Recording the high efficient diffraction gratings by using He-Cd laser

High efficient holographic diffraction gratings with spatial frequencies from 600 to 3600 mm⁻¹ have been recorded using As₄₀S₆₀–хSeх (х = 0, 10, 20) photoresist layers and He-Cd laser operating at the wavelength λ = 440 nm. The investigation of the grating relief made by atomic force microscopy reve...

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Дата:2004
Автори: Kostyukevych, S.A., Morozovska, A.N., Minko, V.I., Shepeliavyi, P.E., Kudryavtsev, A.A., Rubish, V.M., Rubish, V.V., Tverdokhleb, I.V., Kostiukevych, A.S., Dyrda, S.V.
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Опубліковано: Інститут фізики напівпровідників імені В.Є. Лашкарьова НАН України 2004
Назва видання:Semiconductor Physics Quantum Electronics & Optoelectronics
Онлайн доступ:http://dspace.nbuv.gov.ua/handle/123456789/119231
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Цитувати:Recording the high efficient diffraction gratings by using He-Cd laser / S.A. Kostyukevych, A.N. Morozovska, V.I. Minko, P.E. Shepeliavyi, A.A. Kudryavtsev, V.M. Rubish, V.V. Rubish, I.V. Tverdokhleb, A.S. Kostiukevych, S.V. Dyrda // Semiconductor Physics Quantum Electronics & Optoelectronics. — 2004. — Т. 7, № 4. — С. 446-451. — Бібліогр.: 14 назв. — англ.

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Digital Library of Periodicals of National Academy of Sciences of Ukraine
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spelling irk-123456789-1192312017-06-06T03:03:37Z Recording the high efficient diffraction gratings by using He-Cd laser Kostyukevych, S.A. Morozovska, A.N. Minko, V.I. Shepeliavyi, P.E. Kudryavtsev, A.A. Rubish, V.M. Rubish, V.V. Tverdokhleb, I.V. Kostiukevych, A.S. Dyrda, S.V. High efficient holographic diffraction gratings with spatial frequencies from 600 to 3600 mm⁻¹ have been recorded using As₄₀S₆₀–хSeх (х = 0, 10, 20) photoresist layers and He-Cd laser operating at the wavelength λ = 440 nm. The investigation of the grating relief made by atomic force microscopy revealed that As₄₀S₆₀–хSeх resists allows one to record grating originals with profiles of various heights depending on the resist chemical composition, its etching and exposure times. We obtained typical spectral and angular dependences of the first order diffraction efficiency for the grating with the high modulation depth and groove profile close to the sinusoidal one. Comparing the recorded gratings with different spatial frequencies, exposure and etching times, we determined optimal recording conditions (exposure and etching times) in order to obtain gratings with the high diffraction efficiency. 2004 Article Recording the high efficient diffraction gratings by using He-Cd laser / S.A. Kostyukevych, A.N. Morozovska, V.I. Minko, P.E. Shepeliavyi, A.A. Kudryavtsev, V.M. Rubish, V.V. Rubish, I.V. Tverdokhleb, A.S. Kostiukevych, S.V. Dyrda // Semiconductor Physics Quantum Electronics & Optoelectronics. — 2004. — Т. 7, № 4. — С. 446-451. — Бібліогр.: 14 назв. — англ. 1560-8034 PACS:42.40.Eq, 42.70.Ln http://dspace.nbuv.gov.ua/handle/123456789/119231 en Semiconductor Physics Quantum Electronics & Optoelectronics Інститут фізики напівпровідників імені В.Є. Лашкарьова НАН України
institution Digital Library of Periodicals of National Academy of Sciences of Ukraine
collection DSpace DC
language English
description High efficient holographic diffraction gratings with spatial frequencies from 600 to 3600 mm⁻¹ have been recorded using As₄₀S₆₀–хSeх (х = 0, 10, 20) photoresist layers and He-Cd laser operating at the wavelength λ = 440 nm. The investigation of the grating relief made by atomic force microscopy revealed that As₄₀S₆₀–хSeх resists allows one to record grating originals with profiles of various heights depending on the resist chemical composition, its etching and exposure times. We obtained typical spectral and angular dependences of the first order diffraction efficiency for the grating with the high modulation depth and groove profile close to the sinusoidal one. Comparing the recorded gratings with different spatial frequencies, exposure and etching times, we determined optimal recording conditions (exposure and etching times) in order to obtain gratings with the high diffraction efficiency.
format Article
author Kostyukevych, S.A.
