The classification of the finite simple groups / Daniel Gorenstein, Richard Lyons, Ronald Solomon.
Material type: TextSeries: Mathematical surveys and monographs ; no. 40.Publisher: Providence, R.I. : American Mathematical Society, [1994]-<[2023]>Description: volumes <1-10> ; 26-27 cmContent type:- text
- unmediated
- volume
- 0821803344
- 9780821803349
- 0821803905
- 9780821803905
- 0821803913
- 9780821803912
- 082181379X
- 9780821813799
- 0821827766
- 9780821827765
- 0821827774
- 9780821827772
- 082184069X
- 9780821840696
- 9781470441890
- 1470441896
- 9781470464370
- 1470464373
- 9781470475536
- 1470475537
- 512.2 G666c G666c
- 31.21
Item type | Current library | Collection | Call number | Copy number | Status | Date due | Barcode |
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Books | Castorina | Livros (Books) | 512.2 G666c 2023 IMPA (Browse shelf(Opens below)) | 1 | Available | 39063000810095 |
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512.2 G666c 2005 IMPA The classification of the finite simple groups/ | 512.2 G666c 2018 IMPA The classification of the finite simple groups/ | 512.2 G666c 2018 IMPA The classification of the finite simple groups/ | 512.2 G666c 2023 IMPA The classification of the finite simple groups / | 512.2 G666f 1980 IMPA Finite groups/ | 512.2 G666f 1982 IMPA Finite simple groups: an introduction to their classification/ | 512.2 G666f 1983 IMPA The Classification of finite simple groups, vol. 1: groups of noncharacteristic 2 type. |
Volumes 9 and 10 : Inna Capdeboscq, Daniel Gorenstein, Richard Lyons, Ronald Solomon.
Includes bibliographical references and indexes.
No. 1. [without special title] -- No. 2. Part I, chapter G, general group theory. -- No. 3. Part I, chapter A, Almost simple K-Groups. -- No. 4. Part II, chapters 1-4: Uniqueness theorems. -- No. 5. Part III, chapters 1-6: The generic case, stages 1-3a. -- No. 6. Part IV, The special odd case -- No. 7. Part III, Chapters 7-11: The generic case, stages 3b and 4a. -- No. 8. Part III, Chapters 12-17: The generic case, completed -- No. 9. Part V, Chapters 1-8: Theorem C5 and Theorem C6, Stage 1 -- No. 10. Part V, Chapters 9-17: Theorem C6 and Theorem C4*, Case A.
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