305 research outputs found
Critical sound attenuation in a diluted Ising system
The field-theoretic description of dynamical critical effects of the
influence of disorder on acoustic anomalies near the temperature of the
second-order phase transition is considered for three-dimensional Ising-like
systems. Calculations of the sound attenuation in pure and dilute Ising-like
systems near the critical point are presented. The dynamical scaling function
for the critical attenuation coefficient is calculated. The influence of
quenched disorder on the asymptotic behaviour of the critical ultrasonic
anomalies is discussed.Comment: 12 RevTeX pages, 4 figure
Observation of bright polariton solitons in a semiconductor microcavity
Microcavity polaritons are composite half-light half-matter quasi-particles,
which have recently been demonstrated to exhibit rich physical properties, such
as non-equilibrium Bose-Einstein condensation, parametric scattering and
superfluidity. At the same time, polaritons have some important advantages over
photons for information processing applications, since their excitonic
component leads to weaker diffraction and stronger inter-particle interactions,
implying, respectively, tighter localization and lower powers for nonlinear
functionality. Here we present the first experimental observations of bright
polariton solitons in a strongly coupled semiconductor microcavity. The
polariton solitons are shown to be non-diffracting high density wavepackets,
that are strongly localised in real space with a corresponding broad spectrum
in momentum space. Unlike solitons known in other matter-wave systems such as
Bose condensed ultracold atomic gases, they are non-equilibrium and rely on a
balance between losses and external pumping. Microcavity polariton solitons are
excited on picosecond timescales, and thus have significant benefits for
ultrafast switching and transfer of information over their light only
counterparts, semiconductor cavity lasers (VCSELs), which have only nanosecond
response time
Macroscopic Zeno effect in Su-Schrieffer-Heeger photonic topological insulator
The quantum Zeno effect refers to slowing down of the decay of a quantum
system that is affected by frequent measurements. Nowadays, the significance of
this paradigm is extended far beyond quantum systems, where it was introduced,
finding physical and mathematical analogies in such phenomena as the
suppression of output beam decay by sufficiently strong absorption introduced
in guiding optical systems. In the latter case, the effect is often termed as
macroscopic Zeno effect. Recent studies in optics, where enhanced transparency
of the entire system was observed upon the increase of the absorption, were
largely focused on the systems obeying parity-time symmetry, hence, the
observed effect was attributed to the symmetry breaking. While manifesting
certain similarities in the behavior of the transparency of the system with the
mentioned studies, the macroscopic Zeno phenomenon reported here in topological
photonic system is far more general in nature. In particular, we show that it
does not require the existence of exceptional points, and that it is based on
the suppression of decay for only a subspace of modes that can propagate in the
system, alike the quantum Zeno dynamics. By introducing controlled losses in
one of the arms of a topological insulator comprising two closely positioned
Su-Schrieffer-Heeger arrays, we demonstrate the macroscopic Zeno effect, which
manifests itself in an increase of the transparency of the system with respect
to the topological modes created at the interface between two arrays. The
phenomenon remains robust against disorder in the non-Hermitian topological
regime. In contrast, coupling a topological array with a non-topological one
results in a monotonic decrease in output power with increasing absorption
Pulse area theorem in a single mode waveguide and its application to photon echo and optical memory in Tm3+:Y3Al5O12
We derive the area theorem for light pulses interacting with inhomogeneously
broadened ensemble of two-level atoms in a single-mode optical waveguide and
present its analytical solution for Gaussian-type modes, which demonstrates the
significant difference from the formation of pulses by plane waves. We
generalize this theorem to the description of photon echo and apply it to the
two-pulse (primary) echo and the revival of silenced echo (ROSE) protocol of
photon echo quantum memory. For the first time, we implemented ROSE protocol in
a single-mode laser-written waveguide made of an optically thin crystal
. The experimental data obtained are satisfactorily
explained by the developed theory. Finally, we discuss the obtained
experimental results and possible applications of the derived pulse area
approach
Instabilities of Higher-Order Parametric Solitons. Filamentation versus Coalescence
We investigate stability and dynamics of higher-order solitary waves in
quadratic media, which have a central peak and one or more surrounding rings.
We show existence of two qualitatively different behaviours. For positive phase
mismatch the rings break up into filaments which move radially to initial ring.
For sufficient negative mismatches rings are found to coalesce with central
peak, forming a single oscillating filament.Comment: 5 pages, 7 figure
Modulational instability of bright solitary waves in incoherently coupled nonlinear Schr\"odinger equations
We present a detailed analysis of the modulational instability (MI) of
ground-state bright solitary solutions of two incoherently coupled nonlinear
Schr\"odinger equations. Varying the relative strength of cross-phase and
self-phase effects we show existence and origin of four branches of MI of the
two-wave solitary solutions. We give a physical interpretation of our results
in terms of the group velocity dispersion (GVD) induced polarization dynamics
of spatial solitary waves. In particular, we show that in media with normal GVD
spatial symmetry breaking changes to polarization symmetry breaking when the
relative strength of the cross-phase modulation exceeds a certain threshold
value. The analytical and numerical stability analyses are fully supported by
an extensive series of numerical simulations of the full model.Comment: Physical Review E, July, 199
Observation of nonlinearity-controlled switching of topological edge states
We report the experimental observation of the periodic switching of
topological edge states between two dimerized fs-laser written waveguide
arrays. Switching occurs due to the overlap of the modal fields of the edge
states from topological forbidden gap, when they are simultaneously present in
two arrays brought into close proximity. We found that the phenomenon occurs
for both strongly and weakly localized edge states and that switching rate
increases with decreasing spacing between the topological arrays. When
topological arrays are brought in contact with nontopological ones, switching
in topological gap does not occur, while one observes either the formation of
nearly stationary topological interface mode or strongly asymmetric diffraction
into the nontopological array depending on the position of the initial
excitation. Switching between topological arrays can be controlled and even
completely arrested by increasing the peak power of the input signal, as we
observed with different array spacings.Comment: 8 pages, 6 figure
Modulational instability, solitons and beam propagation in spatially nonlocal nonlinear media
We present an overview of recent advances in the understanding of optical
beams in nonlinear media with a spatially nonlocal nonlinear response. We
discuss the impact of nonlocality on the modulational instability of plane
waves, the collapse of finite-size beams, and the formation and interaction of
spatial solitons.Comment: Review article, will be published in Journal of Optics B, special
issue on Optical Solitons, 6 figure
Stable spinning optical solitons in three dimensions
We introduce spatiotemporal spinning solitons (vortex tori) of the
three-dimensional nonlinear Schrodinger equation with focusing cubic and
defocusing quintic nonlinearities. The first ever found completely stable
spatiotemporal vortex solitons are demonstrated. A general conclusion is that
stable spinning solitons are possible as a result of competition between
focusing and defocusing nonlinearities.Comment: 4 pages, 6 figures, accepted to Phys. Rev. Let
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