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- W3125095365 endingPage "P07006" @default.
- W3125095365 startingPage "P07006" @default.
- W3125095365 abstract "Quantum spin chains arise naturally from perturbative large-N field theories and matrix models. The Hamiltonian of such a model is a long-range deformation of nearest-neighbour type interactions. Here, we study the most general long-range integrable spin chain with spins transforming in the fundamental representation of . We derive the Hamiltonian and the corresponding asymptotic Bethe ansatz at the leading four perturbative orders with several free parameters. Furthermore, we propose Bethe equations for all orders and identify the moduli of the integrable system. We finally apply our results to plane-wave matrix theory and show that the Hamiltonian in a closed sector is not of this form and therefore not integrable beyond the first perturbative order. This also implies that the complete model is not integrable." @default.
- W3125095365 created "2021-02-01" @default.
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- W3125095365 date "2006-07-17" @default.
- W3125095365 modified "2023-09-27" @default.
- W3125095365 title "Long-range integrable spin chains and plane-wave matrix theory" @default.
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- W3125095365 doi "https://doi.org/10.1088/1742-5468/2006/07/p07006" @default.
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