Item Successfully Added to Cart
An error was encountered while trying to add the item to the cart. Please try again.
Please make all selections above before adding to cart
Generalizations of the Perron-Frobenius Theorem for Nonlinear Maps
| eBook ISBN: | 978-1-4704-0248-8 |
| Product Code: | MEMO/138/659.E |
| List Price: | $49.00 |
| MAA Member Price: | $44.10 |
| AMS Member Price: | $29.40 |
Click above image for expanded view
Generalizations of the Perron-Frobenius Theorem for Nonlinear Maps
| eBook ISBN: | 978-1-4704-0248-8 |
| Product Code: | MEMO/138/659.E |
| List Price: | $49.00 |
| MAA Member Price: | $44.10 |
| AMS Member Price: | $29.40 |
-
Book DetailsMemoirs of the American Mathematical SocietyVolume: 138; 1999; 98 ppMSC: Primary 47
The classical Frobenius-Perron Theorem establishes the existence of periodic points of certain linear maps in \({\mathbb R}^n\). The authors present generalizations of this theorem to nonlinear maps.
ReadershipGraduate students and research mathematicians working in operator theory.
-
Table of Contents
-
Chapters
-
1. Introduction
-
2. Basic properties of admissible arrays
-
3. More properties of admissible arrays
-
4. Computation of the sets $P(n)$
-
5. Necessary conditions for array admissible sets
-
6. Proof of Theorem C
-
7. $P(n) \neq Q(n)$ for general $n$
-
8. $P_2(n)$ satisfies rule A and rule B
-
9. The case of linear maps
-
-
RequestsReview Copy – for publishers of book reviewsPermission – for use of book, eBook, or Journal contentAccessibility – to request an alternate format of an AMS title
- Book Details
- Table of Contents
- Requests
Volume: 138; 1999; 98 pp
MSC: Primary 47
The classical Frobenius-Perron Theorem establishes the existence of periodic points of certain linear maps in \({\mathbb R}^n\). The authors present generalizations of this theorem to nonlinear maps.
Readership
Graduate students and research mathematicians working in operator theory.
-
Chapters
-
1. Introduction
-
2. Basic properties of admissible arrays
-
3. More properties of admissible arrays
-
4. Computation of the sets $P(n)$
-
5. Necessary conditions for array admissible sets
-
6. Proof of Theorem C
-
7. $P(n) \neq Q(n)$ for general $n$
-
8. $P_2(n)$ satisfies rule A and rule B
-
9. The case of linear maps
Review Copy – for publishers of book reviews
Permission – for use of book, eBook, or Journal content
Accessibility – to request an alternate format of an AMS title
Please select which format for which you are requesting permissions.