O
Olivier J. F. Martin
Researcher at École Polytechnique Fédérale de Lausanne
Publications - 396
Citations - 18896
Olivier J. F. Martin is an academic researcher from École Polytechnique Fédérale de Lausanne. The author has contributed to research in topics: Plasmon & Nanophotonics. The author has an hindex of 61, co-authored 363 publications receiving 17289 citations. Previous affiliations of Olivier J. F. Martin include École Polytechnique & IBM.
Papers
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Enhancement Mechanisms of the Second Harmonic Generation from Double Resonant Aluminum Nanostructures
TL;DR: In this paper, the role of the mode coupling in the enhancement of second harmonic generation was investigated in detail, and it was clearly demonstrated that second-harmonic generation is enhanced when the coupling between the quadrupole and...
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Second-harmonic generation from periodic arrays of arbitrary shape plasmonic nanostructures: a surface integral approach
TL;DR: A surface integral formulation for the second-harmonic generation (SHG) from periodic metallic-dielectric nanostructures is described in this article, which requires the discretization of the scatterers' surface in the unit cell only.
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Light scattering by an array of electric and magnetic nanoparticles.
TL;DR: Light scattering by an array of alternating electric and magnetic nanoparticles is analyzed in detailed, where specific geometrical conditions are derived, where such an array behaves like double-negative particles, leading to a suppression of the backscattered intensity.
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Molecule-dependent plasmonic enhancement of fluorescence and Raman scattering near realistic nanostructures.
TL;DR: This framework, coupled with powerful new simulation tools, will facilitate the design and characterization of fluorescence-enhancing plasmonic nanostructures as well as yield experimental access to the intrinsic properties of the molecules under study.
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Fano resonances in the nonlinear optical response of coupled plasmonic nanostructures
TL;DR: The physical mechanisms leading to nonlinear Fano resonances are revealed by the coupled oscillator model and the symmetry subgroup decomposition and it is found that the origin of the nonlinear scattered wave can be selectively chosen.