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ISBN: 082183410X
[SR: 8018304], Hardcover, [EAN: 9780821834107], American Mathematical Society, American Mathematical Society, Book, [PU: American Mathematical Society], American Mathematical Society, Around 1980, G. Mason announced the classification of a certain subclass of an important class of finite simple groups known as ""quasithin groups"". The classification of the finite simple groups depends upon a proof that there are no unexpected groups in this subclass. Unfortunately Mason neither completed nor published his work. In the Main Theorem of this two-part book (Volumes 111 and 112 in the AMS series, Mathematical Surveys and Monographs) the authors provide a proof of a stronger theorem classifying a larger class of groups, which is independent of Mason's arguments. In particular, this allows the authors to close this last remaining gap in the proof of the classification of all finite simple groups. An important corollary of the Main Theorem provides a bridge to the program of Gorenstein, Lyons, and Solomon (Volume 40 in the AMS series, Mathematical Surveys and Monographs) which seeks to give a new, simplified proof of the classification of the finite simple groups. Part I (the current volume) contains results which are used in the proof of the Main Theorem. Some of the results are known and fairly general, but their proofs are scattered throughout the literature; others are more specialized and are proved here for the first time. Part II of the work (Volume 112) contains the proof of the Main Theorem, and the proof of the corollary classifying quasithin groups of even type. The book is suitable for graduate students and researchers interested in the theory of finite groups., 13889, Abstract, 13887, Algebra, 226698, Pure Mathematics, 13884, Mathematics, 75, Science & Math, 1000, Subjects, 283155, Books, 13940, Group Theory, 226698, Pure Mathematics, 13884, Mathematics, 75, Science & Math, 1000, Subjects, 283155, Books, 491542, Algebra & Trigonometry, 468218, Mathematics, 468216, Science & Mathematics, 465600, New, Used & Rental Textbooks, 2349030011, Specialty Boutique, 283155, Books
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The Classification of Quasithin Groups: Structure of Strongly Quasithin $K$-groups v. 1 (Hardback) - hardcover2004, ISBN: 082183410X
ID: 20786106731
[EAN: 9780821834107], Neubuch, [PU: American Mathematical Society, United States], Mathematics|Algebra|Abstract, Mathematics|Group Theory, Language: English . Brand New Book. Around 1980, G. Mason announced the classification of a certain subclass of an important class of finite simple groups known as quasithin groups . The classification of the finite simple groups depends upon a proof that there are no unexpected groups in this subclass. Unfortunately Mason neither completed nor published his work. In the Main Theorem of this two-part book (Volumes 111 and 112 in the AMS series, Mathematical Surveys and Monographs ) the authors provide a proof of a stronger theorem classifying a larger class of groups, which is independent of Mason s arguments.In particular, this allows the authors to close this last remaining gap in the proof of the classification of all finite simple groups. An important corollary of the Main Theorem provides a bridge to the program of Gorenstein, Lyons, and Solomon (Volume 40 in the AMS series, Mathematical Surveys and Monographs ) which seeks to give a new, simplified proof of the classification of the finite simple groups. Part I (the current volume) contains results which are used in the proof of the Main Theorem. Some of the results are known and fairly general, but their proofs are scattered throughout the literature; others are more specialized and are proved here for the first time. Part II of the work (Volume 112) contains the proof of the Main Theorem, and the proof of the corollary classifying quasithin groups of even type. The book is suitable for graduate students and researchers interested in the theory of finite groups.
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The Classification of Quasithin Groups: Structure of Strongly Quasithin $K$-groups v. 1 (Hardback) - hardcover
2004
ISBN: 082183410X
ID: 20785601068
[EAN: 9780821834107], Neubuch, [PU: American Mathematical Society, United States], Mathematics|Algebra|Abstract, Mathematics|Group Theory, Language: English . Brand New Book. Around 1980, G. Mason announced the classification of a certain subclass of an important class of finite simple groups known as quasithin groups . The classification of the finite simple groups depends upon a proof that there are no unexpected groups in this subclass. Unfortunately Mason neither completed nor published his work. In the Main Theorem of this two-part book (Volumes 111 and 112 in the AMS series, Mathematical Surveys and Monographs ) the authors provide a proof of a stronger theorem classifying a larger class of groups, which is independent of Mason s arguments.In particular, this allows the authors to close this last remaining gap in the proof of the classification of all finite simple groups. An important corollary of the Main Theorem provides a bridge to the program of Gorenstein, Lyons, and Solomon (Volume 40 in the AMS series, Mathematical Surveys and Monographs ) which seeks to give a new, simplified proof of the classification of the finite simple groups. Part I (the current volume) contains results which are used in the proof of the Main Theorem. Some of the results are known and fairly general, but their proofs are scattered throughout the literature; others are more specialized and are proved here for the first time. Part II of the work (Volume 112) contains the proof of the Main Theorem, and the proof of the corollary classifying quasithin groups of even type. The book is suitable for graduate students and researchers interested in the theory of finite groups.
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2004, ISBN: 9780821834107
ID: 326692700
American Mathematical Society, 2004-11-02. Hardcover. New. Brand new. We distribute directly for the publisher. Around 1980, G. Mason announced the classification of a certain subclass of an important class of finite simple groups known as "quasithin groups". The classification of the finite simple groups depends upon a proof that there are no unexpected groups in this subclass. Unfortunately Mason neither completed nor published his work. In the Main Theorem of this two-part book (Volumes 111 and 112 in the AMS series, Mathematical Surveys and Monographs) the authors provide a proof of a stronger theorem classifying a larger class of groups, which is independent of Mason's arguments. In particular, this allows the authors to close this last remaining gap in the proof of the classification of all finite simple groups.An important corollary of the Main Theorem provides a bridge to the program of Gorenstein, Lyons, and Solomon (Volume 40 in the AMS series, Mathematical Surveys and Monographs) which seeks to give a new, simplified proof of the classification of the finite simple groups.Part I (the current volume) contains results which are used in the proof of the Main Theorem. Some of the results are known and fairly general, but their proofs are scattered throughout the literature; others are more specialized and are proved here for the first time.Part II of the work (Volume 112) contains the proof of the Main Theorem, and the proof of the corollary classifying quasithin groups of even type.The book is suitable for graduate students and researchers interested in the theory of finite groups., American Mathematical Society, 2004-11-02
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Title: | The Classification Of Quasithin Groups: I: Structure of Strongly Quasithin $K$ groups: Structure of Strongly Quasithin $K$-groups v. 1 (Mathematical Surveys and Monographs) |
ISBN: | 9780821834107 |
Details of the book - The Classification Of Quasithin Groups: I: Structure of Strongly Quasithin $K$ groups: Structure of Strongly Quasithin $K$-groups v. 1 (Mathematical Surveys and Monographs)
EAN (ISBN-13): 9780821834107
ISBN (ISBN-10): 082183410X
Hardcover
Publishing year: 1980
Publisher: American Mathematical Society
Book in our database since 15.01.2008 22:04:48
Book found last time on 17.02.2017 11:23:55
ISBN/EAN: 9780821834107
ISBN - alternate spelling:
0-8218-3410-X, 978-0-8218-3410-7
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