1999
DOI: 10.1117/1.602064
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Gratings of constantly varying depth for visual security devices

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Cited by 4 publications
(7 citation statements)
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“…In case of two sequential LIL exposures of equal intensities I 0 with periods Λ 1 and Λ 2 , proposed e.g. in 24 , the total interference pattern is defined by the sum:
Figure 1Scheme of LIL process with two coherent point light sources; λ = 442 nm (He-Cd laser), H = 32.3 cm, D = 69.3 cm, Δ x ~ 100 micron is controlled by linear translation stage. White lines on the resist surface represent the curved interference fringes (family of hyperbolae) in the X-Y plane.
…”
Section: Fabrication Of Variable Depth Gratingsmentioning
confidence: 99%
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“…In case of two sequential LIL exposures of equal intensities I 0 with periods Λ 1 and Λ 2 , proposed e.g. in 24 , the total interference pattern is defined by the sum:
Figure 1Scheme of LIL process with two coherent point light sources; λ = 442 nm (He-Cd laser), H = 32.3 cm, D = 69.3 cm, Δ x ~ 100 micron is controlled by linear translation stage. White lines on the resist surface represent the curved interference fringes (family of hyperbolae) in the X-Y plane.
…”
Section: Fabrication Of Variable Depth Gratingsmentioning
confidence: 99%
“…Resonances in grating-based optical elements substantially depend on the depth 28 , and in this work we have developed a simple and flexible fabrication technology which allows one to rapidly create apodized structures with adiabatically varying depth. The proposed approach is based on the beats effect and extends the applicability of the known interference approaches 24,25 . The spatial period of the depth variations along the structure can be easily tuned, reaching macroscopic dimensions (several cm) which allows to use unfocused light beams for structure characterization.…”
Section: Introductionmentioning
confidence: 99%
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“…One single LIL exposure by two-beam interference creates a sinusoidal intensity distribution with a period Λ on the resist surface: I Λ (x) = I 0 sin (2πx/Λ) + I 0 , where Λ = λ/2 sin α and λ is the laser wavelength. Moiré patterns in 1D appear if another exposure I Λ (x) with Λ ≈ Λ is applied [27]:…”
Section: One-dimensional Lil Moiré Patternsmentioning
confidence: 99%
“…We demonstrate this with gratings of 1 µm, 600 nm and 300 nm period. The resulting microstructures with adiabatically varying depth can be utilized in diffractive optically variable image devices (DOVIDs) for anticounterfeiting measures [27], structurally induced colors [28], plasmonic studies [29] and in general as elements of more sophisticated optical devices.…”
Section: Introductionmentioning
confidence: 99%