2003
DOI: 10.1117/12.546198
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Phase function of tissue and the properties of optical parameter γ

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“…For random soft tissues, it can be assumed that the probability distribution is a function of the angle between the incident and scattered photon only, and does not depend on the angle of incidence relative to the scatterer. Hence the phase function can be expressed as [88] /(e t ,e,')=/(cos0) (4-2-8)…”
Section: Tissue Optical Propertiesmentioning
confidence: 99%
“…For random soft tissues, it can be assumed that the probability distribution is a function of the angle between the incident and scattered photon only, and does not depend on the angle of incidence relative to the scatterer. Hence the phase function can be expressed as [88] /(e t ,e,')=/(cos0) (4-2-8)…”
Section: Tissue Optical Propertiesmentioning
confidence: 99%
“…For random soft tissues, it can be assumed that the probability distribution is a function of the angle between the incident and scattered photon only, and does not depend on the angle of incidence relative to the scatterer. Hence the phase function can be expressed as[88] The anisotropy can be characterized in terms of the mean cosine of the scattering angle, called the anisotropy factor g: are g = 0 for perfectly isotropic scattering, and g = 1 for complete forward scattering of the incident wave. Biological tissues in the NIR wavelength range are strongly forward scattering, and their anisotropy factors are typically in the as the mean free path between either a scattering or absorption event.The optical property parameters explained above are the fundamentals for Monte Carlo simulation[36].…”
mentioning
confidence: 99%