A natural geometric construction underlying a class of Lax pairs


Cite item

Full Text

Open Access Open Access
Restricted Access Access granted
Restricted Access Subscription Access

Abstract

In the framework of the theory of differential coverings [2], we discuss a general geometric construction that serves the base for the so-called Lax pairs containing differentiation with respect to the spectral parameter [4]. Such kind of objects arise, for example, when studying integrability properties of equations like the Gibbons–Tsarev one [1].

About the authors

I. S. Krasil’shchik

Slezskáuniverzita v Opavě; Independent University of Moscow

Author for correspondence.
Email: josephkra@gmail.com
Czech Republic, Na Rybníčku 626/1, Opava, 746 01; B. Vlasyevskiy per. 11, Moscow, 119002


Copyright (c) 2016 Pleiades Publishing, Ltd.

This website uses cookies

You consent to our cookies if you continue to use our website.

About Cookies