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Library of Congress Cataloging-in-Publication Data Lau, H. T. (Hang Tong), 1952A numerical library in Java for scientists and engineers / Hang T. Lau. p. cm. Includes bibliographical references and index. ISBN 1-58488-430-4 (alk. paper) 1. Java (Computer program language) I. Title. QA76.73.J38L363 2003 005.13′3—dc21
2003055149
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Visit the CRC Press Web site at www.crcpress.com © 2004 by Chapman & Hall/CRC No claim to original U.S. Government works International Standard Book Number 1-58488-430-4 Library of Congress Card Number 2003055149 Printed in the United States of America 1 2 3 4 5 6 7 8 9 0 Printed on acid-free paper
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To my dearest wife, Helen, and our children Matthew, Lawrence, and Tabia for their patience, love, and support
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The Author Hang T. Lau is a faculty lecturer in the Department of Career and Management Studies, Centre for Continuing Education, McGill University, Montreal, Canada. Dr. Lau has over twenty years of industrial experience in research and development of telecommunication.
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Contents
INTRODUCTION 1. ELEMENTARY PROCEDURES 1.1 Real vector and matrix Initialization A. inivec B. inimat C. inimatd D. inisymd E. inisymrow 1.2 Real vector and matrix Duplication A. dupvec B. dupvecrow C. duprowvec D. dupveccol E. dupcolvec F. dupmat 1.3 Real vector and matrix Multiplication A. mulvec B. mulrow C. mulcol D. colcst E. rowcst 1.4 Real vector vector products A. vecvec B. matvec C. tamvec. D. matmat E. tammat F. mattam G. seqvec H. scaprd1 I. symmatvec 1.5 Real matrix vector products A. fulmatvec B. fultamvec C. fulsymmatvec
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D. resvec E. symresvec 1.6 Real matrix matrix products A. hshvecmat B. hshcolmat C. hshrowmat D. hshvectam E. hshcoltam F. hshrowtam 1.7 Real vector and matrix Elimination A. elmvec B. elmcol C. elmrow D. elmveccol E. elmcolvec F. elmvecrow G. elmrowvec H. elmcolrow I. elmrowcol J. maxelmrow 1.8 Real vector and matrix Interchanging A. ichvec B. ichcol C. ichrow D. ichrowcol E. ichseqvec F. ichseq 1.9 Real vector and matrix Rotation A. rotcol B. rotrow 1.10 Real vector and matrix Norms A. infnrmvec B. infnrmrow C. infnrmcol D. infnrmmat E. onenrmvec F. onenrmrow G. onenrmcol H. onenrmmat I. absmaxmat 1.11 Real vector and matrix Scaling reascl
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