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- W2150863048 abstract "We demonstrate that spatially inhomogeneous defocusing nonlinear landscapes with the nonlinearity coefficient growing toward the periphery as [1+abs(r)]**a support one- and two-dimensional fundamental and higher-order bright solitons, as well as vortex solitons, with algebraically decaying tails. The energy flow of the solitons converges as long as nonlinearity growth rate exceeds the dimensionality, i.e., a>D. Fundamental solitons are always stable, while multipoles and vortices are stable if the nonlinearity growth rate is large enough." @default.
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- W2150863048 date "2011-08-08" @default.
- W2150863048 modified "2023-10-16" @default.
- W2150863048 title "Algebraic bright and vortex solitons in defocusing media" @default.
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- W2150863048 doi "https://doi.org/10.1364/ol.36.003088" @default.
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