The algebraic double-soliton solutions of the massive Thirring model arise as a singular limit of Riemann-Hilbert double-pole solutions and correspond to a double embedded eigenvalue at zeta equals i.
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Exponential and algebraic double-soliton solutions of the massive Thirring model
The algebraic double-soliton solutions of the massive Thirring model arise as a singular limit of Riemann-Hilbert double-pole solutions and correspond to a double embedded eigenvalue at zeta equals i.