| Description |
1 online resource (iv, 286 pages) : illustrations |
| Series |
Memoirs of the American Mathematical Society, 1947-6221 ; v. 365 |
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Memoirs of the American Mathematical Society ; no. 365. 0065-9266
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| Contents |
0. Introduction 1. Preliminary lemmas 2. $Q$-levels and commutator spaces 3. Embeddings of parabolic subgroups 4. The maximal rank theorem 5. The classical module theorem 6. Modules with 1-dimensional weight spaces 7. The rank 1 theorem 8. Natural embeddings of classical groups 9. Component restrictions 10. $V 11. $X = A_n$ 12. $X = B_n$, $C_n$, $D_n$, $n \neq 2$ 13. $X = B_2$, $C_2$, and $G_2$ 14. $X = F_4$ ($p>2$), $E_6$, $E_7$, $E_8$ 15. Exceptional cases for $p = 2$ or $3$ 16. Embeddings and prime restrictions 17. The main theorems |
| Notes |
"May 1987, vol. 67, no. 365 (first of 3 numbers)." |
| Bibliography |
Includes bibliographical references (pages 285-286) |
| Notes |
Print version record |
| Subject |
Maximal subgroups.
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Linear algebraic groups.
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Representations of groups.
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MATHEMATICS -- Essays.
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MATHEMATICS -- Pre-Calculus.
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MATHEMATICS -- Reference.
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Linear algebraic groups
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Maximal subgroups
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Representations of groups
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| Form |
Electronic book
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| ISBN |
9781470407810 |
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1470407817 |
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