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Fraunhofer Diffraction Description In The Approximation Of The Light Field Theory Light & Engineering Vol. 28, No. 5

Light & Engineering 28 (5)

Volume 28
Date of publication 10/16/2020
Pages 25-30

PDF

Fraunhofer Diffraction Description In The Approximation Of The Light Field Theory Light & Engineering Vol. 28, No. 5
Articles authors:
Vladimir P. Budak, Dmitry S. Efremenko, Pavel A. Smirnov

Vladimir P. Budak, Professor, Doctor of Technical Sciences. In 1981, he graduated from the Moscow Power Engineering Institute (MPEI). At present, he is the Editor-in-Chief of the Svetotekhnika / Light & Engineering journals, Professor of the Subdepartment of Light and Engineering in NRU “MPEI”. Full member of the Academy of Electrotechnical Sciences of Russia

Dmitry S. Efremenko, Ph. D. He graduated from the Moscow Power Engineering institute (MPEI) in 2009. He received his Ph. D. degree from the Moscow State University in 2011 and the habilitation degree from MPEI in 2017. Since 2011 he works as a Research Scientist at the German Aerospace Centre (DLR). He is a docent at the Technical University of Munich. He has over 70 peer-reviewed publications. His scientific interests include radiate transfer, remote sensing, and machine learning

Pavel A. Smirnov, Ph. D. He is graduated from the Moscow Power Institute (Technical University) in 2001. Senior lecturer of the Chair of the Light and Engineering sub-department at the National Research University, Moscow Power Engineering Institute

Abstract:
The wavelength is that natural scale that determines the applicability domains of the ray approximation and the wave approximation of light. If the change of the radiation power spatial density is significant at the wavelength scale, then we deal with the light diffraction phenomenon, which is a subject to the wave optics. Consider the diffraction phenomenon at the diaphragm. It is possible to distinguish the near zone with significant wave inhomogeneities (i.e. the Fresnel zone) and the far Fraunhofer diffraction zone, in which the wave becomes close to homogeneous (the so-called quasi-homogeneous) and the ray approximation is possible. The problem is that there is no explicit relationship between the radiance of the rays before and after diaphragm. Method for determining the boundary conditions for the radiance in the Fraunhofer zone through the radiance of the incident radiation is proposed in the paper. This approach for computing the radiance field in the Fraunhofer zone can be generalized to other problems of optics, thereby providing the possibility of using computationally efficient ray-approximation-based methods to determine the light fields.
References:
1. Born M., Wolf E. Principles of optics. Cambridge: Cambridge University Press, 1999. P. 720.
2. Budak V.P. Theory of the light field, Section 2.1. in the Reference Book on Lighting Engineering, Ed. Yu.B. Eisenberg and G.V. Boos. Editorial Board of the journal “Lighting Engineering”, 2020. P. 829.
3. Apresyan L.A., Kravtsov Yu.A. Radiation Transport Theory: Statistical and Wave Effects. Amsterdam: OPA, 1996. P. 456.
4. Wigner E. On quantum corrections for thermodynamic equilibrium. Phys. Rev., 1932. V40, #6, pp. 749–759.
5. Abbe E. Beitraege zur Theorie des Mikroskops und der mikroskopischen Wahrnehmung. Archiv f. Mikroskopische Anat., 1873. B.9. S.413.
6. Hopkins H.H. On the Diffraction Theory of Optical Images. Proc. R. Soc. Lond. A, 1953. V217, pp. 408–432.
7. Hopkins H.H. The Frequency Response of a Defocused Optical System. Proc. R. Soc. Lond. A, 1955. V231, pp. 91–103.
8. Steel W.H. The Defocused Image of Sinusoidal Gratings. Optica Acta: International Journal of Optics, 1956. V3, #2, pp. 65–74.
9. Mie G. Beiträge zur Optik trüber Medien, speziell kolloidaler Metallösungen, Annalen der Physik, 1908. B.330. S.377–445.
Keywords
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