Discrete Painlevé equations /
"Discrete Painlevé equations are nonlinear difference equations, which arise from translations on crystallographic lattices. The deceptive simplicity of this statement hides immensely rich mathematical properties, connecting dynamical systems, algebraic geometry, Coxeter groups, topology, speci...
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Main Authors: | |
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Corporate Authors: | ; |
Published: |
American Mathematical Society,
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Publisher Address: | [Providence, Rhode Island] : |
Publication Dates: | [2019] |
Literature type: | Book |
Language: | English |
Series: |
CBMS regional conference series in mathematics ;
number 131 |
Subjects: | |
Summary: |
"Discrete Painlevé equations are nonlinear difference equations, which arise from translations on crystallographic lattices. The deceptive simplicity of this statement hides immensely rich mathematical properties, connecting dynamical systems, algebraic geometry, Coxeter groups, topology, special functions theory, and mathematical physics. This book necessarily starts with introductory material to give the reader an accessible entry point to this vast subject matter. It is based on lectures that the author presented as principal lecturer at a Conference Board of Mathematical Sciences and National Science Foundation conference in Texas in 2016. Instead of technical theorems or complete proofs, the book relies on providing essential points of many arguments through explicit examples, with the hope that they will be useful for applied mathematicians and physicists."--Back cover. |
Item Description: | "Published for the Conference Board of the Mathematical Sciences ... with support from the National Science Foundation." |
Carrier Form: | vi, 146 pages : illustrations ; 26 cm. |
Bibliography: | Includes bibliographical references (pages 137-144) and index. |
ISBN: |
9781470450380 1470450380 |
Index Number: | QA372 |
CLC: | O175.14 |
Call Number: | O175.14/J838 |