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The topic of guided wave (GW) propagation comprises a vast research area overlapping with photonics, matter waves in macroscopic quantum media (ultracold gases of bosonic and fermionic atoms, condensates of quasiparticles, such as excitons-polaritons, magnons, and cavity photons), hydrodynamics, acoustics, plasma physics, etc. In many situations, tightly confined GWs naturally acquire high amplitudes, which gives rise to a plenty of fascinating nonlinear effects. In particular, waveguides often provide a combination of nonlinearity, group-velocity dispersion, and low losses which is necessary for the creation of solitons (robust solitary waves). In optics, experimental and theoretical work with GWs is a vast research area, with great significance both for fundamental studies and numerous applications, which are realized in linear and nonlinear forms alike, including long-haul telecommunications, all-optical data-processing schemes, and generation of powerful laser beams, especially in fiber lasers. More recently, new artificially created optical media have been made available, such as photonic crystals, metamaterials, photonic topological insulators, PT-symmetric waveguides, and others, which opens a way to implement GW propagation regimes with features that were not known previously - e.g., the propagation immune to scattering on defects, or light diodes, admitting strictly unidirectional transmission. Closely related to optical waveguides are their plasmonic counterparts, which admit the implementation of the GW transmission on much smaller scales, by using surface-plasmon-polaritonic waves with small wavelengths. Completely new perspectives for the exploration and application of GWs emerge in the area of nanophotonics, with the guided propagation carried out in photonic nanowires whose confinement length is essentially smaller than the optical wavelength.
Integrated optics. --- Optical wave guides. --- Optical waveguides --- Integrated optics --- Optical communications --- Optoelectronic devices --- Wave guides --- Micro-optics --- Photonics --- Solid state electronics --- Electrooptical devices
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During the past ten years, there has been intensive development in theoretical and experimental research of solitons in periodic media. This book provides a unique and informative account of the state-of-the-art in the field. The volume opens with a review of the existence of robust solitary pulses in systems built as a periodic concatenation of very different elements. Among the most famous examples of this type of systems are the dispersion management in fiber-optic telecommunication links, and (more recently) photonic crystals. A number of other systems belonging to the same broad class of spatially periodic strongly inhomogeneous media (such as the split-step and tandem models) have recently been identified in nonlinear optics, and transmission of solitary pulses in them was investigated in detail. Similar soliton dynamics occurs in temporal-domain counterparts of such systems, where they are subject to strong time-periodic modulation (for instance, the Feshbach-resonance management in Bose-Einstein condensates). Basis results obtained for all these systems are reviewed in the book. This timely work will serve as a useful resource for the soliton community.
Solitons --- Solitons - Mathematical models. --- Solitons. --- Atomic Physics --- Physics --- Physical Sciences & Mathematics --- Wave equation. --- Mathematical models. --- EPUB-LIV-FT LIVPHYSI SPRINGER-B --- Pulses, Solitary wave --- Solitary wave pulses --- Wave pulses, Solitary --- Physics. --- Phase transformations (Statistical physics). --- Condensed materials. --- Condensed matter. --- Quantum optics. --- Statistical physics. --- Dynamical systems. --- Microwaves. --- Optical engineering. --- Quantum Optics. --- Microwaves, RF and Optical Engineering. --- Statistical Physics, Dynamical Systems and Complexity. --- Mathematical Methods in Physics. --- Quantum Gases and Condensates. --- Differential equations, Partial --- Wave-motion, Theory of --- Connections (Mathematics) --- Nonlinear theories --- Mathematical physics. --- Complex Systems. --- Statistical Physics and Dynamical Systems. --- Mathematical statistics --- Physical mathematics --- Hertzian waves --- Electric waves --- Electromagnetic waves --- Geomagnetic micropulsations --- Radio waves --- Shortwave radio --- Statistical methods --- Mathematics --- Condensed materials --- Condensed media --- Condensed phase --- Materials, Condensed --- Media, Condensed --- Phase, Condensed --- Liquids --- Matter --- Solids --- Phase changes (Statistical physics) --- Phase transitions (Statistical physics) --- Phase rule and equilibrium --- Statistical physics --- Natural philosophy --- Philosophy, Natural --- Physical sciences --- Dynamics --- Dynamical systems --- Kinetics --- Mechanics, Analytic --- Force and energy --- Mechanics --- Statics --- Mechanical engineering --- Optics --- Photons --- Quantum theory
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Professor Tribelsky's accomplishments are highly appreciated by the international community. The best indications of this are the high citation rates of his publications, and the numerous awards and titles he has received. He has made numerous fundamental contributions to an extremely broad area of physics and mathematics, including (but not limited to) quantum solid-state physics, various problems in light–matter interaction, liquid crystals, physical hydrodynamics, nonlinear waves, pattern formation in nonequilibrium systems and transition to chaos, bifurcation and probability theory, and even predictions of the dynamics of actual market prices. This book presents several extensions of his results, based on his inspiring publications.
Research & information: general --- Physics --- coffee-ring --- micro phase-segregation --- transition of drying pattern --- membranes --- vibration modes --- color reflective displays --- phase-change materials --- structural color --- polymers --- knots --- unknot probability --- nonlinear diffusion --- traveling waves --- stability --- Goldstone modes --- Schrödinger equation --- spectrum of low-exited states --- Mie scattering --- superchirality --- circular dichroism --- T-matrix --- incompressible fluid --- vortical flow --- vector-potential --- vorticity --- Fermi–Pasta–Ulam–Tsingou (FPUT) problem --- normal modes --- resonances --- secular avalanche --- nonlinear dynamics --- quantum chaos --- mixed-type systems --- energy level statistics --- billiards --- lemon billiards --- optical force --- graded plasmonic material --- core-shell particle --- optical gain --- scale-free networks --- Apollonian network --- random planar graphs --- generating functions --- Ginzburg-Landau equations --- thermal convection --- quasiperiodic patterns --- evolutionary dynamics --- mutations --- agent-based modeling --- somatic evolution --- computational methods --- mathematical modeling --- magnetohydrodynamics --- dynamo theory --- rigorous bounds
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