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Titlebook: Off-Diagonal Bethe Ansatz for Exactly Solvable Models; Yupeng Wang,Wen-Li Yang,Kangjie Shi Book 2015 Springer-Verlag Berlin Heidelberg 201

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The Algebraic Bethe Ansatz,The algebraic Bethe Ansatz method for quantum integrable models was proposed by the Leningrad Group [.–.] in the late 1970s, based on YBE. This method was then generalized to open boundary integrable systems by Sklyanin [.] in 1988, through developing an equation accounting for the integrable boundaries.
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The Periodic Anisotropic Spin-, Chains,Based on the pioneering work of Bethe [.] in which the coordinate Bethe Ansatz method was invented and the exact solution of the spin-. Heisenberg chain model was obtained [.], several authors continued the study of the physical properties of this model.
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The Spin-, Torus,The spin-. torus model describes the anisotropic spin chain with antiperiodic boundary conditions or a Möbius-like topological boundary condition [.–.].
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The Nested Off-Diagonal Bethe Ansatz,In Chap. ., we introduced how the nested algebraic Bethe Ansatz method was used in the exact solution of the periodic .-invariant spin chain. This method can also solve the open chain with diagonal boundaries [.–.].
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The Izergin-Korepin Model,The integrable models can be classified into several series such as .-, .-, .- and .-types [.–.], associated with different Lie algebras [.].
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Yupeng Wang,Wen-Li Yang,Kangjie ShiIntroduces basic concepts and newly developed mathematical methods of quantum integrable models.Presents solutions of some famous long-standing problems.Serves as both a reference work for researchers
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