Classical integrability

DOI10.1088/1751-8113/49/32/323001zbMath1346.81051arXiv1606.02946OpenAlexW2963074604MaRDI QIDQ2818220

Alessandro Torrielli

Publication date: 7 September 2016

Published in: Journal of Physics A: Mathematical and Theoretical (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1606.02946

zbMATH Keywords

solitonsquantum groupsclassically integrable systems

Mathematics Subject Classification ID

Quantum groups (quantized enveloping algebras) and related deformations (17B37) Quantum groups and related algebraic methods applied to problems in quantum theory (81R50) Research exposition (monographs, survey articles) pertaining to quantum theory (81-02) NLS equations (nonlinear Schrödinger equations) (35Q55) Groups and algebras in quantum theory and relations with integrable systems (81R12) Completely integrable systems and methods of integration for problems in Hamiltonian and Lagrangian mechanics (70H06) Soliton solutions (35C08)

Related Items (12)

Mendeleev table: a proof of Madelung rule and atomic Tietz potential ⋮ Introduction to classical and quantum integrability ⋮ Super non-abelian T-duality ⋮ Conformal field theory complexity from Euler-Arnold equations ⋮ Conformal twists, Yang–Baxter σ-models & holographic noncommutativity ⋮ Non-integrability on \(\mathrm{AdS}_3\) supergravity backgrounds ⋮ Lagrangian multiforms on Lie groups and non-commuting flows ⋮ On non-abelian T-duality and deformations of supercoset string sigma-models ⋮ Thermal correlation functions of KdV charges in 2D CFT ⋮ Integrability and holographic aspects of six-dimensional \( \mathcal{N}=\left(1,\ 0\right) \) superconformal field theories ⋮ Lax representation and quadratic first integrals for a family of non-autonomous second-order differential equations ⋮ The Yang–Baxter paradox

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