Structural properties of kinks and domain walls in nonlinear oscillatory lattices
Abstract
Structural properties of self-localized steady-state modes in damped parametrically driven lattices
have been numerically observed. The states are kinks, which are localized regions between two
standing wave domains of the same wave number with an offset in spatial phase; and domain walls,
which are localized regions between two standing wave domains of different wave numbers. The
properties include preferred definite symmetry, a wide variety of distinct states, and hysteretic
transitions that occur along boundaries in the plane of the drive parameters (amplitude and
frequency). The transitions of the localized states exhibit the spontaneous processes of
symmetry reversal and "complexification," as well as the onset of quasiperiodicity and chaos.
Simple plausible models based upon few degrees of freedom fail to correctly describe the
instabilities, which indicates that the behavior is a collective phenomenon.
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