Morozovska, A.N.
Minko, V.I.
Shepeliavyi, P.E.
Kudryavtsev, A.A.
Rubish, V.M.
Rubish, V.V.
Tverdokhleb, I.V.
Kostiukevych, A.S.
Dyrda, S.V.
spellingShingle Kostyukevych, S.A.
Morozovska, A.N.
Minko, V.I.
Shepeliavyi, P.E.
Kudryavtsev, A.A.
Rubish, V.M.
Rubish, V.V.
Tverdokhleb, I.V.
Kostiukevych, A.S.
Dyrda, S.V.
Recording the high efficient diffraction gratings by using He-Cd laser
Semiconductor Physics Quantum Electronics & Optoelectronics
author_facet Kostyukevych, S.A.
Morozovska, A.N.
Minko, V.I.
Shepeliavyi, P.E.
Kudryavtsev, A.A.
Rubish, V.M.
Rubish, V.V.
Tverdokhleb, I.V.
Kostiukevych, A.S.
Dyrda, S.V.
author_sort Kostyukevych, S.A.
title Recording the high efficient diffraction gratings by using He-Cd laser
title_short Recording the high efficient diffraction gratings by using He-Cd laser
title_full Recording the high efficient diffraction gratings by using He-Cd laser
title_fullStr Recording the high efficient diffraction gratings by using He-Cd laser
title_full_unstemmed Recording the high efficient diffraction gratings by using He-Cd laser
title_sort recording the high efficient diffraction gratings by using he-cd laser
publisher Інститут фізики напівпровідників імені В.Є. Лашкарьова НАН України
publishDate 2004
url http://dspace.nbuv.gov.ua/handle/123456789/119231
citation_txt Recording the high efficient diffraction gratings by using He-Cd laser / S.A. Kostyukevych, A.N. Morozovska, V.I. Minko, P.E. Shepeliavyi, A.A. Kudryavtsev, V.M. Rubish, V.V. Rubish, I.V. Tverdokhleb, A.S. Kostiukevych, S.V. Dyrda // Semiconductor Physics Quantum Electronics & Optoelectronics. — 2004. — Т. 7, № 4. — С. 446-451. — Бібліогр.: 14 назв. — англ.
series Semiconductor Physics Quantum Electronics & Optoelectronics
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last_indexed 2025-07-08T15:28:57Z
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fulltext Semiconductor Physics, Quantum Electronics & Optoelectronics. 2004. V. 7, N 4. P. 446-451. © 2004, V. Lashkaryov Institute of Semiconductor Physics, National Academy of Sciences of Ukraine 446 PACS:42.40.Eq, 42.70.Ln Recording the high efficient diffraction gratings by using He-Cd laser S.A. Kostyukevych1*, A.N. Morozovska1**, V.I. Minko1, P.E. Shepeliavyi1, A.A. Kudryavtsev1, V.M. Rubish2, V.V. Rubish2, I.V. Tverdokhleb2, A.S. Kostiukevych1,3, S.V. Dyrda4 1 V. Lashkaryov Institute of Semiconductor Physics, NAS of Ukraine, 41, prospect Nauky, 03028 Kiev, Ukraine, *sekret@spie.org.ua, **morozo@i.com.ua 2 Uzhgorod National University, 54, Voloshina str., 88000 Uzhgorod, Ukraine 3 National Agricultural University, 03028 Kiev, Ukraine 4 Taras Shevchenko Kiev National University, 2, prospect Glushkova, 03127 Kiev, Ukraine Abstract. High efficient holographic diffraction gratings with spatial frequencies from 600 to 3600 mm–1 have been recorded using As40S60–хSeх (х = 0, 10, 20) photoresist layers and He-Cd laser operating at the wavelength λ = 440 nm. The investigation of the grating relief made by atomic force microscopy revealed that As40S60–xSex resists allows one to record grating originals with profiles of various heights depending on the resist chemical composition, its etching and exposure times. We obtained typical spectral and angular dependences of the first order diffraction efficiency for the grating with the high modulation depth and groove profile close to the sinusoidal one. Comparing the recorded gratings with different spatial frequencies, exposure and etching times, we determined optimal recording conditions (exposure and etching times) in order to obtain gratings with the high diffraction efficiency. Keywords: inorganic photoresist, selective etching, holographic diffraction gratings. Manuscript received 06.10.04; accepted for publication 16.12.04. 