Stationary nonlinear Airy beams

A. Lotti; D. Faccio; A. Couairon; D. G. Papazoglou; P. Panagiotopoulos; D. Abdollahpour; S. Tzortzakis

doi:10.1103/PhysRevA.84.021807

Stationary nonlinear Airy beams

A. Lotti
, D. Faccio
, A. Couairon
, D. G. Papazoglou
, P. Panagiotopoulos
, D. Abdollahpour
, S. Tzortzakis

University of Insubria
CNRS
Heriot Watt University
Hellas (FORTH)
University of Crete

Résultats de recherche: Contribution à un journal › Article › Revue par des pairs

Résumé

We demonstrate the existence of an additional class of stationary accelerating Airy wave forms that exist in the presence of third-order (Kerr) nonlinearity and nonlinear losses. Numerical simulations and experiments, in agreement with the analytical model, highlight how these stationary solutions sustain the nonlinear evolution of Airy beams. The generic nature of the Airy solution allows extension of these results to other settings, and a variety of applications are suggested.

langue originale	Anglais
Numéro d'article	021807
journal	Physical Review A - Atomic, Molecular, and Optical Physics
Volume	84
Numéro de publication	2
Les DOIs	https://doi.org/10.1103/PhysRevA.84.021807
état	Publié - 22 août 2011

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10.1103/PhysRevA.84.021807

Contient cette citation

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title = "Stationary nonlinear Airy beams",

abstract = "We demonstrate the existence of an additional class of stationary accelerating Airy wave forms that exist in the presence of third-order (Kerr) nonlinearity and nonlinear losses. Numerical simulations and experiments, in agreement with the analytical model, highlight how these stationary solutions sustain the nonlinear evolution of Airy beams. The generic nature of the Airy solution allows extension of these results to other settings, and a variety of applications are suggested.",

author = "A. Lotti and D. Faccio and A. Couairon and Papazoglou, \{D. G.\} and P. Panagiotopoulos and D. Abdollahpour and S. Tzortzakis",

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AU - Lotti, A.

AU - Faccio, D.

AU - Couairon, A.

AU - Papazoglou, D. G.

AU - Panagiotopoulos, P.

AU - Abdollahpour, D.

AU - Tzortzakis, S.

PY - 2011/8/22

Y1 - 2011/8/22

N2 - We demonstrate the existence of an additional class of stationary accelerating Airy wave forms that exist in the presence of third-order (Kerr) nonlinearity and nonlinear losses. Numerical simulations and experiments, in agreement with the analytical model, highlight how these stationary solutions sustain the nonlinear evolution of Airy beams. The generic nature of the Airy solution allows extension of these results to other settings, and a variety of applications are suggested.

AB - We demonstrate the existence of an additional class of stationary accelerating Airy wave forms that exist in the presence of third-order (Kerr) nonlinearity and nonlinear losses. Numerical simulations and experiments, in agreement with the analytical model, highlight how these stationary solutions sustain the nonlinear evolution of Airy beams. The generic nature of the Airy solution allows extension of these results to other settings, and a variety of applications are suggested.

U2 - 10.1103/PhysRevA.84.021807

DO - 10.1103/PhysRevA.84.021807

M3 - Article

AN - SCOPUS:80051920533

SN - 1050-2947

VL - 84

JO - Physical Review A - Atomic, Molecular, and Optical Physics

JF - Physical Review A - Atomic, Molecular, and Optical Physics

IS - 2

M1 - 021807

ER -

Stationary nonlinear Airy beams

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