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Christophe Finot

Researcher at Centre national de la recherche scientifique

Publications -  385
Citations -  7514

Christophe Finot is an academic researcher from Centre national de la recherche scientifique. The author has contributed to research in topics: Optical fiber & Dispersion (optics). The author has an hindex of 38, co-authored 359 publications receiving 6663 citations. Previous affiliations of Christophe Finot include University of Southampton & Université libre de Bruxelles.

Papers
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The Peregrine soliton in nonlinear fibre optics

TL;DR: The Peregrine soliton was observed experimentally for the first time by using femtosecond pulses in an optical fiber as mentioned in this paper, which gave some insight into freak waves that can appear out of nowhere before simply disappearing.
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Observation of Kuznetsov-Ma soliton dynamics in optical fibre

TL;DR: Novel experiments in optical fibre are reported that confirm the KM soliton theory and show that KM dynamics appear more universally than for the specific conditions originally considered, and can be interpreted as an analytic description of Fermi-Pasta-Ulam recurrence in NLSE propagation.
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Self-similarity in ultrafast nonlinear optics

TL;DR: In this paper, the authors provide an overview of self-similar pulse propagation and scaling in optical fiber amplifiers, and their use in the development of high-power ultrafast optical sources, pulse synthesis and all-optical pulse regeneration.
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Gain-assisted propagation in a plasmonic waveguide at telecom wavelength.

TL;DR: Propagation assisted by stimulated emission in a polymer strip-loaded plasmonic waveguide doped with nanocrystals achieves 27% increase of the propagation length at telecom wavelength corresponding to a 160 cm(-1) optical gain coefficient.
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Beneficial impact of wave-breaking for coherent continuum formation in normally dispersive nonlinear fibers

TL;DR: In this article, the temporal and spectral impact of optical wave-breaking in the development of a continuum was investigated, and the impact of linear losses or gain on the evolution of a pulse propagating in a normally dispersive fiber in the presence of Kerr nonlinearity.