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Groups, Difference Sets, and the Monster
Proceedings of a Special Research Quarter at The Ohio State University, Spring 1993
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Edited by:
, , , and
Language:
English
Published/Copyright:
1996
Topics
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Frontmatter
I -
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Preface
V - PART I GROUPS AND GEOMETRY
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On flag-transitive c.c*-geometries
3 -
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On the 1-cohomology of the groups SL4(2n), SU4(2n), and Spίn7(2n)
23 -
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About a conjecture of Guralnick and Thompson
43 -
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On the Suzuki groups and the outer automorphisms of S6
55 -
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Note on Lie algebras, finite groups and finite geometries
73 -
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m-systems and the BLT property
83 -
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A block complex collapsing to the Brauer tree
93 -
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Some sporadic geometries
99 -
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The uniqueness case
117 - PART II DIFFERENCE SETS
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Exponent bounds for a family of abelian difference sets
129 -
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A survey of Hadamard difference sets
145 -
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Difference sets in nilpotent groups with large Frattini quotient: geometric methods and (375, 34, 3)
157 -
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A difference set construction of Turyn adapted to semi-direct products
169 -
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Difference sets in groups of order 4p4
175 -
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A survey on relative difference sets
195 -
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Williamson matrices and difference sets
233 -
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Note on Paley type partial difference sets
239 - PART ΙII THE MONSTER
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Anti-bracket formalism with the Kahler geometry
247 -
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Singular values of Thompson series
255 -
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Understanding groups like Γ0(N)
327 -
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The ̣√Monster construction
345 -
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On vertex operator algebras as sl2-modules
349 -
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Lattices and generalized Hecke operators
363 -
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Codes, loops and p-locals
369 -
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A generalization of Kac-Moody algebras
377 -
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A note on the elliptic curves of Harada-Lang
409 -
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Ternary codes and ℤ3-orbifold constructions of conformal field theories
411 -
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Non-monstrous moonshine
433 -
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Monstrous Moonshine and orbifolds
443
Publishing information
Pages and Images/Illustrations in book
eBook published on:
June 24, 2011
eBook ISBN:
9783110893106
Hardcover published on:
December 21, 1995
Hardcover ISBN:
9783110147919
Edition:
Reprint 2011
Pages and Images/Illustrations in book
Front matter:
13
Main content:
461
Illustrations:
19
Tables:
10
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