Law of the Iterated Logarithm for $k/2$-Permanental Processes and the Local Times of Related Markov Processes
American Mathematical Society (Publisher)
Published on 13. February 2026
Book
Paperback/Softback
98 pages
978-1-4704-7852-0 (ISBN)
Description
The Memoirs of the AMS is devoted to the publication of new research in all areas of pure and applied mathematics. The Memoirs is designed particularly to publish long papers of groups of cognate papers in book form, and is under the supervision of the Editorial Committee of the AMS journal Transactions of the American Mathematical Society. All papers are peer-reviewed.
More details
Series
Language
English
Place of publication
Providence
United States
Target group
Professional and scholarly
Dimensions
Height: 254 mm
Width: 178 mm
ISBN-13
978-1-4704-7852-0 (9781470478520)
Copyright in bibliographic data is held by Nielsen Book Services Limited or its licensors: all rights reserved.
Schweitzer Classification
Persons
Michael B. Marcus, Unaffiliated Scholar, New York, New York, and Jay Rosen, College of Staten Island CUNY, New York.
Content
Chapters
1. Introduction
2. Comparing general permanental sequences to symmetric permanental sequences
3. Lower bounds for the LIL for $\mathbf {k/2}$ permanental processes
4. Proof of Theorems 1.2-1.5
5. Exact moduli of continuity for Markov local times
6. Partial rebirthing of transient Borel right processes
7. Rebirthing transient Borel right processes
8. Levy processes that satisfy the hypotheses of Theorems 1.2-1.4
9. Excessive functions that satisfy the hypotheses of Theorems 1.2-1.5
1. Introduction
2. Comparing general permanental sequences to symmetric permanental sequences
3. Lower bounds for the LIL for $\mathbf {k/2}$ permanental processes
4. Proof of Theorems 1.2-1.5
5. Exact moduli of continuity for Markov local times
6. Partial rebirthing of transient Borel right processes
7. Rebirthing transient Borel right processes
8. Levy processes that satisfy the hypotheses of Theorems 1.2-1.4
9. Excessive functions that satisfy the hypotheses of Theorems 1.2-1.5