A Riemann-Hilbert approach to asymptotic problems arising in the theory of random matrix models, and also in the theory of integrable statistical mechanics

Deift, Its, and Zhou focus on Riemann-Hilbert approach to asymptotic problems arising in the theory of random matrix models, and also in the theory of integrable statistical mechanics. Random matrix theory was introduced to the theoretical physics community as a subject of intensive study by Wigner...

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Bibliographic Details
Published inBulletin (new series) of the American Mathematical Society Vol. 59; no. 2; p. 276
Main Author Palmer, John N
Format Journal Article
LanguageEnglish
Published Providence American Mathematical Society 01.04.2022
Subjects
Asymptotic methods
Asymptotic properties
Mathematical analysis
Mathematical models
Matrix
Matrix theory
Nuclear physics
Number theory
Random variables
Statistical analysis
Statistical mechanics
Theoretical physics
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Summary:Deift, Its, and Zhou focus on Riemann-Hilbert approach to asymptotic problems arising in the theory of random matrix models, and also in the theory of integrable statistical mechanics. Random matrix theory was introduced to the theoretical physics community as a subject of intensive study by Wigner in his work on nuclear physics in the 1950's. Since that time random matrix theory has developed into an extremely active area of mathematics and of physics, with connections to many subareas, including, in particular, solvable field theories, and more recently, questions in number theory such as the distribution of zeros of the Riemann zeta function on the critical line.
Bibliography:SourceType-Scholarly Journals-1
ObjectType-Feature-1
content type line 14
ISSN:0273-0979
1088-9485
DOI:10.1090/bull/1767