在許多實際的情況下，產品或製程的品質特徵可以用一個反應變數和一或多個解釋變數的函數關係來描述，這種函數關係稱為輪廓曲線。本文主要是針對反應變數與解釋變數之間服從一個廣義線性模型的輪廓關係，其中反應變數為二元變數，而連結函數為羅吉斯函數，我們建構兩種管制圖來監控這種輪廓關係的製程，並利用統計模擬來比較這兩種管制圖的優劣，最後我們舉一例子來說明實際上如何操作使用。

[1] Box, G. E. P.（1954）”Some Theorems on Quadratic Forms Applied in the Study of Analysis of Variance Problems：Effect of Inequality of Variance in One-Way Classification”. Annals of Mathematical Statistics 25, pp. 290-302

[2] Cox, D. R. and Snell E. J. (1990). Analysis of Binary Data, Chapman & Hall, London, New York.

[3] Hotelling, H. (1947). “Multivariate Quality Control, Illustrated by the Air Testing of Sample Bombsights”. Techniques of Statistical Analysis, McGraw-Hill, New York, NY, pp. 113-184.

[4] Kim, K., Mahmoud, M. A., and Woodall, W. H. (2003). “On the Monitoring of Linear Profiles”. Journal of Quality Technology, Vol. 35(3), pp. 317-328.

[5] Kang, L., and Albin, S. L. (2000). “On-line Monitoring When the Process Yields a Linear Profiles”. Journal of Quality Technology, Vol. 32(4), pp. 418-425.

[6] McCullagh, P., and Nelder, J. A. (1989). Generalized Linear Models (2th Edition), Chapman & Hall, London, NY., Tokyo, Melbourne, Madras.

[7] Mongomery, D. C (2005). Introduction to Statistical Quality Control (5th Edition), John Wiley & Sons, New York, NY.

[8] Mongomery, D. C., E. A. Peck, and G.. G. Ving. (2001). Introduction to Linear Regression Analysis (3th Edition), Wiley, New York.

[9] Myers, Raymond H., Montgomery, Douglas C. and Vining. G. Geoffrey (2002). Generalized Linear Models with Applications in Engineering and the Sciences, John Wiley, New York.