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most citedTheory and phenomenology of two-Higgs-doublet models

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physics.optics2023★ 46 cited

Observation of linear and nonlinear light localization at the edges of moiré lattices

A. A. Arkhipova, Y. V. Kartashov, S. K. Ivanov +11

We observe linear and nonlinear light localization at the edges and in the corners of truncated moiré lattices created by the superposition of periodic mutually-twisted at Pythagor…

physics.optics2022★ 17 cited

Vector valley Hall edge solitons in superhoneycomb lattices

Qian Tang, Yiqi Zhang, Yaroslav V. Kartashov +2

Topological edge solitons that bifurcate and inherit topological protection from linear edge states and, therefore, demonstrate immunity to disorder and defects upon propagation, a…

physics.optics2021★ 19 cited

Floquet Edge Multicolor Solitons

Sergey K. Ivanov, Yaroslav V. Kartashov, Alexander Szameit +2

Topological insulators are unique physical structures that are insulators in their bulk, but support currents at their edges which can be unidirectional and topologically protected…

physics.optics2021

Superexponential amplification, power blowup, and solitons sustained by non-Hermitian gauge potentials

Dmitry A. Zezyulin, Yaroslav V. Kartashov, Vladimir V. Konotop

We introduce a continuous one-dimensional non-Hermitian matrix gauge potential and study its effect on dynamics of a two-component field. The model is emulated by a system of evane…

physics.optics2021★ 9 cited

Metastable two-component solitons near an exceptional point

Dmitry A. Zezyulin, Yaroslav V. Kartashov, Vladimir V. Konotop

We consider a two-dimensional nonlinear waveguide with distributed gain and losses. The optical potential describing the system consists of an unperturbed complex potential dependi…

physics.optics2020★ 265 cited

Nonlinearity-induced photonic topological insulator

Lukas J. Maczewsky, Matthias Heinrich, Mark Kremer +8

The hallmark feature of topological insulators renders edge transport virtually impervious to scattering at defects and lattice disorder. In our work, we experimentally demonstrate…

physics.optics2020★ 487 cited

Localization and delocalization of light in photonic moire lattices

Peng Wang, Yuanlin Zheng, Xianfeng Chen +5

Moire lattices consist of two identical periodic structures overlaid with a relative rotation angle. Present even in everyday life, moire lattices have been also produced, e.g., wi…

physics.optics2020★ 66 cited

Vector Topological Edge Solitons in Floquet Insulators

Sergey K. Ivanov, Yaroslav V. Kartashov, Alexander Szameit +2

We introduce topological vector edge solitons in a Floquet insulator, consisting of two honeycomb arrays of helical waveguides with opposite directions of rotation in a focusing no…

physics.optics2018★ 20 cited

Designing lasing and perfectly absorbing potentials

Vladimir V. Konotop, Evgeny Lakshtanov, Boris Vainberg

Existence of a spectral singularity (SS) in the spectrum of {a Schrödinger operator with} a non-Hermitian potential requires exact matching of parameters of the potential. We provi…

physics.optics2018★ 19 cited

Spectral singularities of odd--symmetric potential

Vladimir V. Konotop, Dmitry A. Zezyulin

We describe one-dimensional stationary scattering of a two-component wave field by a non-Hermitian matrix potential which features odd- symmetry, i.e., symmetry with $(PT)^2=-1…

physics.optics2018★ 17 cited

Coherent perfect absorber and laser for nonlinear waves in optical waveguide arrays

