1997
DOI: 10.1080/09500349708230687
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Direct 2D calculation of quantized DOEs on the basis of a continuous series approach

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Cited by 3 publications
(2 citation statements)
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“…can be used for designing a two-wavelength DOE with M ¼ p 1 Á p 2 relief levels, by the rule According to equations (26), (28), designing a two-wavelength DOE reduces to solving two independent problems of designing quantized phase functions, which can effectively be dealt with through specially developed iterative algorithms [17,18]. Of interest is a variant of formula (26) at continuous functions ' 0 ðuÞ, ' 1 ðuÞ:…”
Section: Color Separation Doementioning
confidence: 99%
“…can be used for designing a two-wavelength DOE with M ¼ p 1 Á p 2 relief levels, by the rule According to equations (26), (28), designing a two-wavelength DOE reduces to solving two independent problems of designing quantized phase functions, which can effectively be dealt with through specially developed iterative algorithms [17,18]. Of interest is a variant of formula (26) at continuous functions ' 0 ðuÞ, ' 1 ðuÞ:…”
Section: Color Separation Doementioning
confidence: 99%
“…In this case, DOE calculation was based on a non-linear transformation of DOE phase function according to the law of color separation grating [23]. On the basis of the method of phase nonlinear transformation L. Doskolovich has developed an original method for calculating the quantized DOE, using the approximation of the discrete complex transmission function of a quantized DOE by a truncated series of diffraction orders [24,25]. The developed method is equivalent by its computational cost to the gradient algorithms for calculating DOE with a continuous phase function.…”
mentioning
confidence: 99%