05539 - Compact Lie Groups [Sepanski].pdf

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Graduate Texts in Mathematics
235
Editorial Board
S. Axler
K.A. Ribet
Graduate Texts in Mathematics
1 T
AKEUTI
/Z
ARING
. Introduction to
Axiomatic Set Theory. 2nd ed.
2 O
XTOBY
. Measure and Category. 2nd ed.
3 S
CHAEFER
. Topological Vector Spaces.
2nd ed.
4 H
ILTON
/S
TAMMBACH
. A Course in
Homological Algebra. 2nd ed.
5 M
AC
L
ANE
. Categories for the Working
Mathematician. 2nd ed.
6 H
UGHES
/P
IPER
. Projective Planes.
7 J.-P. S
ERRE
. A Course in Arithmetic.
8 T
AKEUTI
/Z
ARING
. Axiomatic Set Theory.
9 H
UMPHREYS
. Introduction to Lie
Algebras and Representation Theory.
10 C
OHEN
. A Course in Simple Homotopy
Theory.
11 C
ONWAY
. Functions of One Complex
Variable I. 2nd ed.
12 B
EALS
. Advanced Mathematical Analysis.
13 A
NDERSON
/F
ULLER
. Rings and
Categories of Modules. 2nd ed.
14 G
OLUBITSKY
/G
UILLEMIN
. Stable
Mappings and Their Singularities.
15 B
ERBERIAN
. Lectures in Functional
Analysis and Operator Theory.
16 W
INTER
. The Structure of Fields.
17 R
OSENBLATT
. Random Processes. 2nd ed.
18 H
ALMOS
. Measure Theory.
19 H
ALMOS
. A Hilbert Space Problem
Book. 2nd ed.
20 H
USEMOLLER
. Fibre Bundles. 3rd ed.
21 H
UMPHREYS
. Linear Algebraic Groups.
22 B
ARNES
/M
ACK
. An Algebraic
Introduction to Mathematical Logic.
23 G
REUB
. Linear Algebra. 4th ed.
24 H
OLMES
. Geometric Functional Analysis
and Its Applications.
25 H
EWITT
/S
TROMBERG
. Real and Abstract
Analysis.
26 M
ANES
. Algebraic Theories.
27 K
ELLEY
. General Topology.
28 Z
ARISKI
/S
AMUEL
. Commutative Algebra.
Vol.I.
29 Z
ARISKI
/S
AMUEL
. Commutative Algebra.
Vol.II.
30 J
ACOBSON
. Lectures in Abstract Algebra
I. Basic Concepts.
31 J
ACOBSON
. Lectures in Abstract Algebra
II. Linear Algebra.
32 J
ACOBSON
. Lectures in Abstract Algebra
III. Theory of Fields and Galois Theory.
33 H
IRSCH
. Differential Topology.
34 S
PITZER
. Principles of Random Walk.
2nd ed.
35 A
LEXANDER
/W
ERMER
. Several Complex
Variables and Banach Algebras. 3rd ed.
36 K
ELLEY
/N
AMIOKA
et al. Linear
Topological Spaces.
37 M
ONK
. Mathematical Logic.
38 G
RAUERT
/F
RITZSCHE
. Several Complex
Variables.
39 A
RVESON
. An Invitation to
C
*
-Algebras.
40 K
EMENY
/S
NELL
/K
NAPP
. Denumerable
Markov Chains. 2nd ed.
41 A
POSTOL
. Modular Functions and
Dirichlet Series in Number Theory. 2nd ed.
42 J.-P. S
ERRE
. Linear Representations of
Finite Groups.
43 G
ILLMAN
/J
ERISON
. Rings of Continuous
Functions.
44 K
ENDIG
. Elementary Algebraic Geometry.
45 L
OÈVE
. Probability Theory I. 4th ed.
46 L
OÈVE
. Probability Theory II. 4th ed.
47 M
OISE
. Geometric Topology in
Dimensions 2 and 3.
48 S
ACHS
/W
U
. General Relativity for
Mathematicians.
49 G
RUENBERG
/W
EIR
. Linear Geometry.
2nd ed.
50 E
DWARDS
. Fermat’s Last Theorem.
51 K
LINGENBERG
. A Course in Differential
Geometry.
52 H
ARTSHORNE
. Algebraic Geometry.
53 M
ANIN
. A Course in Mathematical
Logic.
54 G
RAVER
/W
ATKINS
. Combinatories with
Emphasis on the Theory of Graphs.
55 B
ROWN
/P
EARCY
. Introduction to
Operator Theory I: Elements of
Functional Analysis.
56 M
ASSEY
. Algebraic Topology: An
Introduction.
57 C
ROWELL
/F
OX
. Introduction to Knot
Theory.
58 K
OBLITZ
.
p-adic
Numbers,
p-adic
Analysis, and Zeta-Functions. 2nd ed.
59 L
ANG
. Cyclotomic Fields.
60 A
RNOLD
. Mathematical Methods in
Classical Mechanics. 2nd ed.
61 W
HITEHEAD
. Elements of Homotopy
Theory.
62 K
ARGAPOLOV
/M
ERLZIAKOV
.
Fundamentals of the Theory of Groups.
63 B
OLLOBAS
. Graph Theory.
(continued after index)
Mark R. Sepanski
Compact Lie Groups

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