Book contents
- Frontmatter
- Contents
- Preface
- List of terminology
- PART I REPRESENTING FINITE BN-PAIRS
- PART II DELIGNE–LUSZTIG VARIETIES, RATIONAL SERIES, AND MORITA EQUIVALENCES
- 7 Finite reductive groups and Deligne–Lusztig varieties
- 8 Characters of finite reductive groups
- 9 Blocks of finite reductive groups and rational series
- 10 Jordan decomposition as a Morita equivalence: the main reductions
- 11 Jordan decomposition as a Morita equivalence: sheaves
- 12 Jordan decomposition as a Morita equivalence: modules
- PART III UNIPOTENT CHARACTERS AND UNIPOTENT BLOCKS
- PART IV DECOMPOSITION NUMBERS AND q-SCHUR ALGEBRAS
- PART V UNIPOTENT BLOCKS AND TWISTED INDUCTION
- APPENDICES
- References
- Index
10 - Jordan decomposition as a Morita equivalence: the main reductions
from PART II - DELIGNE–LUSZTIG VARIETIES, RATIONAL SERIES, AND MORITA EQUIVALENCES
Published online by Cambridge University Press: 04 August 2010
Book contents
- Frontmatter
- Contents
- Preface
- List of terminology
- PART I REPRESENTING FINITE BN-PAIRS
- PART II DELIGNE–LUSZTIG VARIETIES, RATIONAL SERIES, AND MORITA EQUIVALENCES
- 7 Finite reductive groups and Deligne–Lusztig varieties
- 8 Characters of finite reductive groups
- 9 Blocks of finite reductive groups and rational series
- 10 Jordan decomposition as a Morita equivalence: the main reductions
- 11 Jordan decomposition as a Morita equivalence: sheaves
- 12 Jordan decomposition as a Morita equivalence: modules
- PART III UNIPOTENT CHARACTERS AND UNIPOTENT BLOCKS
- PART IV DECOMPOSITION NUMBERS AND q-SCHUR ALGEBRAS
- PART V UNIPOTENT BLOCKS AND TWISTED INDUCTION
- APPENDICES
- References
- Index
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- Representation Theory of Finite Reductive Groups , pp. 141 - 154Publisher: Cambridge University PressPrint publication year: 2004