Robust distance measures for on-line monitoring: Why use euclidean?

被引:0
作者
Garvey, Dustin R. [1 ]
Hines, J. Wesley [1 ]
机构
[1] Univ Tennessee, Knoxville, TN 37771 USA
来源
APPLIED ARTIFICIAL INTELLIGENCE | 2006年
关键词
D O I
10.1142/9789812774118_0129
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Traditionally, the calibration of safety critical nuclear instrumentation has been performed at each refueling cycle. However, many nuclear plants have moved toward condition-directed rather than time-directed calibration. This condition-directed calibration is accomplished through the use of on-line monitoring which commonly uses an autoassociative predictive modeling architecture to assess instrument channel performance. An autoassociative architecture predicts a group of correct sensor values when supplied with a group of sensor values that is corrupted with process and instrument noise, and could also contain faults such as sensor drift or complete failure. This paper introduces two robust distance measures for use in nonparametric, similarity based models, specifically the L-1-norm and the new robust Euclidean distance function. In this paper, representative autoassociative kernel regression (AAKR) models are developed for sensor calibration monitoring and tested with data from an operating nuclear power plant using the standard Euclidean (L-2-norm), L-1-norm, and robust Euclidean distance functions. It is shown that the alternative robust distance functions have performance advantages for the common task of sensor drift detection. In particular, it is shown that the L-1-norm produces small accuracy and robustness improvements, while the robust Euclidean distance function produces significant robustness improvements at the expense of accuracy.
引用
收藏
页码:922 / +
页数:2
相关论文
共 8 条
[1]  
[Anonymous], 1995, Kernel Smoothing Monographs on Statistics and Applied Probability
[2]  
*EPRI, 2000, TR104965 EPRI
[3]  
*EPRI, 2000, 104965 EPIR
[4]  
Fan J., 1996, LOCAL POLYNOMIAL MOD
[5]  
HINES JW, 2004, ONL MON ROB MEAS COM
[6]   ON NON-PARAMETRIC ESTIMATES OF DENSITY FUNCTIONS AND REGRESSION CURVES [J].
NADARAYA, EA .
THEORY OF PROBILITY AND ITS APPLICATIONS,USSR, 1965, 10 (01) :186-&
[7]  
SINGER RM, 1996, P 9 INT C INT SYST A
[8]  
Watson G.S., 1964, SANKHYA A, V26, P359, DOI DOI 10.2307/25049340