2007•Journal of Physics B Atomic Molecular and Optical PhysicsRequires access

Probing the dynamics of Bose–Einstein condensates via boundary dissipation

Roberto Franzosi, Roberto Livi, Gian‐Luca Oppo

Open publisher page 25 citations

Abstract

A model of a Bose-Einstein condensate in an optical lattice provided with dissipative boundary conditions is studied. We show how measurements on the emitted atoms can be exploited for determining the presence, nature and interaction of localized states inside the lattice. A travelling breather can, for example, determine presence and position of self-trapped stationary states through periodic bounces at the lossy boundaries. By measuring densities and phases of the emitted atoms, multi-breather states and breather interactions are characterized. © 2007 IOP Publishing Ltd.

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What this paper is about

A model of a Bose-Einstein condensate in an optical lattice provided with dissipative boundary conditions is studied. We show how measurements on the emitted atoms can be exploited for determining the presence, nature and interaction of localized states inside the lattice. A travelling breather can, for example, determine presence and position of self-trapped stationary states through periodic bounces at the lossy boundaries. By measuring densities and phases of the emitted atoms, multi-breather states and breather interactions are characterized. © 2007 IOP Publishing Ltd.

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Available abstract

A model of a Bose-Einstein condensate in an optical lattice provided with dissipative boundary conditions is studied. We show how measurements on the emitted atoms can be exploited for determining the presence, nature and interaction of localized states inside the lattice. A travelling breather can, for example, determine presence and position of self-trapped stationary states through periodic bounces at the lossy boundaries. By measuring densities and phases of the emitted atoms, multi-breather states and breather interactions are characterized. © 2007 IOP Publishing Ltd.

Key concepts: Physics, Bose–Einstein condensate, Dynamics (music), Dissipation, Boundary (topology), Boundary value problem, Classical mechanics, Quantum mechanics

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