General phase quantization approach for diffractive optical elements

被引:0
|
作者
Hsu, WF [1 ]
Chu, IL [1 ]
机构
[1] Natl Taipei Univ Technol, Dept Photon, Taipei, Taiwan
来源
ADVANCED PHOTONIC SENSORS AND APPLICATIONS II | 2001年 / 4596卷
关键词
diffractive optical elements; diffractive phase elements; nonuniform phase quantization; amplitude-weighted probability density function; Max-Lloyd algorithm; mean-squared error; Fresnel zone plate; Gaussian beam;
D O I
10.1117/12.447344
中图分类号
TH7 [仪器、仪表];
学科分类号
0804 ; 080401 ; 081102 ;
摘要
We present a novel optimal phase quantization method for phase-only diffractive optical elements (DOEs) by taking into account both amplitude and phase information that are able to generate an arbitrary target pattern. In our approach, the MSE function was modified in which both the amplitude and the phase of the perfect wavefront were combined into the probability density function. The amplitude and the phase information could be obtained from a phase transmittance of a transparent lens incident by a Gaussian beam (providing the amplitude information), for example, or be directly constructed from the inverse Fourier transform of an arbitrary target pattern. By using the modified MSE function, the influence of the phase elements corresponding to larger amplitude values was emphasized and the optimal phase levels were calculated appropriately. Significant improvement was achieved for the construction of two-, four-, and eight-level Fresnel zone plates with a focal length of 8 in and an aperture of 6.2 mm, which was incident by a Gaussian beam with a 1/e-width of 1.4 mm were calculated. By use of the proposed algorithm, efficiency improved by 26.4% and SNR by 18.2% over the uniform quantization method for binary DOE's.'
引用
收藏
页码:199 / 207
页数:9
相关论文
共 50 条
  • [21] Analysis of the fabrication of diffractive optical elements in photopolymers
    Gallego, S.
    Marquez, A.
    Fernandez, R.
    Piera, A.
    Martinez, F. J.
    Ortuno, M.
    Frances, J.
    Belendez, A.
    Pascual, I.
    OPTICS AND PHOTONICS FOR INFORMATION PROCESSING VII, 2013, 8855
  • [22] Asymptotic analysis and design of diffractive optical elements
    Svetlana Rudnaya
    Fadil Santosa
    Alessandra Chiareli
    David Misemer
    Journal of Engineering Mathematics, 2002, 43 : 255 - 279
  • [23] Asymptotic analysis and design of diffractive optical elements
    Rudnaya, S
    Santosa, F
    Chiareli, A
    Misemer, D
    JOURNAL OF ENGINEERING MATHEMATICS, 2002, 43 (2-4) : 255 - 279
  • [24] Application of diffractive optical elements in laser metrology
    Poleshchuk, AG
    Koronkevich, VP
    Korolkov, VP
    Sedukhin, AG
    SEVENTH INTERNATIONAL SYMPOSIUM ON LASER METROLOGY APPLIED TO SCIENCE, INDUSTRY, AND EVERYDAY LIFE, PTS 1 AND 2, 2002, 4900 : 841 - 852
  • [25] Phase and intensity control through diffractive optical elements in X-ray microscopy
    Di Fabrizio, E
    Cojoc, D
    Cabrini, S
    Altissimo, M
    Kaulich, B
    Wilhein, T
    Susini, J
    Dhez, O
    JOURNAL OF ELECTRON SPECTROSCOPY AND RELATED PHENOMENA, 2005, 144 : 957 - 961
  • [26] Nonlinear least-squares and phase-shifting quantization methods for diffractive optical element design
    Chen, CH
    Sawchuk, AA
    APPLIED OPTICS, 1997, 36 (29): : 7297 - 7306
  • [27] Optimization algorithm for designing diffractive optical elements
    Agudelo, Viviana A.
    Amezquita Orowo, Ricardo
    RIAO/OPTILAS 2007, 2008, 992 : 174 - +
  • [28] Inverse design of diffractive optical elements using step-transition perturbation approach
    Kim, Dong Cheon
    Hermerschmidt, Andreas
    Dyachenko, Pavel
    Scharf, Toralf
    ADVANCED OPTICAL TECHNOLOGIES, 2021, 10 (01) : 39 - 47
  • [29] Multi-focus optical pickup with diffractive optical elements
    Pawlowski, E
    DESIGN AND ENGINEERING OF OPTICAL SYSTEMS II, 1999, 3737 : 462 - 468
  • [30] Fabrication of phase diffractive optical elements by direct laser writing process in aluminum thin films
    Fomchenkov, Sergey A.
    Porfirev, Alexey P.
    ADVANCES IN OPTICAL THIN FILMS VI, 2018, 10691