# Free eBook Painleve Transcendents: The Riemann-hilbert Approach (Mathematical Surveys and Monographs) download

## by Athanassios S. Fokas,Alexander R. Its,Andrei A. Kapaev,Victor Yu. Novokshenov

**ISBN:**082183651X

**Author:**Athanassios S. Fokas,Alexander R. Its,Andrei A. Kapaev,Victor Yu. Novokshenov

**Publisher:**American Mathematical Society (October 10, 2006)

**Language:**English

**Pages:**560

**Category:**Math Science

**Subcategory:**Mathematics

**Size MP3:**1154 mb

**Size FLAC:**1930 mb

**Rating:**4.3

**Format:**docx lit doc lrf

Series: Mathematical Surveys and Monographs.

Series: Mathematical Surveys and Monographs.

Extra resources for Painleve Transcendents: The Riemann-hilbert Approach. This method is described under rain screen construction on page 72. Connections As defined on page 22 these must fulfil the following functional requirements: 1 be able to transfer safely the imposed loads without high local stresses; 2 not move or rotate excessively; 3 accommodate tolerances in the components; 4 require little temporary support, permit adjustment and be simple to make; 5 permit adequate inspection and rectification if necessary

Athanassios S. Fokas; Alexander R. Its; Andrei A. Kapaev; Victor Y. This book complements other monographs on the Painlevi equations. Journal of Approximation Theory.

Athanassios S. Kapaev; Victor Yu. Novokshenov. In addition, the book contains an ample collection of material concerning the asymptotics of the Painlevé functions and their various applications, which makes it a good reference source for everyone working in the theory and applications of Painlevé equations and related areas.

Painleve Transcendents: . .has been added to your Cart. Series: Mathematical Surveys and Monographs (Book 128). by Athanassios S. Fokas (Author), Alexander R. Its (Author), Andrei A. Kapaev (Author), Victor Yu. Novokshenov (Author) & 1 more.

Fokas, Athanassios . Its, Alexander . Kapaev, Andrei . Novokshenov, Victor Y. Noumi, Masatoshi (2004), Painlevé equations through symmetry, Translations of Mathematical Monographs, 223, Providence, . Novokshenov, Victor Yu. (2006), Painlevé transcendents: The Riemann–Hilbert approach, Mathematical Surveys and Monographs, 128, Providence, . American Mathematical Society, ISBN 978-0-8218-3651-4, MR 2264522. Fuchs, Richard (1906), "Sur quelques équations différentielles linéaires du second ordre", Comptes Rendus, 141: 555–558. American Mathematical Society, ISBN 978-0-8218-3221-9, MR 2044201.

Boris Dubrovin a and Andrei Kapaev b a) SISSA, Via Bonomea 265, 34136 .

Boris Dubrovin a and Andrei Kapaev b a) SISSA, Via Bonomea 265, 34136, Trieste, Italy b) Deceased. Received February 07, 2018, in final form August 15, 2018; Published online September 07, 2018. Painlevé transcendents. The Riemann-Hilbert approach, Mathematical Surveys and Monographs, Vol. 128, Amer. So. Providence, RI, 2006.

The Riemann-Hilbert approach. This book is the first comprehensive treatment of Painleve differential equations in the complex plane. Starting with a rigorous presentation for the meromorphic nature of their solutions, the Nevanlinna theory will be applied to offer a detailed exposition of growth aspects and value distribution of Painleve transcendents.

American Mathematical Society. Mathematical Surveys and Monographs. 2. Painleve Transcendents: The Riemann-hilbert Approach. Athanassios S. Fokas, Alexander R. Its, Andrei A. Kapaev, Victor Yu. American Mathematical Society.

S. Fokas, A. R. Its, A. A. Kapaev, and V. Yu. Novokshenov, Painlevé Transcendents: The Riemann-Hilbert Approach (Math. Kapaev, Differential Equations, 24, 1107–1115 (1988). 14. N. Joshi and A. V. Kitaev, Stud. Providence, R. I. (2006). zbMATHGoogle Scholar. 107, 253–291 (2001).

Painleve Transcendents: The Riemann-hilbert Approach (Mathematical Surveys and Monographs). 082183651X (ISBN13: 9780821836514).

In addition, the book contains an ample collection of material concerning the asymptotics of the Painleve functions and their various applications, which makes it a good reference source for everyone working in the theory and applications of Painleve equations and related areas. Painleve Transcendents: The Riemann-hilbert Approach (Mathematical Surveys and Monographs).