The Classification of the Finite Simple Groups: Chapters 12-17: the Generic Case, Completed (8) (Mathematical Surveys and Monographs, 40, Band 8) - Hardcover

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The third of three volumes treating the generic case of the classification proof provides a complete proof of a theorem which assumes that p-thin configurations do not exist in G when the ?-proper simple group G is of generic type relative to the prime p. The set of target simple groups for the theorem consists of alternating groups. Lyons (Rutgers University) and Solomon (Ohio State University) explain recognition of Chevalley groups by Curtis-Tits systems and Phan systems, list possible neighborhoods and neighbors, and review computations in groups of Lie type. Annotation ©2019 Ringgold, Inc., Portland, OR (protoview.com)

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