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Vadim A. Markel

Researcher at University of Pennsylvania

Publications -  174
Citations -  4781

Vadim A. Markel is an academic researcher from University of Pennsylvania. The author has contributed to research in topics: Iterative reconstruction & Optical tomography. The author has an hindex of 38, co-authored 169 publications receiving 4424 citations. Previous affiliations of Vadim A. Markel include New Mexico State University & Washington University in St. Louis.

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Introduction to the Maxwell Garnett approximation: tutorial.

TL;DR: In this paper, the authors present a tutorial devoted to the Maxwell Garnett approximation and related theories, including the Lorentz local field correction, Clausius-Mossotti relation and its role in the modern numerical technique known as the discrete dipole approximation.
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Near-field optical spectroscopy of individual surface-plasmon modes in colloid clusters

TL;DR: In this article, local spectra of self-affine clusters of silver colloid particles recorded with subwavelength resolution by near-field spectroscopy are reported, which consist of several resonances with highly location-dependent frequencies.
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Small-particle composites. I. Linear optical properties

TL;DR: Improvement associated with particle clustering is found for a number of optical processes, including four-wave mixing (FWM), third-harmonic generation (THG), Raman scattering, and nonlinear refraction and absorption in Kerr media.
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Coupled-dipole Approach to Scattering of Light from a One-dimensional Periodic Dipole Structure

TL;DR: In this article, it was shown that if the distance between monomers is much less then λ, the shift of optical resonances is governed by only interaction in the near-zone, and the spectral width of resonances, on the contrary, by interaction in all zones (near, intermediate and far-zone).
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Divergence of dipole sums and the nature of non-Lorentzian exponentially narrow resonances in one-dimensional periodic arrays of nanospheres

TL;DR: In this article, the origin and properties of non-Lorentzian spectral lines in linear chains of nanospheres are discussed, and the lines are shown to be super-exponentially narrow with the characteristic width exp[−C(h/a)3] where C is a numerical constant, h the spacing between the nanosphere in the chain and a the sphere radius.