Results 211 to 220 of about 325,522 (254)

Classification of maximal subgroups of odd index in finite simple classical groups

Proceedings of the Steklov Institute of Mathematics, 2009
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FINITE GROUPS, SIMPLE GROUPS, AND THE CLASSIFICATION OF FINITE SIMPLE GROUPS WITH APPLICATIONS IN CRYPTOGRAPHY AND CODING THEORY

Abstract Finite groups and simple groups are fundamental structures in algebra that play critical roles in various fields, including cryptography and coding theory. The classification of finite simple groups is one of the most significant achievements in modern mathematics, providing a comprehensive list of building blocks for all finite groups.
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A NEW CLASSIFICATION OF FINITE SIMPLE GROUPS

The Mathematical Foundation of Informatics, 2005
WUJIE SHI, SEYMOUR LIPSCHUTZ
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Some Ideas in the Classification of the Finite Simple Groups

2004
Everything we report about is joint work with U. Meierfrankenfeld and B. Stellmacher. The key idea for the existing classification of the finite simple groups is due R. Brauer [Br],[BrFo]. He suggested to classify the finite simple groups by the centralizers of their involutions.
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Symmetric graphs and the classification of the finite simple groups

1984
Some applications of the finite simple group classification to the study of symmetric graphs are discussed.
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The Classification of Finite Simple Groups

2011
Michael Aschbacher, Richard Lyons, Stephen Smith, Ronald Solomon   +3 more
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The Classification of the Finite Simple Groups

1994
Daniel Gorenstein, Richard Lyons, Ronald Solomon   +2 more
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The Classification of the Finite Simple Groups, Number 10

2023
Inna Capdeboscq, Daniel Gorenstein, Richard Lyons, Ronald Solomon   +3 more
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The Classification of the Finite Simple Groups, Number 9

2021
Inna Capdeboscq, Daniel Gorenstein, Richard Lyons, Ronald Solomon   +3 more
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A Complete Spectral-Fractal Proof of the Classification of Finite Simple Groups

We present a complete spectral-fractal proof of the Classification of Finite Simple Groups (CFSG), which asserts that every finite simple group belongs to one of four families: cyclic groups of prime order, alternating groups An (n ≥ 5), groups of Lie type, or one of the 26 sporadic groups.
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