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Yang-Baxter Deformation of 2D Non-Linear Sigma Models [E-Book] : Towards Applications to AdS/CFT / by Kentaroh Yoshida.

In mathematical physics, one of the fascinating issues is the study of integrable systems. In particular, non-perturbative techniques that have been developed have triggered significant insight for real physics. There are basically two notions of integrability: classical integrability and quantum in...

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Personal Name(s): Yoshida, Kentaroh, author
Edition: 1st edition 2021.
Imprint: Singapore : Springer, 2021
Physical Description: XII, 70 pages 2 illustrations (online resource)
Note: englisch
ISBN: 9789811617034
DOI: 10.1007/978-981-16-1703-4
Series Title: SpringerBriefs in Mathematical Physics ; 40
Subject (ZB):
dynamical system
mathematical physics
mechanics
partial differential equation
theoretical physics
Subject (LOC):
Mathematical physics.
Partial differential equations.
Special functions.
Classification:
MSD - Mathematical methods in physics
MFE - Algebras
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  • Description
  • Table of Contents
  • Staff View

  • Integrable Non-linear Sigma Models in (1+1)-dimensions
  • Yang-Baxter Sigma Models
  • Recent Progress on Yang-Baxter Deformation and Generalized Supergravity.

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