1. Introduction The prospective way for manufacturing holographic diffraction gratings (HDG) with the high diffraction efficiency [1] is using the chalcogenide resist layers [2]. The simplicity of sputtering, stability of sensitometric characteristics, high quality of selective enchants allows one to simplify the technology to produce high quality HDGs. This has been proved in papers [3-9], where the formation of HDG using As-S-Se layers were reported. The resist layers As40S60–xSex (х = 0, 10, 20) possess the most stable properties and best exploitation characteristics. The high efficient HDGs with spatial frequencies 600 up to 3600 mm–1 recorded on these layers were reported in [10-11]. The HDG relief investigation by atomic force microscopy (AFM) revealed that resists As40S60–xSex allow to record HDG originals with various height profiles depending on the composition x and exposure time (Fig. 1). Different kinds of holographic protective elements have been manufactured using laser, and electron-beam lithography as well as their properties have been studied. High quality nickel matrices and holographic protective elements (that include optical, digital holograms and submicron text) for documents and goods protection in Ukraine were obtained. Thus, resists with the composition As40S60–xSex are undoubtedly of practical interest as recording media for optical elements [12, 13]. However recording the high efficient HDG by using He- Cd laser was not studied earlier because of the relatively small coherence length of such lasers. In particular recording of the HDG on wavelengths of He-Ne та Ar lasers was reported in papers [3-6], but the later takes place under the significantly lower resist photosensitivity in comparison with recording by using He-Cd laser, and thus demands higher operating laser powers. Having the modern types of He-Cd lasers, it is possible to record high efficient HDGs on As40S60–xSex layers at essentially lower energy consumption, than doing the same by using He-Ne or Ar lasers. Fig. 1. Dependence of the groove depth on the exposure for the HDG with the spatial frequency 1200 mm–1 (HDG recorded at nm441=λ , negative etching, etching time corresponds to an optimum relief). Semiconductor Physics, Quantum Electronics & Optoelectronics. 2004. V. 7, N 4. P. 446-451. © 2004, V. Lashkaryov Institute of Semiconductor Physics, National Academy of Sciences of Ukraine 447 2. Experimental description Holographic recording a diffraction grating is based on registration of the interference pattern created by two coherent beams inside the photosensitive medium. He- Cd laser was operating at λ = 441 nm. The photosensitive system was made by deposition of chalcogenide As40S60–xSex (х = 0, 10, 20) layers with the thickness 1μm on polished glass substrates by thermal evaporation in vacuum. After exposure, the layer treatment was made by organic selective enchant based on amines [9], in which the selective dissolution of non- exposed regions of As2S3 layers (negative etching) took place and symmetrical relief was obtained. The HDG height and profile are determined not only by laser beam intensity distribution inside the layer under exposure, but also by the etching time. Then the thin layer of high efficient reflective coating was deposited (e.g. Al layer). The surface topography and groove shape have been investigated by AFM NanoScope IIIa (Scannіng Probe Mіcroscope made by Dіgіtal Іnstruments). 3. HDG on resist layers of As2S3 AFM investigation revealed that the characteristic feature of HDG with the spatial frequency 2200 – 3400 mm–1 recorded in resist As2S3 layers is their relatively high quality of groove profile (see Fig. 2). In particular, we obtained HDG with almost sinusoidal groove profile and high modulation depth % 4020 ≤≤ m (see Fig. 3) depending on the post- exposure treatment (namely, etching time) and chemical composition, which provided their high diffraction efficiency 60 to 90 %. We obtained that at the defined etchant selectivity and exposure time value the groove depth h