This is a coherent explanation for the existence of the 26 known sporadic simple groups originally arising from many unrelated contexts. The given proofs build on the intimate relations between general group theory, ordinary character theory, modular representation theory and algorithmic algebra described in the first volume.
This is a coherent explanation for the existence of the 26 known sporadic simple groups originally arising from many unrelated contexts. The given proofs build on the intimate relations between general group theory, ordinary character theory, modular representation theory and algorithmic algebra described in the first volume.
Gerhard Michler is an Emeritus Professor of the Institute of Experimental Mathematics at the University of Duisburg-Essen and Adjunct Professor at Cornell University.
Inhaltsangabe
Acknowledgements Introduction 1. Simple groups and indecomposable subgroups of GLn(2) 2. Dickson group G2(3) and related simple groups 3. Conway's simple group Co3 4. Conway's simple group Co2 5. Fischer's simple group Fi22 6. Fischer's simple group Fi23 7. Conway's simple group Co1 8. Janko group J4 9. Fischer's simple group Fi'24 10. Tits group 2F4(2)' 11. McLaughlin group McL 12. Rudvalis group Ru 13. Lyons group Ly 14. Suzuki group Suz 15. The O'Nan group ON 16. Concluding remarks and open problems Appendix: Table of contents of attached DVD References Index.
Acknowledgements Introduction 1. Simple groups and indecomposable subgroups of GLn(2) 2. Dickson group G2(3) and related simple groups 3. Conway's simple group Co3 4. Conway's simple group Co2 5. Fischer's simple group Fi22 6. Fischer's simple group Fi23 7. Conway's simple group Co1 8. Janko group J4 9. Fischer's simple group Fi'24 10. Tits group 2F4(2)' 11. McLaughlin group McL 12. Rudvalis group Ru 13. Lyons group Ly 14. Suzuki group Suz 15. The O'Nan group ON 16. Concluding remarks and open problems Appendix: Table of contents of attached DVD References Index.
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