Topic
Light scattering
About: Light scattering is a research topic. Over the lifetime, 37721 publications have been published within this topic receiving 861581 citations.
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TL;DR: In this paper, the transition of linearly polarized light into randomly polarized light during light propagation through tissues was studied in polystyrene microsphere solutions, in chicken muscle (breast) and liver, and in porcine muscle and skin.
Abstract: Objective
Polarized light can be used to obtain images of superficial tissue layers such as skin, and some example images are presented. This study presents a study of the transition of linearly polarized light into randomly polarized light during light propagation through tissues.
Study Design/Materials and Methods
The transition of polarization was studied in polystyrene microsphere solutions, in chicken muscle (breast) and liver, and in porcine muscle and skin. The transition is discussed in terms of a diffusion process characterized by an angular diffusivity (radians2/mean free path) for the change in angular orientation of linearly polarized light per unit optical path traveled by the light.
Results
Microsphere diffusivity increased from 0.031 to 0.800 for diameters decreasing from 6.04 μm to 0.306 μm, respectively. Tissue diffusivity varied from a very low value (0.0004) for chicken liver to an intermediate value (0.055) for chicken and porcine muscle to a very high value (0.78) for pig skin.
Conclusion
The results are consistent with the hypothesis that birefringent tissues randomize linearly polarized light more rapidly than nonbirefringent tissues. The results suggest that polarized light imaging of skin yields images based only on photons backscattered from the superficial epidermal and initial papillary dermis because the birefringent dermal collagen rapidly randomizes polarized light. This anatomic region of the skin is where cancer commonly arises. Lasers Surg. Med. 26:119–129, 2000. © 2000 Wiley-Liss, Inc.
442 citations
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TL;DR: In this paper, the theory of light scattering by one-and two-magnon excitations is presented and compared with the experimental results in the tetragonal antiferromagnets Mn${\mathrm{F}}{2}$ and Fe${F}_{2h}12}$.
Abstract: We present details of the theory of light scattering by one- and two-magnon excitations, and compare predictions of the theory with our experimental results in the tetragonal antiferromagnets Mn${\mathrm{F}}_{2}$ and Fe${\mathrm{F}}_{2}$. Two mechanisms are considered for first-order (one-magnon) light scattering: one involving a direct magnetic-dipole coupling and the other involving an indirect electric-dipole coupling which proceeds through a spin-orbit interaction. Experimental results on the intensity and polarization selection rules of the first-order scattering show that the spin-orbit mechanism is the important one. On the other hand, second-order (two-magnon) scattering is observed to be even stronger than first-order scattering in these antiferromagnets, implying that the process is not due to the spin-orbit mechanism taken to a higher order in perturbation theory. A theory of second-order scattering based on an excited-state exchange interaction between opposite sublattices is given. When coupled with group-theoretical requirements for the ${{D}_{2h}}^{12}$ crystals, the mechanism predicts the intensity, the polarization selection rules, and the magnetic field dependence of the second-order spectrum. Features of the second-order spectra are related quantitatively to magnons at specific points in the Brillouin zone. Analysis of both first- and second-order magnon scattering has thus enabled determination of the complete magnon dispersion relation for Fe${\mathrm{F}}_{2}$.
441 citations
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TL;DR: The goal of this work is to understand how the linewidth of the localized surface plasmon resonance depends on the size, shape, and environment of the nanoparticles.
Abstract: This article provides a review of our recent Rayleigh scattering measurements on single metal nanoparticles. Two different systems will be discussed in detail: gold nanorods with lengths between 30 and 80 nm, and widths between 8 and 30 nm; and hollow gold-silver nanocubes (termed nanoboxes or nanocages depending on their exact morphology) with edge lengths between 100 and 160 nm, and wall thicknesses of the order of 10 nm. The goal of this work is to understand how the linewidth of the localized surface plasmon resonance depends on the size, shape, and environment of the nanoparticles. Specifically, the relative contributions from bulk dephasing, electron-surface scattering, and radiation damping (energy loss via coupling to the radiation field) have been determined by examining particles with different dimensions. This separation is possible because the magnitude of the radiation damping effect is proportional to the particle volume, whereas, the electron-surface scattering contribution is inversely proportional to the dimensions. For the nanorods, radiation damping is the dominant effect for thick rods (widths greater than 20 nm), while electron-surface scattering is dominant for thin rods (widths less than 10 nm). Rods with widths in between these limits have narrow resonances-approaching the value determined by the bulk contribution. For nanoboxes and nanocages, both radiation damping and electron-surface scattering are significant at all sizes. This is because these materials have thin walls, but large edge lengths and, therefore, relatively large volumes. The effect of the environment on the localized surface plasmon resonance has also been studied for nanoboxes. Increasing the dielectric constant of the surroundings causes a red-shift and an increase in the linewidth of the plasmon band. The increase in linewidth is attributed to enhanced radiation damping.
439 citations
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TL;DR: A micro-optical model of soft biological tissue thatpermits numerical computation of the absolute magnitudes of itsscattering coefficients is introduced and the results suggest that the skewed log-normal distribution function, with a shape specified by a limiting fractal dimension of 3.7, is a valid approximation of the size distribution of scatterers in tissue.
Abstract: We introduce a micro-optical model of soft biological tissue that
permits numerical computation of the absolute magnitudes of its
scattering coefficients. A key assumption of the model is that the
refractive-index variations caused by microscopic tissue elements can
be treated as particles with sizes distributed according to a skewed
log-normal distribution function. In the limit of an infinitely
large variance in the particle size, this function has the same
power-law dependence as the volume fractions of the subunits of an
ideal fractal object. To compute a complete set of optical
coefficients of a prototypical soft tissue (single-scattering
coefficient, transport scattering coefficient, backscattering
coefficient, phase function, and asymmetry parameter), we apply Mie
theory to a volume of spheres with sizes distributed according to the
theoretical distribution. A packing factor is included in the
calculation of the optical cross sections to account for correlated
scattering among tightly packed particles. The results suggest that
the skewed log-normal distribution function, with a shape specified by
a limiting fractal dimension of 3.7, is a valid approximation of the
size distribution of scatterers in tissue. In the wavelength range
600 ≤ λ ≤ 1400 nm, the diameters of the scatterers that
contribute most to backscattering were found to be significantly
smaller (λ/4–λ/2) than the diameters of the scatterers
that cause the greatest extinction of forward-scattered light
(3–4λ).
438 citations
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TL;DR: A novel laser printing technique is demonstrated for the controlled fabrication and precise deposition of silicon nanoparticles using femtosecond laser pulses to vary the size of Si nanoparticles and their crystallographic phase.
Abstract: Silicon nanoparticles are of interest for their optical properties, for example, in light scattering. Here, Zywietz et al. achieve the laser printing of silicon nanoparticles on a substrate at predefined positions, and with control over their crystalline phase.
435 citations