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Eur. Phys. J. D 12, 15-20
Geometrical frustration in 2D optical patterns
S. Residori1 - N.
Olivi-Tran1 - E. Pampaloni2
1Institut Non Linéaire de Nice
, Université de Nice
Sophia Antipolis, 1361 route des Lucioles, 06560 Valbonne, France
2Istituto Nazionale di Ottica,
50125 Firenze, Italy
residori@inln.cnrs.fr
Received 27 December 1999 and Received in final form 29 March 2000
Abstract
In the case of 2D optical patterns, frustration comes from the interplay between the physical
constraints (light-matter interaction) and the geometrical constraints (cavity length and structure).
Depending on the dynamical parameters, we are able to single out two distinct behaviors.
For small diffusion and close to threshold, the system is forced to fulfill the geometrical
constraints giving rise to a phase dynamics of quasicrystals. For larger diffusion, the system
fragmentates into spatial domains giving rise to a competition between different patterns.
By means of a geometrical argument, we show that
the spatial distribution of domains is
related to the symmetry imposed by the geometrical constraint and that the domain borders are
disinclination defects.
These defects being the nucleation centers of spatial domains, they
trigger the onset of pattern competition.
PACS
42.60.Jf Beam characteristics: profile,
intensity, and power; spatial pattern
formation -
42.79.Kr Display devices, liquid-crystal
devices -
42.65.Pc Optical bistability, multistability, and
switching
Copyright EDP Sciences, Società Italiana di Fisica, Springer-Verlag
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