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Yuri S. Kivshar

Researcher at Australian National University

Publications -  1876
Citations -  94737

Yuri S. Kivshar is an academic researcher from Australian National University. The author has contributed to research in topics: Nonlinear system & Metamaterial. The author has an hindex of 126, co-authored 1845 publications receiving 79415 citations. Previous affiliations of Yuri S. Kivshar include Technische Universität Darmstadt & Los Alamos National Laboratory.

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Subwavelength modulational instability and plasmon oscillons in nanoparticle arrays.

TL;DR: Modulational instability can lead to the formation of regular periodic or quasiperiodic modulations of the polarization and it is revealed that such nonlinear nanoparticle arrays can support long-lived standing and moving oscillating nonlinear localized modes--plasmon oscillons.
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Room-temperature lasing from nanophotonic topological cavities

TL;DR: This work proposes and demonstrates experimentally active nanophotonic topological cavities incorporating III–V semiconductor quantum wells as a gain medium in the structure and shows room-temperature lasing with a narrow spectrum, high coherence, and threshold behaviour, a step towards topologically controlled ultrasmall light sources with nontrivial radiation characteristics.
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Spatial optical solitons in nonlinear photonic crystals.

TL;DR: Spatial optical solitons in a one-dimensional nonlinear photonic crystal created by an array of thin-film nonlinear waveguides, the so-called Dirac-comb nonlinear lattice are studied.
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Nonlinear electric metamaterials

TL;DR: In this paper, a new type of nonlinear metamaterials exhibiting a resonant electric response at microwave frequencies was proposed and designed, which is able to shift the frequency of the electric mode stop band by changing the incident power without affecting the magnetic response.
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Stability of Three-Wave Parametric Solitons in Diffractive Quadratic Media.

TL;DR: This Letter aims to present the families of two-parameter solitary waves for both (1 1 1) and (2 11) dimensional cases and to analyze their stability, and derive a novel type of analytical stability criterion for solitary waves with more than one internal parameter.