Painlevé Equations and Related Topics
Proceedings of the International Conference, Saint Petersburg, Russia, June 17-23, 2011
Seiten
2012
De Gruyter (Verlag)
978-3-11-027558-2 (ISBN)
De Gruyter (Verlag)
978-3-11-027558-2 (ISBN)
The series is aimed specifically at publishing peer reviewed reviews and contributions presented at workshops and conferences. Each volume is associated with a particular conference, symposium or workshop. These events cover various topics within pure and applied mathematics and provide up-to-date coverage of new developments, methods and applications.
This is a proceedings of the international conference "Painlevé Equations and Related Topics" which was taking place at the Euler International Mathematical Institute, a branch of the Saint Petersburg Department of the Steklov Institute of Mathematics of the Russian Academy of Sciences, in Saint Petersburg on June 17 to 23, 2011. The survey articles discuss the following topics: General ordinary differential equations Painlevé equations and their generalizations Painlevé property Discrete Painlevé equations Properties of solutions of all mentioned above equations:– Asymptotic forms and asymptotic expansions– Connections of asymptotic forms of a solution near different points– Convergency and asymptotic character of a formal solution– New types of asymptotic forms and asymptotic expansions– Riemann-Hilbert problems– Isomonodromic deformations of linear systems– Symmetries and transformations of solutions– Algebraic solutions Reductions of PDE to Painlevé equations and their generalizations Ordinary Differential Equations systems equivalent to Painlevé equations and their generalizations Applications of the equations and the solutions
This is a proceedings of the international conference "Painlevé Equations and Related Topics" which was taking place at the Euler International Mathematical Institute, a branch of the Saint Petersburg Department of the Steklov Institute of Mathematics of the Russian Academy of Sciences, in Saint Petersburg on June 17 to 23, 2011. The survey articles discuss the following topics: General ordinary differential equations Painlevé equations and their generalizations Painlevé property Discrete Painlevé equations Properties of solutions of all mentioned above equations:– Asymptotic forms and asymptotic expansions– Connections of asymptotic forms of a solution near different points– Convergency and asymptotic character of a formal solution– New types of asymptotic forms and asymptotic expansions– Riemann-Hilbert problems– Isomonodromic deformations of linear systems– Symmetries and transformations of solutions– Algebraic solutions Reductions of PDE to Painlevé equations and their generalizations Ordinary Differential Equations systems equivalent to Painlevé equations and their generalizations Applications of the equations and the solutions
Alexander D. Bruno and Alexander B. Batkhin, Russian Academy of Sciences, Moscow, Russia.
| Erscheint lt. Verlag | 17.8.2012 |
|---|---|
| Reihe/Serie | De Gruyter Proceedings in Mathematics |
| Co-Autor | Yasin Adjabi, Tatsyana K. Andreeva, Dimitry V. Artamonov, Mikhail V. Babich, Alexander D. Batkhin, Natalie V. Batkhina, Yuliya P. Bibilo, Yurii V. Brezhnev, Alexander D. Bruno, Pantelis A. Damianou, Rustem N. Garifullin, Valentina A. Golubeva, Renat R. Gontsov, Irina V. Goryuchkina, Valerii I. Gromak, Davide Guzzetti, Kohei Iwaki, Alexander Ya. Kazakov, Arezki Kessi, Dmitry Korotkin, Vladimir P. Leksin, Ivan P. Martynov, Dmitrii P. Novikov, Yousuke Ohyama, Anastasya V. Parusnikova, Vyacheslav A. Pronko, Yoshikatsu Sasaki, Sergey Yu. Slavyanov, Kouichi Takemura, Vladimir Tsegel'nik, Ilya V. Vyugin, Pavlos Xenitidis, Peter Zograf |
| Zusatzinfo | 25 b/w ill., 6 b/w tbl. |
| Verlagsort | Berlin/Boston |
| Sprache | englisch |
| Maße | 170 x 240 mm |
| Gewicht | 646 g |
| Themenwelt | Mathematik / Informatik ► Mathematik ► Analysis |
| Schlagworte | discrete Painlevé equations • ODE system • ordinary differential equation • painlevé equations • Painlevé Property • Panilevé Equation • Panilevé Equation; Ordinary Differential Equation; Painlevé Property • PDE reduction • solution properties |
| ISBN-10 | 3-11-027558-9 / 3110275589 |
| ISBN-13 | 978-3-11-027558-2 / 9783110275582 |
| Zustand | Neuware |
| Informationen gemäß Produktsicherheitsverordnung (GPSR) | |
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