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b
Numerical
Methods
for
Unconstrained
Optimization
and
Nonlinear
Eauations
J.
E.
Dennis,
Jr.
Robert
B.
Schnkl
In
Applied
Mathematics
16

Numerical
Methods
for
Unconstrained
Optimization
and
Nonlinear Equations

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Richard Bellman, Introduction
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U. M.
Ascher,
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Mattheij,
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Russell,
Numerical Solution
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Ordinary
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K. E.
Brenan,
S. L.
Campbell,
and L. R.
Petzold,
Numerical Solution
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Initial-Value
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Differential-Algebraic
Equations
Charles
L.
Lawson
and
Richard
J.
Hanson, Solving Least Squares
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J.
E.
Dennis,
Jr. and
Robert
B.
Schnabel, Numerical Methods
for
Unconstrained
Optimization
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Nonlinear Equations
Richard
E.
Barlow
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Frank Proschan, Mathematica/ Theory
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Cornelius Lanczos, Linear
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Operators
Richard
Bellman,
Introduction
to
Matrix Analysis,
Second
Edition
Beresford
N.
Parlett,
The
Symmetric
Eigenvalue
Problem
*First
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Ba§ar
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Vidyasagar, Nonlinear
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Introduction
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Numerical Continuation Methods
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Copyright
©
1996
by the
Society
for
Industrial
and
Applied Mathematics.
This SIAM edition
is an
unabridged, corrected republication
of the
work
first
published
by
Prentice-Hall, Inc., Englewood
Cliffs,
NJ,
1983.
1098765
All
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reserved. Printed
in the
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of
America.
No
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or
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publisher.
For
information, write
to the
Society
for
Industrial
and
Applied Mathematics,
3600
University City Science Center, Philadelphia,
PA
19104-
2688.
Library
of
Congress
Cataloging-in-Publication Data
Dennis,
J. E. (
John
E. ) ,
1939-
Numerical
methods
for
unconstrained optimization
and
nonlinear
equations
/
J.E. Dennis, Jr., Robert
B.
Schnabel
.
p.
cm. — (
Classics
in
applied mathematics
; 16 )
Originally published
:
Englewood
Cliffs,
NJ. :
Prentice-Hall,
©1983.
Includes bibliographical references
and
indexes.
ISBN
0-89871-364-1
( pbk )
1.
Mathematical optimization.
2.
Equations—Numerical
solutions.
I.
Schnabel, Robert
B. II.
Title
III.
Series.
QA402.5.D44
1996 95-51776
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