Orthogonal polynomials and random matrices (Record no. 2951)
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000 -LEADER | |
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fixed length control field | 01398nam a22002057a 4500 |
003 - CONTROL NUMBER IDENTIFIER | |
control field | OSt |
005 - DATE AND TIME OF LATEST TRANSACTION | |
control field | 20241129113416.0 |
008 - FIXED-LENGTH DATA ELEMENTS--GENERAL INFORMATION | |
fixed length control field | 191213b ||||| |||| 00| 0 eng d |
020 ## - INTERNATIONAL STANDARD BOOK NUMBER | |
International Standard Book Number | 9780821826959 |
040 ## - CATALOGING SOURCE | |
Transcribing agency | Tata Book House |
Original cataloging agency | ICTS-TIFR |
050 ## - LIBRARY OF CONGRESS CALL NUMBER | |
Classification number | QA 404.5 |
100 ## - MAIN ENTRY--PERSONAL NAME | |
Personal name | Percy Deift |
245 ## - TITLE STATEMENT | |
Title | Orthogonal polynomials and random matrices |
Remainder of title | : a Riemann-Hilbert approach |
260 ## - PUBLICATION, DISTRIBUTION, ETC. | |
Place of publication, distribution, etc. | Rhode Island: |
Name of publisher, distributor, etc. | American Mathematical Society: |
Date of publication, distribution, etc. | [c1998] |
300 ## - Physical Description | |
Pages: | 261 p |
490 ## - SERIES STATEMENT | |
Series statement | Courant Lecture Notes |
Volume/sequential designation | Vol. 3 |
505 ## - FORMATTED CONTENTS NOTE | |
Formatted contents note | Chapter 1. Riemann-Hilbert problems<br/>Chapter 2. Jacobi operators<br/>Chapter 3. Orthogonal polynomials<br/>Chapter 4. Continued fractions<br/>Chapter 5. Random matrix theory<br/>Chapter 6. Equilibrium measures<br/>Chapter 7. Asymptotics for orthogonal polynomials<br/>Chapter 8. Universality<br/> |
520 ## - SUMMARY, ETC. | |
Summary, etc. | This volume expands on a set of lectures held at the Courant Institute on Riemann-Hilbert problems, orthogonal polynomials, and random matrix theory. The goal of the course was to prove universality for a variety of statistical quantities arising in the theory of random matrix models. The central question was the following: Why do very general ensembles of random n×n matrices exhibit universal behavior as n→∞? The main ingredient in the proof is the steepest descent method for oscillatory Riemann-Hilbert problems. --- summary provided by publisher |
942 ## - ADDED ENTRY ELEMENTS (KOHA) | |
Source of classification or shelving scheme | |
Koha item type | Book |
Withdrawn status | Lost status | Damaged status | Not for loan | Collection code | Home library | Shelving location | Date acquired | Full call number | Accession No. | Koha item type |
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ICTS | Rack No 6 | 12/13/2019 | QA 404.5 | 02306 | Book |