Object plane deformation due to refraction in two-dimensional underwater motion analysis

被引:34
|
作者
Kwon, YH [1 ]
机构
[1] Ball State Univ, Biomech Lab, Muncie, IN 47306 USA
关键词
two-dimensional DLT; object plane reconstruction; light refraction; underwater motion analysis;
D O I
10.1123/jab.15.4.396
中图分类号
R318 [生物医学工程];
学科分类号
0831 ;
摘要
The purpose of this study was twofold: (a) to investigate the effects of selected experimental factors on the magnitude of the object plane deformation due to refraction, and (b) to discuss their practical implications in an effort to improve the applicability of the 2-D DLT method in the underwater motion analysis. The RMS and maximum object plans reconstruction errors of various experimental conditions were computed systematically. To isolate the error due to refraction from the experimental errors, the comparator coordinates (image plane coordinates) of the control points were computed based on a theoretical refraction model rather than actual digitizing. It was concluded from a series of object plane reconstruction that among the distance and angle factors of the experimental setting in the 2-D underwater motion analysis, the camera-to-interface distance and the interface-to-control-object distance are the two major factors affecting the magnitude of the abject plane deformation. The other factors revealed only minor effects. The advantages of the 2-D DLT method over the traditional multiplier method in underwater motion analysis, such as oblique projection and multiple camera setup, were further discussed. Possible ways to reduce the maximum reconstruction error were also explored.
引用
收藏
页码:396 / 403
页数:8
相关论文
共 50 条
  • [21] Negative refraction in two-dimensional photonic crystals
    M. Qiu
    S. Xiao
    A. Berrier
    S. Anand
    L. Thylén
    M. Mulot
    M. Swillo
    Z. Ruan
    S. He
    Applied Physics A, 2005, 80 : 1231 - 1236
  • [22] Negative refraction in two-dimensional photonic crystals
    Ren Xiaobin
    Ren Kun
    Feng Zhifang
    Feng Shuai
    Ren Cheng
    PROGRESS IN NATURAL SCIENCE-MATERIALS INTERNATIONAL, 2006, 16 (10) : 1027 - 1032
  • [23] Negative refraction in two-dimensional photonic crystals
    Qiu, M
    Xiao, S
    Berrier, A
    Anand, S
    Thylén, L
    Mulot, M
    Swillo, M
    Ruan, Z
    He, S
    APPLIED PHYSICS A-MATERIALS SCIENCE & PROCESSING, 2005, 80 (06): : 1231 - 1236
  • [24] Negative refraction in two-dimensional photonic crystals
    Zhang, Xiang-Dong
    Guangdianzi Jiguang/Journal of Optoelectronics Laser, 2004, 15 (SUPPL.): : 157 - 158
  • [25] Refraction of light in two-dimensional photonic crystals
    L. A. Mel’nikov
    I. A. Khromova
    Optics and Spectroscopy, 2005, 98 : 850 - 855
  • [26] Negative refraction in two-dimensional photonic crystals
    REN Xiaobin
    Beijing National Laboratory for Condensed Matter Physics
    Progress in Natural Science, 2006, (10) : 1027 - 1032
  • [27] Three-dimensional shape measurement for an underwater object based on two-dimensional grating pattern projection
    Zhang, Qican
    Wang, Qingfeng
    Hou, Zhiling
    Liu, Yuankun
    Su, Xianyu
    OPTICS AND LASER TECHNOLOGY, 2011, 43 (04): : 801 - 805
  • [28] Two-Dimensional Finite Element in General Plane Motion Used in the Analysis of Multi-Body Systems
    Chircan, Eliza
    Scutaru, Maria-Luminita
    Pruncu, Catalin Iulian
    SYMMETRY-BASEL, 2019, 11 (07):
  • [29] EXACT-SOLUTIONS FOR TWO-DIMENSIONAL CURLED FLUID MOTION ON A NONROTATING PLANE
    SPASSOVA, TS
    DOKLADI NA BOLGARSKATA AKADEMIYA NA NAUKITE, 1988, 41 (12): : 31 - 33
  • [30] Two-dimensional active motion
    Sevilla, Francisco J.
    PHYSICAL REVIEW E, 2020, 101 (02)