A Lie-theoretic description of the solution space of the \(\mathrm{tt}^\ast\)-Toda equations
DOI10.1007/s11040-017-9255-zzbMath1413.37051arXiv1801.10445OpenAlexW2766106489MaRDI QIDQ1664376
Publication date: 27 August 2018
Published in: Mathematical Physics, Analysis and Geometry (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1801.10445
KdV equations (Korteweg-de Vries equations) (35Q53) Structure of families (Picard-Lefschetz, monodromy, etc.) (14D05) Relationships between algebraic curves and integrable systems (14H70) Relations of infinite-dimensional Hamiltonian and Lagrangian dynamical systems with infinite-dimensional Lie algebras and other algebraic structures (37K30)
Related Items (max. 100)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- \(tt^{*}\) geometry in 3 and 4 dimensions
- Birkhoff invariants and Stokes' multipliers for meromorphic linear differential equations
- Topological--anti-topological fusion.
- Quasi-Hamiltonian geometry of meromorphic connections
- On classification of \(N=2\) supersymmetric theories
- Stokes matrices, Poisson Lie groups and Frobenius manifolds.
- Geometry and integrability of topological-antitopological fusion
- Conjugacy classes of n-tuples in Lie algebras and algebraic groups
- Conjugacy classes in algebraic groups. Notes by Vinay V. Deodhar
- Isomonodromy aspects of the \(\mathrm{tt}^*\) equations of Cecotti and Vafa. II: Riemann-Hilbert problem
- Harmonic bundles and Toda lattices with opposite sign. II
- Nonlinear PDE aspects of the tt* equations of Cecotti and Vafa
- Isomonodromy Aspects of the tt* Equations of Cecotti and Vafa I. Stokes Data
- Global solutions of the elliptic 2D periodic Toda lattice
- Lie groups beyond an introduction
- Symplectic manifolds and isomonodromic deformations
- Four-dimensional wall-crossing via three-dimensional field theory
This page was built for publication: A Lie-theoretic description of the solution space of the \(\mathrm{tt}^\ast\)-Toda equations