Zernike polynomials for photometric characterization of LEDs

被引:1
|
作者
Velazquez, J. L. [1 ]
Ferrero, A. [1 ]
Pons, A. [1 ]
Campos, J. [1 ]
Hernanz, M. L. [1 ]
机构
[1] CSIC, Inst Opt, Dept Imagenes Vis & Instrumentac Opt, E-28006 Madrid, Spain
关键词
goniophotometry; light-emitting diodes; Zernike polynomials; photometry; LIGHT-EMITTING-DIODES; LUMINOUS INTENSITY;
D O I
10.1088/2040-8978/18/2/025605
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
We propose a method based on Zernike polynomials to characterize photometric quantities and descriptors of light emitting diodes (LEDs) from measurements of the angular distribution of the luminous intensity, such as total luminous flux, BA, inhomogeneity, anisotropy, direction of the optical axis and Lambertianity of the source. The performance of this method was experimentally tested for 18 high-power LEDs from different manufacturers and with different photometric characteristics. A small set of Zernike coefficients can be used to calculate all the mentioned photometric quantities and descriptors. For applications not requiring a great accuracy such as those of lighting design, the angular distribution of the luminous intensity of most of the studied LEDs can be interpolated with only two Zernike polynomials.
引用
收藏
页数:9
相关论文
共 50 条
  • [2] Zernike polynomials for photometric characterization of LEDs
    Velázquez, J.L.
    Ferrero, A.
    Pons, A.
    Campos, J.
    Hernanz, M.L.
    Journal of Optics (United Kingdom), 2016, 18 (02):
  • [3] Orthogonality of Zernike polynomials
    Genberg, V
    Michels, G
    Doyle, K
    OPTOMECHANICAL DESIGN AND ENGINEERING 2002, 2002, 4771 : 276 - 286
  • [4] Zernike polynomials and their applications
    Niu, Kuo
    Tian, Chao
    JOURNAL OF OPTICS, 2022, 24 (12)
  • [5] Zernike polynomials: a guide
    Lakshminarayanan, Vasudevan
    Fleck, Andre
    JOURNAL OF MODERN OPTICS, 2011, 58 (07) : 545 - 561
  • [6] Zernike expansion of derivatives and Laplacians of the Zernike circle polynomials
    Janssen, A. J. E. M.
    JOURNAL OF THE OPTICAL SOCIETY OF AMERICA A-OPTICS IMAGE SCIENCE AND VISION, 2014, 31 (07) : 1604 - 1613
  • [7] VECTOR POLYNOMIALS ORTHOGONAL TO THE GRADIENT OF ZERNIKE POLYNOMIALS
    GAVRIELIDES, A
    OPTICS LETTERS, 1982, 7 (11) : 526 - 528
  • [8] MATHEMATICAL PROPERTIES OF ZERNIKE POLYNOMIALS
    KINTNER, EC
    OPTICA ACTA, 1976, 23 (08): : 679 - 680
  • [9] Computation of the circle polynomials of Zernike
    Riera, PR
    ADVANCED WAVEFRONT CONTROL: METHODS, DEVICES, AND APPLICATIONS, 2003, 5162 : 120 - 128
  • [10] Three topics in Zernike polynomials
    Sheppard, CJ
    PHOTON MANAGEMENT, 2004, 5456 : 68 - 74