mainly depends on the etching time (see Fig. 4). Fig. 2. Surface of the holographic diffraction grating with the spatial frequency 3600 mm–1 etched for 90 s. Fig. 3а. Relief of the HDG with the spatial frequency 2200 mm–1 for various etching times t (period d = 454.5 nm, groove depth h, modulation depth m = h / d). Fig. 3b. Relief of the HDG with the spatial frequency 3400 mm–1 for various etching times t (period d = 294 nm, groove depth h, modulation depth m = h / d). Fig. 4. Dependence of the groove depth for HDG with the spatial frequency 2200 and 3400 mm–1 on the time of negative etching for exposure 2mJ/cm90=H (Hereinafter HDG recorded at nm 441=λ , As2S3). Semiconductor Physics, Quantum Electronics & Optoelectronics. 2004. V. 7, N 4. P. 446-451. © 2004, V. Lashkaryov Institute of Semiconductor Physics, National Academy of Sciences of Ukraine 448 Let us underline, that the harmonic (sinusoidal) shape of HDG profile permits us to provide serial replication, exact original HDG copying and obtain HDG copies with the identical spectral and angular diffraction efficiency η. Both the shape and height of the groove profile determine spectral and angular diffraction efficiency dependences. 4. Spectral and angular diffraction efficiency dependences The spectral first order diffraction efficiency η(λ) was measured using the conventional Littrow scheme [1] in the wavelength region ( ) nm 800400 −=λ . Figs 5-6 demonstrate spectral and angular dependences of the diffraction efficiency η of HDG recorded in As2S3 layers at various etching times t (measurements were carried out in transverse (s) and parallel (p) polarizations of incident light, the exposure value was 2mJ/cm90=H ). At small etching times the height of grooves is small enough, and thus the modulation depth m is also small. Therefore, the grating etched for about 30 s or less demonstrates low values of the diffraction efficiency in the most part of the studied spectral region. At long etching times (~ 120 s) groove profile is over-etched and so transforms in such a way that again becomes shallower. The optimal situation corresponds to the intermediate etching times between 60 and 90 s. This opens the possibility to obtain HDG with the high diffraction efficiency at etching times 60, 90 s. Fig. 5а. Spectral dependences of the diffraction efficiency η(λ) for HDG with the spatial frequency 2200 mm–1 for perpendicular s-polarization of light and various etching times t (in seconds). Fig. 5b. Angular dependences of the diffraction efficiency η(ϕ) for HDG with the spatial frequency 2200 mm–1 for s- polarization and various etching times t (in seconds). Fig. 5c. Spectral dependences of the diffraction efficiency η(λ) for the HDG with the spatial frequency 2200 mm–1, for parallel p-polarization of light and various etching times t (in seconds). Fig. 5d. Angular dependences of the diffraction efficiency η(ϕ) for the HDG with the period 2200 mm–1, p-polarization and various etching times t (in seconds). Semiconductor Physics, Quantum Electronics & Optoelectronics. 2004. V. 7, N 4. P. 446-451. © 2004, V. Lashkaryov Institute of Semiconductor Physics, National Academy of Sciences of Ukraine 449 Fig. 6а. Spectral dependences of the diffraction efficiency η(λ) for HDG with the spatial frequency 3400 mm–1, s-polarization of light and various etching times t (in seconds). Fig. 6b. Spectral dependences of the diffraction efficiency η(λ) for HDG with the spatial frequency 3400 mm–1, p-polarization of light and various etching times t (in seconds). The spectral (a,b) and angular (c,d) dependences of the HDG diffraction efficiency recorded at different exposures ( ) 2mJ/cm 17050 −=H and optimal etching times ( ) s 9060 −=t are presented in Figs 7, 8. At small exposures 2mJ/cm40<H , the modulation depth is relatively small. This effect causes low values of the diffraction efficiency of HDG recorded at 2mJ/cm40<H in the