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- W2058872508 abstract "An integrable nonlinear Schrödinger system on a triangular-lattice ribbon, whose geometric configuration is similar to that of ((1,1)) armchair boron nanotube, is studied in detail. The system Hamiltonian formulation is shown to underline an essentially nontrivial Poisson structure associated with four basic field variables appearing as nearly amplitudes of the probability to find the lattice sites being excited and with two concomitant field variables maintaining the finite background. The coupling parameters of the system are allowed to be complex-valued ones thus permitting to model external magnetic fluxes threading the elementary plackets of a lattice in terms of Peierls phases. An alternative version of zero-curvature representation given in terms of 2 × 2 auxiliary spectral and evolution matrices is proved to support the constructive integrability of the system by means of Darboux–Bäcklund dressing method. In the framework of Darboux approach the one-soliton solution is found explicitly and analyzed with special attention to the principal differences between the bare and physical soliton parameters." @default.
- W2058872508 created "2016-06-24" @default.
- W2058872508 creator A5053338418 @default.
- W2058872508 date "2015-01-15" @default.
- W2058872508 modified "2023-10-14" @default.
- W2058872508 title "Integrable Nonlinear Schrödinger System on a Triangular-Lattice Ribbon" @default.
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- W2058872508 doi "https://doi.org/10.7566/jpsj.84.014003" @default.
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