Fourier polarimetry of human skin in the tasks of differentiation of benign and malignant formations

A. G. Ushenko; O. V. Dubolazov; V. A. Ushenko; O. Yu. Novakovskaya; O. V. Olar

doi:10.1364/AO.55.000B56

Applied Optics
Vol. 55,
Issue 12,
pp. B56-B60
(2016)
•https://doi.org/10.1364/AO.55.000B56

Fourier polarimetry of human skin in the tasks of differentiation of benign and malignant formations

A. G. Ushenko, O. V. Dubolazov, V. A. Ushenko, O. Yu. Novakovskaya, and O. V. Olar

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A. G. Ushenko, O. V. Dubolazov, V. A. Ushenko, O. Yu. Novakovskaya, and O. V. Olar, "Fourier polarimetry of human skin in the tasks of differentiation of benign and malignant formations," Appl. Opt. 55, B56-B60 (2016)

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Abstract

The optical model of polycrystalline networks of human tissue has been proposed. The values of statistical parameters (statistical moments of the first to fourth order) characterizing the polarization-inhomogeneous images of skin surface in the Fourier domain have been measured. The diagnostic criteria of pathological processes in human skin and the differentiation of its severity degree have been determined.

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Parameters	$α^{*} (μ, ν)$		$β^{*} (μ, ν)$
	Group 1	Group 2	Group 1	Group 2
	$Z_{i} \pm σ_{i}$		$Z_{i} \pm σ_{i}$
$Z_{1}$	$0.14 \pm 0.008$	$0.11 \pm 0.007$	$0.08 \pm 0.005$	$0.06 \pm 0.004$
$Z_{2}$	$0.31 \pm 0.025$	$0.25 \pm 0.017$	$0.13 \pm 0.009$	$0.11 \pm 0.007$
$Z_{3}$	$1.79 \pm 0.12$	$0.83 \pm 0.13$	$0.57 \pm 0.032$	$0.88 \pm 0.061$
$Z_{4}$	$1.47 \pm 0.11$	$2.26 \pm 0.16$	$0.86 \pm 0.057$	$1.27 \pm 0.09$

Parameters, %	$α^{*} (μ, ν)$			$β^{*} (μ, ν)$
Se	$Z_{1}$	62	$a = 29; b = 18$	$Z_{1}$	57	$a = 27; b = 20$
	$Z_{2}$	70	$a = 33; b = 14$	$Z_{2}$	66	$a = 31; b = 16$
	$Z_{3}$	96	$a = 45; b = 2$	$Z_{3}$	87	$a = 41; b = 6$
	$Z_{4}$	89	$a = 42; b = 5$	$Z_{4}$	92	$a = 43; b = 4$
Sp	$Z_{1}$	68	$c = 32; d = 15$	$Z_{1}$	64	$c = 30; d = 17$
	$Z_{2}$	74	$c = 35; d = 12$	$Z_{2}$	70	$c = 33; d = 14$
	$Z_{3}$	94	$c = 44; d = 3$	$Z_{3}$	81	$c = 38; d = 9$
	$Z_{4}$	87	$c = 41; d = 6$	$Z_{4}$	86	$c = 40; d = 7$
Ac	$Z_{1}$	65	$a = 29; b = 18$ ; $c = 22; d = 15$	$Z_{1}$	62	$a = 27; b = 20$ ; $c = 30; d = 17$
	$Z_{2}$	72	$a = 33; b = 14$ ; $c = 35; d = 12$	$Z_{2}$	68	$a = 31; b = 16$ ; $c = 33; d = 14$
	$Z_{3}$	95	$a = 42; b = 5$ ; $c = 44; d = 3$	$Z_{3}$	84	$a = 41; b = 6$ ; $c = 38; d = 9$
	$Z_{4}$	88	$a = 42; b = 5$ ; $c = 41; d = 6$	$Z_{4}$	89	$a = 43; b = 4$ ; $c = 40; d = 7$

Parameters	$α^{*} (μ, ν)$		$β^{*} (μ, ν)$
	Group 1	Group 2	Group 1	Group 2
	$Z_{i} \pm σ_{i}$		$Z_{i} \pm σ_{i}$
$Z_{1}$	$0.14 \pm 0.008$	$0.11 \pm 0.007$	$0.08 \pm 0.005$	$0.06 \pm 0.004$
$Z_{2}$	$0.31 \pm 0.025$	$0.25 \pm 0.017$	$0.13 \pm 0.009$	$0.11 \pm 0.007$
$Z_{3}$	$1.79 \pm 0.12$	$0.83 \pm 0.13$	$0.57 \pm 0.032$	$0.88 \pm 0.061$
$Z_{4}$	$1.47 \pm 0.11$	$2.26 \pm 0.16$	$0.86 \pm 0.057$	$1.27 \pm 0.09$

Parameters, %	$α^{*} (μ, ν)$			$β^{*} (μ, ν)$
Se	$Z_{1}$	62	$a = 29; b = 18$	$Z_{1}$	57	$a = 27; b = 20$
	$Z_{2}$	70	$a = 33; b = 14$	$Z_{2}$	66	$a = 31; b = 16$
	$Z_{3}$	96	$a = 45; b = 2$	$Z_{3}$	87	$a = 41; b = 6$
	$Z_{4}$	89	$a = 42; b = 5$	$Z_{4}$	92	$a = 43; b = 4$
Sp	$Z_{1}$	68	$c = 32; d = 15$	$Z_{1}$	64	$c = 30; d = 17$
	$Z_{2}$	74	$c = 35; d = 12$	$Z_{2}$	70	$c = 33; d = 14$
	$Z_{3}$	94	$c = 44; d = 3$	$Z_{3}$	81	$c = 38; d = 9$
	$Z_{4}$	87	$c = 41; d = 6$	$Z_{4}$	86	$c = 40; d = 7$
Ac	$Z_{1}$	65	$a = 29; b = 18$ ; $c = 22; d = 15$	$Z_{1}$	62	$a = 27; b = 20$ ; $c = 30; d = 17$
	$Z_{2}$	72	$a = 33; b = 14$ ; $c = 35; d = 12$	$Z_{2}$	68	$a = 31; b = 16$ ; $c = 33; d = 14$
	$Z_{3}$	95	$a = 42; b = 5$ ; $c = 44; d = 3$	$Z_{3}$	84	$a = 41; b = 6$ ; $c = 38; d = 9$
	$Z_{4}$	88	$a = 42; b = 5$ ; $c = 41; d = 6$	$Z_{4}$	89	$a = 43; b = 4$ ; $c = 40; d = 7$

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Equations (12)

Applied Optics