CLASS OF 3-DIMENSIONAL RECURSIVE PARALLELEPIPED MASKS

被引:5
作者
KADAR, I
KURZ, L
机构
[1] Grumman Aerospace Corporation, Bethpage
[2] Polytechnic Institute of New York, Department of Electrical Engineering and Electrophysics
来源
COMPUTER GRAPHICS AND IMAGE PROCESSING | 1979年 / 11卷 / 03期
关键词
D O I
10.1016/0146-664X(79)90092-3
中图分类号
TP31 [计算机软件];
学科分类号
081202 ; 0835 ;
摘要
The theory of the linear hypothesis model, ANOVA, experimental designs, and robustized stochastic approximation minimum variance least squares (SAMVLS) are united and applied in a pattern recognition framework to edge element detection and enhancement of large arrays of three-dimensional pictorial data. New three-dimensional recursive parallelepiped masks (TDRPM) suitable for real-time parallel processing and detection of stationary and moving edge elements are developed from multiple pictures taken of a scene in unspecified noise. The TDPRM is implemented by SAMVLS as a 2 × 2 × k and by ANOVA as a 2 × 2 × 5 mask. The concept of relative sensitivity efficiency (RSE) is introduced to allow comparisons with larger two-dimensional masks. Computer simulations verify the theory and demonstrate the successful performance of TDPRM either as a stationary or a moving-edge detector. © 1979.
引用
收藏
页码:262 / 280
页数:19
相关论文
共 17 条
[1]  
Kendall, Stuart, The Advanced Theory of Statistics, 3, (1968)
[2]  
Scheffe, The Analysis of Variance, (1959)
[3]  
Cochran, Cox, Experimental Designs, (1957)
[4]  
Strasler, Johnson, Mosaic sensor signal processor, Proceedings IEEE 1976 National Aerospace and Electronic Systems Conf., pp. 125-132, (1976)
[5]  
Stark, An optical-digital computer for parallel processing of images, IEEE Trans. Computers, 100-124, 4, (1975)
[6]  
Aron, Kurz, A statistical approach to edge detection and enhancement, 1973 International Symposium on Information Theory, (1973)
[7]  
Rosenfeld, Kak, Digital Image Processing, (1976)
[8]  
Mohwinkel, Kurz, Computer picture processing and enhancement by localized operations, Computer Graphics Image Processing, 5, pp. 401-424, (1976)
[9]  
Kempthorne, The Design and Analysis of Experiments, (1952)
[10]  
Robbins, Monro, A stochastic approximation method, The Annals of Mathematical Statistics, 22, pp. 400-407, (1951)