The continuum limit of gl(\(M|N\)) spin chains

DOI10.1007/JHEP07(2011)069zbMath1298.81223arXiv1012.0050WikidataQ59269683 ScholiaQ59269683MaRDI QIDQ467269

Constantin Candu

Publication date: 3 November 2014

Published in: Journal of High Energy Physics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1012.0050

zbMATH Keywords

Bethe ansatzexact S-matrixintegrable field theorieslattice integrable models

Mathematics Subject Classification ID

Related Items (6)

Spontaneous symmetry breaking in 2D supersphere sigma models and applications to intersecting loop soups ⋮ Bimodule structure of the mixed tensor product over \(\mathcal{U}_q s \ell(2 | 1)\) and quantum walled Brauer algebra ⋮ Quantum walled Brauer algebra: commuting families, Baxterization, and representations ⋮ The staggered six-vertex model: conformal invariance and corrections to scaling ⋮ String hypothesis for \({{\mathfrak{g}\mathfrak{l} (\mathfrak{n} | \mathfrak{m})}}\) spin chains: a particle/hole democracy ⋮ Multi-parametric R-matrix for the $\mathfrak {sl}(2|1)$sl(2|1) Yangian

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• The sigma model on complex projective superspaces
• Scattering and duality in the 2 dimensional OSp\((2\mid 2)\) Gross Neveu and sigma models
• Operator content of two-dimensional conformally invariant theories
• Solutions of the T-system and Baxter equations for supersymmetric spin chains
• Finite size properties of staggered \(U_q[sl(21)\) superspin chains]
• Solvable face models related to the Lie superalgebra sl(m\(| n)\)
• Continuum limit of the integrable \(sl(2/1)3-\bar 3\) superspin chain
• Exact solution and finite size properties of the \(U_{q}[\text{osp}(2| 2m)\) vertex models]
• On the blocks of the walled Brauer algebra.
• A lattice approach to the conformal \(OSp(2S+2|2S)\) supercoset sigma model. Part I: algebraic structures in the spin chain. The Brauer algebra
• A lattice approach to the conformal \(OSp(2S+2|2S)\) supercoset sigma model. Part II: The boundary spectrum
• The \(GL(11)\)-symplectic fermion correspondence
• The \(gl(1|1)\) super-current algebra: the rôle of twist and logarithmic fields
• Indecomposable representations of special linear Lie superalgebras
• Tensor product representations for orthosymplectic Lie superalgebras
• Tensor product representations of general linear groups and their connections with Brauer algebras
• Bulk and boundary \(S\)-matrices for the \(\text{SU}(N)\) chain.
• The \(\overline{\text{su}}(2)_{-1/2}\) WZW model and the \(\beta\gamma\) system
• On the \(\text{SU}(2| 1)\) WZNW model and its statistical mechanics applications
• Cohomological reduction of sigma models
• A staggered six-vertex model with non-compact continuum limit
• Dense Loops, Supersymmetry, and Goldstone Phases in Two Dimensions
• The nested Bethe ansatz for ‘all’ closed spin chains
• Universality classes of polymer melts and conformal sigma models
• S-matrices in integrable models of isotropic magnetic chains. I
• Central charges of the 6- and 19-vertex models with twisted boundary conditions
• Characters of typical representations of classical lie superalgebras
• The excitations of the symplectic integrable models and their applications
• Vertex–face correspondence of Boltzmann weights related tosl(m|n)
• SPECTRUM OF LOW-LYING EXCITATIONS IN A SUPERSYMMETRIC EXTENDED HUBBARD MODEL
• Lie superalgebras
• Thermodynamics of the complex su(3) Toda theory
• The continuum limit of \(\text{sl}(N/K)\) integrable super spin chains.
• The exact \(S\)-matrix for an \(\text{osp}(2| 2)\) disordered system.
• \(\text{gl}(N|N)\) super-current algebras for disordered Dirac fermions in two dimensions
• An analog of the classical invariant theory for Lie superalgebras. I, II
• Integrable quantum field theories with OSP\((m/2n)\) symmetries

This page was built for publication: The continuum limit of gl(\(M|N\)) spin chains