Berkeley, G, Mikhailov, AV and Xenitidis, P (2016) Darboux transformations with tetrahedral reduction group and related integrable systems. Journal of Mathematical Physics, 57 (9). 092701. ISSN 0022-2488
Abstract
In this paper we derive new two-component integrable differential difference and partial difference systems by applying a Lax-Darboux scheme to an operator formed from an sl₃(C)-based automorphic Lie algebra. The integrability of the found systems is demonstrated via Lax pairs and generalised symmetries.
Metadata
Item Type: | Article |
---|---|
Authors/Creators: |
|
Copyright, Publisher and Additional Information: | © 2016, The Authors. Published by AIP Publishing. This article may be downloaded for personal use only. Any other use requires prior permission of the author and AIP Publishing. The following article appeared in 'Berkeley, G, Mikhailov, AV and Xenitidis, P (2016) Darboux transformations with tetrahedral reduction group and related integrable systems. Journal of Mathematical Physics, 57 (9). 092701.' and may be found at https://doi.org/10.1063/1.4962803 |
Dates: |
|
Institution: | The University of Leeds |
Academic Units: | The University of Leeds > Faculty of Engineering & Physical Sciences (Leeds) > School of Mathematics (Leeds) > Applied Mathematics (Leeds) |
Depositing User: | Symplectic Publications |
Date Deposited: | 21 Sep 2016 10:59 |
Last Modified: | 16 Nov 2016 07:59 |
Published Version: | https://doi.org/10.1063/1.4962803 |
Status: | Published |
Publisher: | AIP Publishing |
Identification Number: | 10.1063/1.4962803 |
Open Archives Initiative ID (OAI ID): | oai:eprints.whiterose.ac.uk:104897 |