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• W1978372153 abstract "Bethe solutions for r reversed spins are characterized by a set of winding numbers {λ1⩽λ2⩽⋯⩽λr}. Such classification is, however, not unique since the same sequences can describe different solutions and different sequences yield essentially equivalent states. These ambiguities should find their resolution in a complete configuration. We demonstrate here that in general a solution with a fixed sequence of winding numbers evolves in a quasicontinuous way as the function of N, the number of spins. This property could be disturbed in some cases at special transition point Ntr. We explain analytically the origin of this discontinuity. Consideration was addressed for three and four spin deviations." @default.
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• W1978372153 date "2003-12-19" @default.
• W1978372153 modified "2023-09-26" @default.
• W1978372153 title "Continuity of Bethe solutions with respect to chain length N and winding numbers {λl}" @default.
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• W1978372153 doi "https://doi.org/10.1063/1.1623614" @default.
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