most part of the studied spectral region. Under further increasing the exposure, the diffraction efficiency also increases. The highest diffraction efficiency values have been obtained at intermediate exposure values ( ) 2mJ/cm10070 −=H (see Fig. 7). Concerning the changes in the HDG profile, the general rule is valid: under increasing exposure the saturation of tops, narrowing and deepening of grooves are observed. At high exposures ( ) 2mJ/cm200110 −=H , the sinusoidal groove profile is subjected to strong changes, namely, it transforms into the almost cycloidal one with wide tops and narrow grooves. The angular dependences η(ϕ) of HDG recorded at further increasing exposure ( ) 2mJ/cm117110 −=H are depicted in Fig. 8. The main differences between the dependences shown in Figs 8 and those presented in Figs 7c,d can be explained by the deviation of the HDG profile from the sinusoidal one with increasing exposure. The spectral dependence of the HDG diffraction efficiency η(λ) for the spatial frequency 2200 mm–1 on the etching time at several wavelengths (λ = 400 – 760 nm) measured at s-polarization is presented in Fig. 9. We choose the optimal exposure value 2mJ/cm90≈H . Diffraction efficiency increases with λ increasing up to nm 720≈λ in all the region of etching times from 30 to 120 s. It is clear from the figure that at λ = (400 – 700) nm HDGs demonstrate the maximum diffraction efficiency values at etching times close to one minute. At first glance, it is reasonable to increase the etching time up to two minutes only for using HDG in the infrared spectral region λ > 700 nm. But let us to remind once more that at high etching times the original groove profile quality is reduced (the modulation depth is reduced, inharmonic changes appeared), and thus problems with HDG replication could arise. Fig. 7а. Spectral dependences of the diffraction efficiency η(λ) for HDG with the spatial frequency 2200 mm–1, s-polarization of light and various exposures )mJ/cmin( 2H . Fig. 7b. Spectral dependences of the diffraction efficiency η(λ) for HDG with the spatial frequency 2200 mm–1, p-polarization of light and various exposures )mJ/cmin( 2H . Semiconductor Physics, Quantum Electronics & Optoelectronics. 2004. V. 7, N 4. P. 446-451. © 2004, V. Lashkaryov Institute of Semiconductor Physics, National Academy of Sciences of Ukraine 450 Fig. 7c Angular dependences of the diffraction efficiency η(ϕ) for the HDG with the spatial frequency 2200 mm–1, s- polarization and various exposures )mJ/cmin( 2H . Fig. 7d Angular dependences of the diffraction efficiency η(ϕ) for the HDG with the spatial frequency 2200 mm–1, p- polarization and various exposures )mJ/cmin( 2H . Fig. 8а Angular dependences of the diffraction efficiency η(ϕ) for the HDG with the spatial frequency 2200 mm–1, p- polarization and increased exposures 2mJ/cm110>H . Fig. 8b Angular dependences of the diffraction efficiency η(ϕ) for the HDG with the spatial frequency 2200 mm–1, s- polarization and increased exposures 2mJ/cm110>H . Fig. 9. Dependences of the diffraction efficiency η for the HDGs with the spatial frequency 2200 mm–1 on the etching time for various wavelength of incident light (λ = 400, 480, 620, 700, 760 nm); s-polarization, exposure 2mJ/cm90~H . 5. Discussion We obtained typical spectral and angular dependences of the first order diffraction efficiency η for the grating with the high modulation depth %4020 ≤≤ m and groove profile close to the sinusoidal one [14]. Spectral dependences values for s-polarization reveal some oscillation behavior at ( ) nm 480420 −=λ and maximum at ( ) nm 750700 −=λ (see. Figs 5а, 7а). Such behavior of η(λ) for HDG with the period nm 5.454=d (spatial frequency 2200 mm–1) for s- polarization correlates with theoretical calculations at ( )1.17.0~/ −λ d (minimum) and ( )80.155.1~/ −λ d (maximum) (compare with the Figs 9 – 13, 14 from [1]). Angular dependences of diffraction efficiency η(ϕ) for s-polarization have a conventional view of wide tops at Semiconductor Physics, Quantum Electronics & Optoelectronics. 