Complex Analysis

Front Cover
Springer Science & Business Media, 1999 - Mathematics - 485 pages
5 Reviews
The present book is meant as a text for a course on complex analysis at the advanced undergraduate level, or first-year graduate level. The first half, more or less, can be used for a one-semester course addressed to undergraduates. The second half can be used for a second semester, at either level. Somewhat more material has been included than can be covered at leisure in one or two terms, to give opportunities for the instructor to exercise individual taste, and to lead the course in whatever directions strikes the instructor's fancy at the time as well as extra read ing material for students on their own. A large number of routine exer cises are included for the more standard portions, and a few harder exercises of striking theoretical interest are also included, but may be omitted in courses addressed to less advanced students. In some sense, I think the classical German prewar texts were the best (Hurwitz-Courant, Knopp, Bieberbach, etc. ) and I would recommend to anyone to look through them. More recent texts have emphasized connections with real analysis, which is important, but at the cost of exhibiting succinctly and clearly what is peculiar about complex analysis: the power series expansion, the uniqueness of analytic continuation, and the calculus of residues.
  

What people are saying - Write a review

User ratings

5 stars
1
4 stars
1
3 stars
2
2 stars
1
1 star
0

Review: Complex Analysis

User Review  - Zihao - Goodreads

The book's first part is a bit too wordy. Read full review

Review: Complex Analysis

User Review  - Dylan Muckerman - Goodreads

lots of examples, tons of exercises, a good deal of interesting material in the third section. easy to understand. someone please buy me this. Read full review

Contents

IV
3
V
8
VI
12
VII
17
VIII
21
IX
27
X
31
XI
33
LXI
278
LXII
288
LXIII
293
LXIV
295
LXVI
299
LXVII
305
LXVIII
308
LXX
310

XII
37
XIII
47
XIV
60
XV
64
XVI
66
XVII
68
XVIII
72
XIX
76
XX
83
XXI
86
XXII
92
XXIII
94
XXIV
104
XXV
110
XXVI
115
XXVII
119
XXVIII
125
XXIX
133
XXX
134
XXXI
138
XXXII
147
XXXIII
149
XXXIV
156
XXXV
161
XXXVI
165
XXXVIII
166
XXXIX
168
XL
173
XLI
186
XLII
193
XLIII
196
XLIV
199
XLV
201
XLVI
210
XLVIII
212
XLIX
214
L
217
LI
222
LII
233
LIII
243
LV
248
LVI
250
LVII
254
LVIII
261
LIX
273
LX
275
LXXI
313
LXXII
316
LXXIII
324
LXXV
333
LXXVI
337
LXXVII
339
LXXVIII
341
LXXX
342
LXXXI
348
LXXXII
356
LXXXIV
358
LXXXV
360
LXXXVI
362
LXXXVII
367
LXXXVIII
374
XCI
378
XCII
384
XCIII
389
XCIV
393
XCVI
397
XCVII
402
XCVIII
405
XCIX
410
CI
411
CII
415
CIV
418
CV
420
CVI
422
CVII
424
CVIII
426
CIX
433
CX
435
CXI
442
CXIII
443
CXIV
448
CXV
451
CXVI
455
CXVIII
459
CXIX
463
CXX
467
CXXI
469
CXXII
474
CXXIII
479
CXXIV
481
CXXV
483
Copyright

Common terms and phrases

References to this book

All Book Search results »

About the author (1999)

Lang, Yale University, New Haven, CT.

Bibliographic information