Title

Painleve Analysis And Special Solutions Of 2 Families Of Reaction Diffusion-Equations

Authors

Authors

S. R. Choudhury

Comments

Authors: contact us about adding a copy of your work at STARS@ucf.edu

Abbreviated Journal Title

Phys. Lett. A

Keywords

ORDINARY DIFFERENTIAL-EQUATIONS; LINEAR EVOLUTION-EQUATIONS; SOLITARY; WAVE SOLUTIONS; P-TYPE; PROPERTY; CONNECTION; SYSTEMS; Physics, Multidisciplinary

Abstract

A Painleve analysis is performed for two families of reaction-diffusion equations. Truncated expansions, relevant to equations having movable branch points at leading order, are used to construct special solutions for the two classes of reaction-diffusion equations. An auto-Backlund transformation between two solutions is constructed for an equation having a pole at leading order, leading to additional analytic solutions.

Journal Title

Physics Letters A

Volume

159

Issue/Number

6-7

Publication Date

1-1-1991

Document Type

Article

DOI Link

http://dx.doi.org/10.1016/0375-9601(91)90439-f

Language

English

First Page

311

Last Page

317

WOS Identifier

WOS:A1991GN10100002

ISSN

0375-9601

Recommended Citation

"Painleve Analysis And Special Solutions Of 2 Families Of Reaction Diffusion-Equations" (1991). Faculty Bibliography 1990s. 212.
https://stars.library.ucf.edu/facultybib1990/212