2004. V. 7, N 4. P. 446-451. © 2004, V. Lashkaryov Institute of Semiconductor Physics, National Academy of Sciences of Ukraine 451 ( )°−=ϕ 8535 with small oscillations (see Figs 5b, 7c). The spectral efficiency values of HDG with nm 294=d (3400 mm–1) drastically decreases at nm 550≥λ (see. Fig. 6а for s-polarization of incident light) this corresponds to the theoretical calculations in the case 8.1/ >λ d . The spectral diffraction efficiency η(λ) of HDG with the period nm 5.454=d (see Figs 5c, 7b) for р- polarization of incident light almost monotonically increases under wavelength decreasing, then saturates or has smooth maximum at ( ) nm 420400 −≈λ , which correlates with theoretical calculations of such behavior at ( )9.07.0~/ −λ d (compare with Figs 9 – 13, 14 from [1]). Angular dependences of the diffraction efficiency η(ϕ) for р-polarization have a typical view of the smooth maximum near °≈ϕ 50 (see Figs 5d, 7d). The efficiency η(λ) of HDG with the period nm 294=d (see Fig. 6b) monotonically increases with the decreasing of wavelength, which completely corresponds to the theoretical calculations [14] at 3.1/ ≥λ d . Using Fig. 9, we compared recorded HDG with the spatial frequency 2200 mm–1 at different exposures and etching times and determined the optimal parameters for recording HDGs with the high diffraction efficiency η ≈ (70 – 90) % within the wavelength region ( ) nm 700500~ −λ , namely: etching time s 60~t , exposure value ( ) 2mJ/cm7090 −=H . 6. Conclusion Comparing the recorded in the inorganic resist layers As40S60–xSex (х = 0, 10, 20) HDGs with different spatial frequencies, exposures and etching times, we determined optimal recording conditions (exposure and etching times). Under these conditions it is possible to record gratings with the high diffraction efficiency by using He- Cd laser. References 1. C. Palmer, Diffractional grating handbook, ed. by E. Loewen, New York (2002). 2. М. Wlchek, А.V. Stronsky, P.Е. Shepeliavyi, Multi- component chalcogenide inorganic resists: properties and application in diffraction optics // Optoelectronics and Semiconductor Technics, Issue 33, p. 137-141 (1998). 3. А.V. Stronsky, The peculiarities of periodic relief recorded in the As40S60 layers // Ibid. Issue 32, p. 95-98 (1997). 4. S.A. Kostyukevych, P.E. Shepeliavyi, P.F. Romanenko, I.V. Tverdokhleb, The investigation of production processes of holographic diffraction gratings based on As2S3-layers // Zhurn. Tekhn. Fiz. 73, N 1, p. 123-126 (2003). 5. I.Z. Indutniy, S.A. Kostyukevych, V.I. Minko, A.V. Stronsky, P.E. Shepeliavyi, Laser lithography in the layers As2S3 // Optoelectronics and Semiconductor Technics, N 25, p. 52-59 (1993). 6. V.I. Minko, P.E. Shepeliavyi, V.A. Dan’ko, P.F. Romanenko, O.S. Litvin, I.Z. Indutniy, Recording of high efficiency diffraction gratings by He-Ne laser // Semiconductor Physics, Quantum Electronics & Optoelectronics 7, N 1, p. 88-92 (2004). 7. M.D. Michailov, S.B. 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Russia, Patent N 2165637 С1, Int.Cl.7 G03H 1/18, С02B 5/32, The way of holographic diffraction grating manufacturing // Venger E.F., Kostyukevych S.A., Shepeliavyi P.E., Goltsov Yu.G. – Publ. 20.04.2001, Bull. N 11 (in Russian). 12. Ukraine, Declaration patent N 65921 А Int.Cl.7 G11B7/26, The way of optical syngalogram preparation // Kostyukevych S.A., Shepeliavyi P.E., Moskalenko N.L., Vishinskaya A.V. – Publ. 15.04.2004, Bull. N 4 (in Ukrainian). 13. S.A. Kostyukevych, Application of chalcogenide vitreous semiconductors in manufacturing holographic protective elements // Proc. SPIE-IS&T Electronic Imagining 5005, p. 103-109 (2003). 14. E.G. Lowen, Grating efficiency theory as it applies to blazed and holographic gratings // Appl. Opt. 16, p. 2711-2721 (1977).