The Langlands Classification And Irreducible Characters For Reductive Groups, Vol. 104 Book

	Acknowledgments
	Index of notation
1	Introduction	1
2	Structure theory: real forms	28
3	Structure theory: extended groups and Whittaker models	41
4	Structure theory: L-groups	47
5	Langlands parameters and L-homomorphisms	55
6	Geometric parameters	64
7	Complete geometric parameters and perverse sheaves	82
8	Perverse sheaves on the geometric parameter space	98
9	The Langlands classification for tori	105
10	Covering groups and projective representations	113
11	The Langlands classification without L-groups	120
12	Langlands parameters and Cartan subgroups	139
13	Pairings between Cartan suhgroups and the proof of Theorem 10.4	147
14	Proof of Propositions 13.6 and 13.8	157
15	Multiplicity formulas for representations	167
16	The translation principle, the Kazhdan-Lusztig algorithm, and Theorem 1.24	175
17	Proof of Theorems 16.22 and 16.24	189
18	Strongly stable characters and Theorem 1.29	205
19	Characteristic cycles, micro-packets, and Corollary 1.32	212
20	Characteristic cycles and Harish-Chandra modules	222
21	The classification theorem and Harish-Chandra modules for the dual group	234
22	Arthur parameters	239
23	Local geometry of constructible sheaves	248
24	Microlocal geometry of perverse sheaves	252
25	A fixed point formula	266
26	Endoscopic lifting	275
27	Special unipotent representations	295
	References	311
	Index	315