The supersymmetrict-Jmodel with a boundary

DOI10.1088/0305-4470/29/19/006zbMath0908.60092arXivcond-mat/9605180OpenAlexW2024321589MaRDI QIDQ4393659

Fabian H. L. Essler

Publication date: 9 March 1999

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

Full work available at URL: https://arxiv.org/abs/cond-mat/9605180

zbMATH Keywords

\(S\)-matrixboundary fields

Mathematics Subject Classification ID

Other physical applications of random processes (60K40) Many-body theory; quantum Hall effect (81V70) Statistical mechanics of metals (82D35)

Related Items (14)

Spectrum of the supersymmetric \(t\)-\(J\) model with non-diagonal open boundaries ⋮ Integrable Anderson-type impurity in the supersymmetric \(t\)-\(J\) model ⋮ Bethe ansatz equations and exact s matrices for the \(\text{Osp}(M|2n)\) open super-spin chain ⋮ Surface energy of the one-dimensional supersymmetric \(t - J\) model with unparallel boundary fields ⋮ On the Bethe states of the one-dimensional supersymmetric \( t - J \) model with generic open boundaries ⋮ Bethe ansatz solution of the small polaron with nondiagonal boundary terms ⋮ Exact solution of the one-dimensional super-symmetrict–Jmodel with unparallel boundary fields ⋮ Boundary state of a ${{U}_{q}}\left(\widehat{gl}(N|N)\right)$ analogue of the half-infinitet−Jmodel ⋮ Spin excitations in the integrable open quantum group invariant supersymmetric \(t\)-\(J\) model ⋮ Algebraic Bethe ansatz for the supersymmetric \(t\)-\(J\) model with reflecting boundary conditions. ⋮ Graded reflection equation algebras and integrable Kondo impurities in the one-dimensional \(t\)-\(J\) model. ⋮ Two magnetic impurities with arbitrary spins in open boundary \(t\)-\(J\) model. ⋮ Quantum-classical correspondence for gl(1|1) supersymmetric Gaudin magnet with boundary ⋮ Elementary excitations in the Hubbard model with boundaries

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