Europhysics Letters (EPL) · 2002 · 102 citations · 11 references
Quantum SciencePhotonicsQuantum Lattice SystemEngineeringLocalised SolutionsPhysicsNonlinear Wave PropagationDiscrete Dynamical SystemTopological SolitonApplied PhysicsCondensed Matter PhysicsPeriodic Travelling WaveIntegrable SystemMatter SolitonsBose-einstein CondensationPeriodic Potential
A diversity of localised solutions of the one-dimensional nonlinear Schrödinger (NLS) equation with a periodic potential is found. Among them are bright and dark solitons and complex coupled solitary waves. These objects have been found by analysing a discrete dynamical system associated with this equation. Direct numerical integrations of the NLS system show that some of these solutions can be dynamically stable. The possibility to observe these solutions in real experiments is also briefly discussed.
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