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The maximal subgroups of classical algebraic groups / [electronic resource] Gary M. Seitz.

By: Material type: TextTextSeries: Memoirs of the American Mathematical Society ; v. 365Publication details: Providence, R.I., USA : American Mathematical Society, 1987.Description: 1 online resource (iv, 286 p. : ill.)ISBN:
  • 9781470407810 (online)
Subject(s): Additional physical formats: maximal subgroups of classical algebraic groups /DDC classification:
  • 510 s 512/.2 19
LOC classification:
  • QA3 .A57 no. 365 QA171
Online resources:
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. $V|X$ is usually basic 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
Item type: E-BOOKS
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IMSc Library Link to resource Available EBK12818

"May 1987, vol. 67, no. 365 (first of 3 numbers)."

Includes bibliographical references (p. 285-286).

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. $V|X$ is usually basic 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

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Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2012

Mode of access : World Wide Web

Description based on print version record.

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