematically rigorous
methods
of
the theory of
differential,
partial
differential,
and
int~grodifferential
equations.
The
present authors demonstrate
how
approximate methods, re
lyi
ng
usually
on
powerful computers, lead
to
significant
progress
in
these
areas,
if
one
is
prepa-
red to accept a
certain
lack of
rigor,
such
as,
for
example, the lack of proof for
the convergence of the
series
used in the context of problems
which
are not
self
adjoint,
nor
even
linear.
The
results
thus obtained
must
consequently
be
submit-
ted
to
an
exacting confrontation with experimental observations.
-
Even
though, the
'1
imited information obtained concerning
the,
often unsuspec-
ted,
mechanisms
underlying the observed
phenomena
is
both precious
and
frequently
sufficient.
This information
results
from
the properties of the
trial
functions
best
suited
to
the
constraints
of the
problem
such
as
the
initial,
boundary,
and
"feedback" conditions,
and
the analysis of
their
behavior in the course of the
evolution of the system.
One
can
understand,
therefore,
the appeal
such
a subject presents
to
the au-
thors
whose
training
encompasses comfortably both theory
and
experiment.
In
this
connection
it
will
be
noticed
that
most
of the subjects
treated
in
this
volume
have
been
thoroughly investigated
from
both points of
view
by
these selfsame au-
thors.
It
has
been
their
experience
that
these problems
necessitate
long calcula-
tions
and
almost invariably
imply
an
intensive
use
of the computer.
Nevertheless, in
spite
of
their
large
size,
the
calculations
are generally
sJmple,
at
least
for the reader
familiar
with the rules of usual algebra
and
clas-
sical
analysis. Certainly the authors
have
aimed
at
a
larger
public,
less
fami-
v
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