Biomedical Applications of Light Scattering by Wax A., Backman V. PDF

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By Wax A., Backman V.

ISBN-10: 0071598804

ISBN-13: 9780071598804

Crucial gentle scattering theories, thoughts, and practicesExtend tissue characterization and research features utilizing state of the art biophotonics instruments and applied sciences. This finished source information the foundations, units, and techniques essential to absolutely hire gentle scattering in medical and diagnostic applications.  Biomedical purposes of sunshine Scattering explains the right way to paintings with organic scatterers and scattering codes, competently version tissues and cells, construct time-domain simulations, and unravel inverse scattering concerns. Noninvasive biopsy strategies, precancer and sickness screening tools, and fiber optic probe layout thoughts also are lined during this distinctive quantity. study mild scattering spectra from advanced and non-stop mediaBuild high-resolution mobile versions utilizing FDTD and PSTD methodsWork with confocal microscopic imaging and diffuse optical tomographyMeasure blood movement utilizing laser Doppler, LSCI, and photon correlation practice noninvasive optical biopsies utilizing elastic scattering innovations determine bulk tissue houses utilizing differential pathlength spectroscopyDetect precancerous lesions utilizing angle-resolved low-coherence interferometryRisk-stratify sufferers for colonoscopies utilizing improved backscattering tools 

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M. Born and E. K. (1999). 3. Ishimaru, “Wave Propagation and Scattering in Random Media,” IEEE Press, New York and Oxford University Press, Oxford (1997). 4. Z. Chen, A. Taflove, and V. Backman, “Equivalent volume-averaged light scattering behavior of randomly inhomogeneous dielectric spheres in the resonant range,” Opt Lett 28(10), 765–767 (2003). 5. R. G. Newton, “Scattering Theory of Waves and Particles,” McGraw-Hill Book Company, New York (1969). 6. T. T. Wu, J. Y. Qu, and M. Xu, “Unified Mie and fractal scattering by biological cells and subcellular structures,” Opt Lett 32(16), 2324–2326 (2007).

A necessary condition for the validity of this approximation is that the RI fluctuations are very weak throughout the medium. This principle, expressed in an informal manner herein and made more precise in what follows, is commonly known as the Born or single-scattering approximation. This approximation was first 31 32 Introduction to Light Scattering Models introduced by the German physicist Max Born (1882–1970) in the context of atomic particle scattering; however, it is equally applicable to light scattering, as both processes are governed by similar wave equations.

8. 8 Plots of ␮s /k versus klc with and without the dipole factor. 20 41 42 Introduction to Light Scattering Models not significantly reduced, it is concluded that inclusion of the dipole factor is advisable. 3 2D Continuous Random Media Mean Differential Scattering Cross Section A 2D medium is characterized by the invariance of the geometry and the illumination along a particular axis called the axis of invariance. As in the previous section, we will model the statistics of the normalized RI fluctuation of the 2D random medium by a 2D stationary Gaussian random process with correlation E{ n(␳ ) n(␳ + ␳ )} = Bn ( ␳ ).

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Biomedical Applications of Light Scattering by Wax A., Backman V.

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