Matrix Analysis

Frontcover
Springer Science & Business Media, 1997 - 347 Seiten
2 Rezensionen
A good part of matrix theory is functional analytic in spirit. This statement can be turned around. There are many problems in operator theory, where most of the complexities and subtleties are present in the finite-dimensional case. My purpose in writing this book is to present a systematic treatment of methods that are useful in the study of such problems. This book is intended for use as a text for upper division and gradu ate courses. Courses based on parts of the material have been given by me at the Indian Statistical Institute and at the University of Toronto (in collaboration with Chandler Davis). The book should also be useful as a reference for research workers in linear algebra, operator theory, mathe matical physics and numerical analysis. A possible subtitle of this book could be Matrix Inequalities. A reader who works through the book should expect to become proficient in the art of deriving such inequalities. Other authors have compared this art to that of cutting diamonds. One first has to acquire hard tools and then learn how to use them delicately. The reader is expected to be very thoroughly familiar with basic lin ear algebra. The standard texts Finite-Dimensional Vector Spaces by P.R.
  

Was andere dazu sagen - Rezension schreiben

Es wurden keine Rezensionen gefunden.

Inhalt

II
1
III
3
IV
9
V
12
VI
16
VII
20
VIII
26
IX
28
XL
173
XLI
181
XLII
184
XLIII
190
XLIV
194
XLV
195
XLVI
203
XLVII
211

X
36
XI
40
XII
48
XIII
50
XIV
54
XV
57
XVI
62
XVII
65
XVIII
68
XIX
73
XX
75
XXI
78
XXII
84
XXIII
91
XXIV
98
XXV
101
XXVI
107
XXVII
109
XXVIII
112
XXIX
117
XXX
123
XXXI
131
XXXII
147
XXXIII
149
XXXIV
152
XXXV
153
XXXVI
155
XXXVII
159
XXXVIII
165
XXXIX
168
XLVIII
212
XLIX
213
L
216
LI
221
LII
223
LIII
226
LIV
227
LV
238
LVI
240
LVII
244
LVIII
249
LIX
253
LX
255
LXI
258
LXII
262
LXIII
266
LXIV
271
LXV
275
LXVI
279
LXVII
285
LXVIII
289
LXIX
296
LXX
301
LXXI
310
LXXII
317
LXXIII
320
LXXIV
325
LXXV
339
Urheberrecht

Häufige Begriffe und Wortgruppen

Verweise auf dieses Buch

Alle Ergebnisse von Google Books »

Über den Autor (1997)

Rajendra Bhatia is a Professor in Statistical Mathematics at the Indian Statistical Institute.

Bibliografische Informationen