Text

Divergent Series, Summability and Resurgence III Resurgent Methods and the First Painlevé Equation

---

The aim of this volume is two-fold. First, to show how the resurgent methods introduced in volume 1 can be applied efficiently in a non-linear setting; to this end further properties of the resurgence theory must be developed. Second, to analyze the fundamental example of the First Painlevé equation. The resurgent analysis of singularities is pushed all the way up to the so-called "bridge equation", which concentrates all information about the non-linear Stokes phenomenon at infinity of the First Painlevé equation. The third in a series of three, entitled Divergent Series, Summability and Resurgence, this volume is aimed at graduate students, mathematicians and theoretical physicists who are interested in divergent power series and related problems, such as the Stokes phenomenon. The prerequisites are a working knowledge of complex analysis at the first-year graduate level and of the theory of resurgence, as presented in volume 1

---

Availability

No copy data

Detail Information

Series Title

-

Call Number

517.23

Publisher

Switzerland : Springer., 2016

Collation

xxii, 230 pages

Language

English

ISBN/ISSN

9783319290003

Classification

517.23

Content Type

-

Media Type

-

Carrier Type

online resource

Edition

-

Subject(s)

Divergent series

Specific Detail Info

-

Statement of Responsibility

-

Other Information

Cataloger

Kurnadi

Source

-

Validator

-

Other version/related

File Attachment

Comments

---

You must be logged in to post a comment