Vadim A. Markel
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Introduction to the Maxwell Garnett approximation: tutorial
VA Markel
JOSA A 33 (7), 1244, 2016
Near-field optical spectroscopy of individual surface-plasmon modes in colloid clusters
VA Markel, VM Shalaev, P Zhang, W Huynh, L Tay, TL Haslett, ...
Phys. Rev. B 59 (16), 10903, 1999
Small-particle composites. I. Linear optical properties
VA Markel, VM Shalaev, EB Stechel, W Kim, RL Armstrong
Phys. Rev. B 53 (5), 2425, 1996
Theory and numerical simulation of optical properties of fractal clusters
VA Markel, LS Muratov, MI Stockman, TF George
Phys. Rev. B 43 (10), 8183, 1991
Coupled-dipole approach to scattering of light from a one-dimensional periodic dipole structure
VA Markel
Journal of Modern Optics 40 (11), 2281, 1993
Small-particle composites. II. Nonlinear optical properties
VM Shalaev, EY Poliakov, VA Markel
Phys. Rev. B 53 (5), 2437, 1996
Divergence of dipole sums and the nature of non-Lorentzian exponentially narrow resonances in one-dimensional periodic arrays of nanospheres
VA Markel
Journal of Physics B 38 (7), L115, 2005
Propagation of surface plasmons in ordered and disordered chains of metal nanospheres
VA Markel, AK Sarychev
Phys. Rev. B 75 (8), 085426, 2007
Spectral dependence of selective photomodification in fractal aggregates of colloidal particles
VP Safonov, VM Shalaev, VA Markel, YE Danilova, NN Lepeshkin, W Kim, ...
Phys. Rev. Lett. 80 (5), 1102, 1998
Direct observation of localized dipolar excitations on rough nanostructured surfaces
SI Bozhevolnyi, VA Markel, V Coello, W Kim, VM Shalaev
Phys. Rev. B 58 (17), 11441, 1998
Inverse problem in optical diffusion tomography. I. Fourier–Laplace inversion formulas
VA Markel, JC Schotland
JOSA A 18 (6), 1336, 2001
Symmetries, inversion formulas, and image reconstruction for optical tomography
VA Markel, JC Schotland
Phys. Rev. E 70 (5), 056616, 2004
Optics of Nanostructured Materials
VA Markel, TF George
Wiley, 2001
Imaging complex structures with diffuse light
SD Konecky, GY Panasyuk, K Lee, V Markel, AG Yodh, JC Schotland
Optics Express 16 (7), 5048, 2008
Inverse problem in optical diffusion tomography. III. Inversion formulas and singular-value decomposition
VA Markel, V Mital, JC Schotland
JOSA A 20 (5), 890, 2003
Modified spherical harmonics method for solving the radiative transport equation
VA Markel
Waves in Random Media 14 (1), L13, 2004
Inverse problem in optical diffusion tomography. II. Role of boundary conditions
VA Markel, JC Schotland
JOSA A 19 (3), 558, 2002
Antisymmetrical optical states
VA Markel
JOSA B 12 (10), 1783, 1995
The Green's function for the radiative transport equation in the slab geometry
M Machida, GY Panasyuk, JC Schotland, VA Markel
Journal of Physics A 43 (6), 065402, 2010
Electromagnetic density of states and absorption of radiation by aggregates of nanospheres with multipole interactions
VA Markel, VN Pustovit, SV Karpov, AV Obuschenko, VS Gerasimov, ...
Phys. Rev. B 70 (5), 054202, 2004
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