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Nikos K. Efremidis
Researcher at University of Central Florida
Publications - 12
Citations - 1342
Nikos K. Efremidis is an academic researcher from University of Central Florida. The author has contributed to research in topics: Soliton & Nonlinear system. The author has an hindex of 8, co-authored 12 publications receiving 1300 citations. Previous affiliations of Nikos K. Efremidis include Lehigh University.
Papers
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Journal ArticleDOI
Discrete solitons in photorefractive optically induced photonic lattices
Nikos K. Efremidis,Suzanne Sears,Demetrios N. Christodoulides,Jason W. Fleischer,Jason W. Fleischer,Mordechai Segev,Mordechai Segev +6 more
TL;DR: It is demonstrated that optical discrete solitons are possible in appropriately oriented biased photorefractive crystals in optically induced periodic waveguide lattices that are created via plane-wave interference and paves the way towards the observation of entirely new families of discretesolitons.
Journal ArticleDOI
Observation of discrete solitons in optically induced real time waveguide arrays.
Jason W. Fleischer,Jason W. Fleischer,Tal Carmon,Mordechai Segev,Mordechai Segev,Nikos K. Efremidis,Demetrios N. Christodoulides +6 more
TL;DR: The first experimental observation of discrete solitons in an array of optically induced waveguides is reported, paving the way for reconfigurable focusing and defocusing photonic lattices where low-power (mW) discretesolitons can be thoroughly investigated.
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Discrete temporal solitons along a chain of nonlinear coupled microcavities embedded in photonic crystals
TL;DR: In this paper, spatiotemporal discrete solitons are shown to propagate undistorted along a series of coupled resonators or defects by balancing of the effects of discrete lattice dispersion with material nonlinearity.
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Discrete solitons in nonlinear zigzag optical waveguide arrays with tailored diffraction properties.
TL;DR: It is shown that the discrete diffraction properties of a nonlinear optical zigzag waveguide array can be significantly modified, by exploiting the topological arrangement of the lattice itself, to generate altogether different families of discrete soliton solutions, which are stable over a wide range of parameters.
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Design of switching junctions for two-dimensional discrete soliton networks.
TL;DR: The performance of switching junctions in two-dimensional discrete-soliton networks is analyzed theoretically by coupled-mode theory and can be used for the design of routing junctions with specified operational characteristics.