Dmitry A. Zezyulin, Herwig Ott, Vladimir V. Konotop

A localized non-Hermitian potential can operate as a coherent perfect absorber or as a laser for nonlinear waves. The effect is illustrated for an array of optical waveguides, with…

physics.optics2018★ 8 cited

Route to chaos in a coupled microresonator system with gain and loss

Krzysztof Zegadlo, Nguyen Viet Hung, Vladimir V. Konotop +2

We consider chaotic dynamics of a system of two coupled ring resonators with a linear gain and a nonlinear absorption. Such a structure can be implemented in various settings inclu…

physics.optics2018★ 77 cited

Odd-time reversal symmetry induced by anti--symmetric medium

Vladimir V. Konotop, Dmitry A. Zezyulin

We introduce an optical system (a coupler) obeying parity-time () symmetry with odd-time reversal, . It is implemented with two birefringent waveguides embedded in an a…

physics.optics2018★ 5 cited

Linear and nonlinear coherent perfect absorbers on simple layers

Vladimir V. Konotop, Dmitry A. Zezyulin

We consider linear and nonlinear coherent perfect absorbers (CPAs) in multidimensional geometries and construct explicitly the respective perfectly absorbed solutions. The multidim…

physics.optics2017★ 23 cited

Bound states in the continuum in a two-dimensional PT-symmetric system

Yaroslav V. Kartashov, Carles Milian, Vladimir V. Konotop +1

We address a two-dimensional parity-time (PT)-symmetric structure built as a chain of waveguides, where all waveguides except for the central one are conservative, while the centra…

physics.optics2017★ 34 cited

Coherent-perfect-absorber and laser for bound states in a continuum

Bikashkali Midya, Vladimir V. Konotop

It is shown that two fundamentally different phenomena, the bound states in continuum and the spectral singularity (or time-reversed spectral singularity), can occur simultaneously…

physics.optics2017★ 10 cited

-symmetric coupler with intermodal dispersion

Dmitry A. Zezyulin, Yaroslav V. Kartashov, Vladimir V. Konotop

A dual-core waveguide with balanced gain and loss in different arms and with intermodal coupling is considered. The system is not invariant under the conventional symmetry but…

physics.optics2016★ 37 cited

Jamming anomaly in -symmetric systems

I. V. Barashenkov, Dmitry A. Zezyulin, Vladimir V. Konotop

The Schrödinger equation with a -symmetric potential is used to model an optical structure consisting of an element with gain coupled to an element with loss. At low…

physics.optics2016★ 13 cited

Two-dimensional solitons in conservative and parity-time-symmetric triple-core waveguides with cubic-quintic nonlinearity

David Feijoo, Dmitry A. Zezyulin, Vladimir V. Konotop

We analyze a system of three two-dimensional nonlinear Schrödinger equations coupled by linear terms and with the cubic-quintic (focusing-defocusing) nonlinearity. We consider two…

physics.optics2016★ 29 cited

Diffraction control in PT-symmetric photonic lattices: from beam rectification to dynamic localization

Yaroslav V. Kartashov, Victor A. Vysloukh, Vladimir V. Konotop +1

We address the propagation of light beams in longitudinally modulated PT-symmetric lattices, built as arrays of couplers with periodically varying separation between their channels…

physics.optics2015

Suppression and restoration of disorder-induced light localization mediated by PT-symmetry breaking

Yaroslav V. Kartashov, Chao Hang, Vladimir V. Konotop +3

We uncover that the breaking point of the PT-symmetry in optical waveguide arrays has a dramatic impact on light localization induced by the off-diagonal disorder. Specifically, wh…

physics.optics2015

Topological states in partially-PT-symmetric azimuthal potentials

Yaroslav V. Kartashov, Vladimir V. Konotop, Lluis Torner

We introduce partially-parity-time-symmetric (pPT-symmetric) azimuthal potentials composed from individual PT-symmetric cells located on a ring, where two azimuthal directions are…

physics.optics2015★ 13 cited

Dark solitons in dual-core waveguides with dispersive coupling

Yaroslav V. Kartashov, Vladimir V. Konotop, Boris A. Malomed

We report on new types of two-component one-dimensional dark solitons (DSs) in a model of a dual-core waveguide with normal group-velocity dispersion and Kerr nonlinearity in both…

physics.optics2015★ 63 cited

Stabilization of spatiotemporal solitons in Kerr media by dispersive coupling

Yaroslav V. Kartashov, Boris A. Malomed, Vladimir V. Konotop +2

We introduce a mechanism to stabilize spatiotemporal solitons in Kerr nonlinear media, based on the dispersion of linear coupling between the field components forming the soliton s…