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Multiplicative Invariant Fields of Dimension $\leq6$
Softcover ISBN: | 978-1-4704-6022-8 |
Product Code: | MEMO/283/1403 |
List Price: | $85.00 |
MAA Member Price: | $76.50 |
AMS Member Price: | $68.00 |
eBook ISBN: | 978-1-4704-7404-1 |
Product Code: | MEMO/283/1403.E |
List Price: | $85.00 |
MAA Member Price: | $76.50 |
AMS Member Price: | $68.00 |
Softcover ISBN: | 978-1-4704-6022-8 |
eBook: ISBN: | 978-1-4704-7404-1 |
Product Code: | MEMO/283/1403.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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Multiplicative Invariant Fields of Dimension $\leq6$
Softcover ISBN: | 978-1-4704-6022-8 |
Product Code: | MEMO/283/1403 |
List Price: | $85.00 |
MAA Member Price: | $76.50 |
AMS Member Price: | $68.00 |
eBook ISBN: | 978-1-4704-7404-1 |
Product Code: | MEMO/283/1403.E |
List Price: | $85.00 |
MAA Member Price: | $76.50 |
AMS Member Price: | $68.00 |
Softcover ISBN: | 978-1-4704-6022-8 |
eBook ISBN: | 978-1-4704-7404-1 |
Product Code: | MEMO/283/1403.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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Book DetailsMemoirs of the American Mathematical SocietyVolume: 283; 2023; 137 ppMSC: Primary 14; 20
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Table of Contents
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Chapters
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1. Introduction
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2. Preliminaries and the unramified Brauer groups
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3. CARAT ID of the $\mathbb {Z}$-classes in dimensions $5$ and $6$
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4. Proof of Theorem
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5. Classification of elementary abelian groups $(C_2)^k$ in $GL_n(\mathbb {Z})$ with $n\leq 7$
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6. The case $G=(C_2)^3$ with $H_u^2(G,M)\neq 0$
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7. The case $G=A_6$ with $H_u^2(G,M)\neq 0$ and Noether’s problem for $N\rtimes A_6$
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8. Some lattices of rank $2n+2, 4n$, and $p(p-1)$
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9. GAP computation: an algorithm to compute $H_u^2(G,M)$
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10. Tables: multiplicative invariant fields with non-trivial unramified Brauer groups
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Additional Material
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RequestsReview Copy – for publishers of book reviewsAccessibility – to request an alternate format of an AMS title
- Book Details
- Table of Contents
- Additional Material
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Volume: 283; 2023; 137 pp
MSC: Primary 14; 20
-
Chapters
-
1. Introduction
-
2. Preliminaries and the unramified Brauer groups
-
3. CARAT ID of the $\mathbb {Z}$-classes in dimensions $5$ and $6$
-
4. Proof of Theorem
-
5. Classification of elementary abelian groups $(C_2)^k$ in $GL_n(\mathbb {Z})$ with $n\leq 7$
-
6. The case $G=(C_2)^3$ with $H_u^2(G,M)\neq 0$
-
7. The case $G=A_6$ with $H_u^2(G,M)\neq 0$ and Noether’s problem for $N\rtimes A_6$
-
8. Some lattices of rank $2n+2, 4n$, and $p(p-1)$
-
9. GAP computation: an algorithm to compute $H_u^2(G,M)$
-
10. Tables: multiplicative invariant fields with non-trivial unramified Brauer groups
Review Copy – for publishers of book reviews
Accessibility – to request an alternate format of an AMS title
Please select which format for which you are requesting permissions.