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Multiplicityfree Representations of Algebraic Groups
Softcover ISBN:  9781470469054 
Product Code:  MEMO/294/1466 
List Price:  $85.00 
MAA Member Price:  $76.50 
AMS Member Price:  $68.00 
eBook ISBN:  9781470477547 
Product Code:  MEMO/294/1466.E 
List Price:  $85.00 
MAA Member Price:  $76.50 
AMS Member Price:  $68.00 
Softcover ISBN:  9781470469054 
eBook: ISBN:  9781470477547 
Product Code:  MEMO/294/1466.B 
List Price:  $170.00 $127.50 
MAA Member Price:  $153.00 $114.75 
AMS Member Price:  $136.00 $102.00 
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Multiplicityfree Representations of Algebraic Groups
Softcover ISBN:  9781470469054 
Product Code:  MEMO/294/1466 
List Price:  $85.00 
MAA Member Price:  $76.50 
AMS Member Price:  $68.00 
eBook ISBN:  9781470477547 
Product Code:  MEMO/294/1466.E 
List Price:  $85.00 
MAA Member Price:  $76.50 
AMS Member Price:  $68.00 
Softcover ISBN:  9781470469054 
eBook ISBN:  9781470477547 
Product Code:  MEMO/294/1466.B 
List Price:  $170.00 $127.50 
MAA Member Price:  $153.00 $114.75 
AMS Member Price:  $136.00 $102.00 

Book DetailsMemoirs of the American Mathematical SocietyVolume: 294; 2024; 268 ppMSC: Primary 20

Table of Contents

Chapters

1. Introduction

2. Notation

3. Level setup

4. Results from the Literature

5. Composition Factors In Levels

6. Multiplicityfree families

7. Initial Lemmas

8. The case $X = A_2$

9. The case $\delta = r\omega _k$ with $r,k\ge 2$

10. The case $\delta = r\omega _1$, $r\ge 2$

11. The case $\delta = \omega _i$ with $i\ge 3$

12. The case $\delta = \omega _2$

13. The case $\delta = \omega _1+\omega _{l+1}$

14. Proof of Theorem , Part I: $V_{C^i}(\mu ^i)$ is usually trivial

15. Proof of Theorem , Part II: $\mu ^0$ is not inner

16. Proof of Theorem , Part III: $\langle \lambda , \gamma \rangle = 0$

17. Proof of Theorem , Part IV: Completion


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Volume: 294; 2024; 268 pp
MSC: Primary 20

Chapters

1. Introduction

2. Notation

3. Level setup

4. Results from the Literature

5. Composition Factors In Levels

6. Multiplicityfree families

7. Initial Lemmas

8. The case $X = A_2$

9. The case $\delta = r\omega _k$ with $r,k\ge 2$

10. The case $\delta = r\omega _1$, $r\ge 2$

11. The case $\delta = \omega _i$ with $i\ge 3$

12. The case $\delta = \omega _2$

13. The case $\delta = \omega _1+\omega _{l+1}$

14. Proof of Theorem , Part I: $V_{C^i}(\mu ^i)$ is usually trivial

15. Proof of Theorem , Part II: $\mu ^0$ is not inner

16. Proof of Theorem , Part III: $\langle \lambda , \gamma \rangle = 0$

17. Proof of Theorem , Part IV: Completion
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