The geometric CUSUM chart with sampling inspection for monitoring fraction defective
By Patrick D. Bourke. 2001
47 citations recorded by the source corpus.
Subfields: Industrial and Manufacturing Engineering, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/574fdd8042f95c4212bd9b155a6f1b1c48fcb5de
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Industrial and Manufacturing Engineering
- Yanfen Shang
- Fugee Tsung
- Changliang Zou
- Min Xie
- Aurélia Aparecida de Araújo Rodrigues
- Maysa S. de Magalhães
- Thong Ngee Goh
- Cai Wen Zhang
In Statistics and Probability
- Yanfen Shang
- Changliang Zou
- Fugee Tsung
- Thong Ngee Goh
- Aurélia Aparecida de Araújo Rodrigues
- Maysa S. de Magalhães
- Min Xie
- Cai Wen Zhang
Citations in the corpus
- Double-sampling control charts for attributes (2011, methodology): “Some examples are the RL2 chart proposed by Bourke [3], the geometric CUSUM chart also proposed by Bourke [4], the Bernoulli CUSUM chart proposed by Reynolds and Stoumbos [36] and the synthetic chart proposed by Wu et al. [44] and Wu and Yeo [43].”
- A control chart for the Gamma distribution as a model of time between events (2007, methodology): “It is noted that in the comparisons the steady-state performance of the exponential CUSUM chart has been used, which is considered more appropriate than the zero-state performance by many researchers (see Bourke 2001 ).”
- Statistical process control for multistage processes with binary outputs (2013, background): “…has attracted significant attention from researchers and various types of charting schemes have been developed; see, for example, Marcucci (1985), Bourke (1991, 2001), Gan (1993), Steiner (1998), Acosta-Mejia (1999), Reynolds and Stoumbos (1999, 2000), Wu and Spedding (2001), Somerville et al.…”