Invariant recurrence relations for {{{\mathbb C}}P^{N-1}} models

DOI10.1088/1751-8113/43/26/265206zbMath1202.37104arXiv0910.0624OpenAlexW3122421078MaRDI QIDQ3578277

Piotr Goldstein, A. Michel Grundland

Publication date: 19 July 2010

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

Full work available at URL: https://arxiv.org/abs/0910.0624

zbMATH Keywords

topological field theoriespolynomialsasymptotic behavior of solutionsrational mapssoliton theoryentire and meromorphic functions

Mathematics Subject Classification ID

Soliton equations (35Q51) Dynamics of complex polynomials, rational maps, entire and meromorphic functions; Fatou and Julia sets (37F10) Soliton theory, asymptotic behavior of solutions of infinite-dimensional Hamiltonian systems (37K40) Meromorphic functions of several complex variables (32A20)

Related Items (11)

A cohomological approach to immersed submanifolds via integrable systems ⋮ Explicit examples of constant curvature surfaces in the supersymmetric ${C}P^{2}$ sigma model ⋮ Properties of soliton surfaces associated with integrable $\mathbb{C}P^{N-1}$ sigma models ⋮ On a stack of surfaces obtained from the $\boldsymbol {\mathbb{C}P^{N-1}}$ sigma models ⋮ $\mathbb CP^{N}$ sigma models via the $\mathbf{SU}(2)$ coherent states approach ⋮ Constant curvature surfaces of the supersymmetric ℂP N−1 sigma model ⋮ \(\mathbb{C}P^{2S}\) sigma models described through hypergeometric orthogonal polynomials ⋮ Structural equations of supermanifolds immersed in the superspace ${\mathcal{M}^{(3\vert2)}(c)}$ with a prescribed curvature ⋮ Soliton surfaces in the generalized symmetry approach ⋮ Analysis of ℂ P N − 1 $$\mathbb {C}P^{N-1}$$ Sigma Models via Soliton Surfaces ⋮ The Veronese Sequence of Analytic Solutions of the "Equation missing" Sigma Model Equations Described via Krawtchouk Polynomials

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