Nonparametric multivariate control charts based on a linkage ranking algorithm
Control charts have been widely recognized as important and critical tools in system monitoring for detection of abnormal behavior and quality improvement. In particular, multivariate control charts have been effectively used when a process involves a number of correlated quality characteristics. Mo...
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          | Published in | Quality and reliability engineering international Vol. 26; no. 7; pp. 663 - 675 | 
|---|---|
| Main Authors | , , , , | 
| Format | Journal Article | 
| Language | English | 
| Published | 
        Chichester, UK
          John Wiley & Sons, Ltd
    
        01.11.2010
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| Subjects | |
| Online Access | Get full text | 
| ISSN | 0748-8017 1099-1638 1099-1638  | 
| DOI | 10.1002/qre.1129 | 
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| Abstract | Control charts have been widely recognized as important and critical tools in system monitoring for detection of abnormal behavior and quality improvement. In particular, multivariate control charts have been effectively used when a process involves a number of correlated quality characteristics. Most existing multivariate control charts were developed using the assumption of normally distributed quality characteristics. However, process data from modern industries often do not follow the normal distribution. Despite the great need for nonparametric control charts that can control the error rate regardless of the underlying distribution, few efforts have been made in this direction. In this paper, we propose a new nonparametric control chart (called the kLINK chart) based on a k‐linkage ranking algorithm that calculates the ranking of a new observation relative to the in‐control training data. A simulation study was performed to demonstrate the effectiveness of our kLINK chart and its superiority over the traditional Hotelling's T2 chart and the ranking depth control chart in nonnormal situations. In addition, to enable increased sensitivity to small shifts, we present an exponentially weighted moving average version of a kLINK chart. Copyright © 2010 John Wiley & Sons, Ltd. | 
    
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| AbstractList | Control charts have been widely recognized as important and critical tools in system monitoring for detection of abnormal behavior and quality improvement. In particular, multivariate control charts have been effectively used when a process involves a number of correlated quality characteristics. Most existing multivariate control charts were developed using the assumption of normally distributed quality characteristics. However, process data from modern industries often do not follow the normal distribution. Despite the great need for nonparametric control charts that can control the error rate regardless of the underlying distribution, few efforts have been made in this direction. In this paper, we propose a new nonparametric control chart (called the
k
LINK chart) based on a
k
‐linkage ranking algorithm that calculates the ranking of a new observation relative to the in‐control training data. A simulation study was performed to demonstrate the effectiveness of our
k
LINK chart and its superiority over the traditional Hotelling's
T
2
chart and the ranking depth control chart in nonnormal situations. In addition, to enable increased sensitivity to small shifts, we present an exponentially weighted moving average version of a
k
LINK chart. Copyright © 2010 John Wiley & Sons, Ltd. Control charts have been widely recognized as important and critical tools in system monitoring for detection of abnormal behavior and quality improvement. In particular, multivariate control charts have been effectively used when a process involves a number of correlated quality characteristics. Most existing multivariate control charts were developed using the assumption of normally distributed quality characteristics. However, process data from modern industries often do not follow the normal distribution. Despite the great need for nonparametric control charts that can control the error rate regardless of the underlying distribution, few efforts have been made in this direction. In this paper, we propose a new nonparametric control chart (called the kLINK chart) based on a k-linkage ranking algorithm that calculates the ranking of a new observation relative to the in-control training data. A simulation study was performed to demonstrate the effectiveness of our kLINK chart and its superiority over the traditional Hotelling's T2 chart and the ranking depth control chart in nonnormal situations. In addition, to enable increased sensitivity to small shifts, we present an exponentially weighted moving average version of a kLINK chart. Control charts have been widely recognized as important and critical tools in system monitoring for detection of abnormal behavior and quality improvement. In particular, multivariate control charts have been effectively used when a process involves a number of correlated quality characteristics. Most existing multivariate control charts were developed using the assumption of normally distributed quality characteristics. However, process data from modern industries often do not follow the normal distribution. Despite the great need for nonparametric control charts that can control the error rate regardless of the underlying distribution, few efforts have been made in this direction. In this paper, we propose a new nonparametric control chart (called the kLINK chart) based on a k‐linkage ranking algorithm that calculates the ranking of a new observation relative to the in‐control training data. A simulation study was performed to demonstrate the effectiveness of our kLINK chart and its superiority over the traditional Hotelling's T2 chart and the ranking depth control chart in nonnormal situations. In addition, to enable increased sensitivity to small shifts, we present an exponentially weighted moving average version of a kLINK chart. Copyright © 2010 John Wiley & Sons, Ltd.  | 
    
| Author | Bush, Helen Meyers Sukchotrat, Thuntee Kim, Seoung Bum Chongfuangprinya, Panitarn Chen, Victoria C. P.  | 
    
| Author_xml | – sequence: 1 givenname: Helen Meyers surname: Bush fullname: Bush, Helen Meyers organization: Data Mining and Advanced Analytics, UPS, 55 Glenlake Parkway, NE Atlanta, GA 30328, U.S.A – sequence: 2 givenname: Panitarn surname: Chongfuangprinya fullname: Chongfuangprinya, Panitarn organization: Department of Industrial and Manufacturing Systems Engineering, University of Texas at Arlington, Arlington, TX 76019, U.S.A – sequence: 3 givenname: Victoria C. P. surname: Chen fullname: Chen, Victoria C. P. organization: Department of Industrial and Manufacturing Systems Engineering, University of Texas at Arlington, Arlington, TX 76019, U.S.A – sequence: 4 givenname: Thuntee surname: Sukchotrat fullname: Sukchotrat, Thuntee organization: Department of Industrial and Manufacturing Systems Engineering, University of Texas at Arlington, Arlington, TX 76019, U.S.A – sequence: 5 givenname: Seoung Bum surname: Kim fullname: Kim, Seoung Bum email: sbkim1@korea.ac.kr organization: School of Industrial Management Engineering, Korea University, Seoul, Republic of Korea  | 
    
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| References | Mason RL, Tracy ND, Young JC. Practical approach for interpreting multivariate T2 control chart signals. Journal of Quality Technology 1997; 29:396-406. Qiu P, Hawkins DM. A nonparametric multivariate cumulative sum procedure for detecting shifts in all directions. Journal of the Royal Statistical Society: Series D (The Statistician) 2003; 52(2):151-164. Woodall WH, Ncube MM. Multivariate CUSUM quality control procedures. Technometrics 1985; 27:285-292. Qiu P. Distribution-free multivariate process control based on log-linear modeling. IIE Transactions 2008; 40(7):664-677. Jackson JE. Multivariate quality control. Communications in Statistics-Theory and Methods 1985; 14:2657-2688. Liu RY. Control charts for multivariate processes. Journal of the American Statistical Association 1995; 90:1380-1387. Cheng AY, Liu RY, Luxhoj JT. Monitoring multivariate aviation safety data by data depth: Control charts and threshold systems. IIE Transactions 2000; 32(9):861-872. Lucas JM, Saccucci MS. Exponentially weighted moving average control schemes: Properties and enhancements. Technometrics 1990; 32(1):1-29. Stoumbos ZG, Jones LA. On the properties and design of individuals control charts based on simplicial depth. Nonlinear Studies 2000; 7(2):147-178. Johnson RA, Wichern DW. Applied Multivariate Statistical Analysis (4th edn). Prentice-Hall: Upper Saddle, NJ, 1998. Lowry CA, Montgomery DC. A review of multivariate control charts. IIE Transactions 1995; 27:800-810. Lowry CA, Woodall WH, Champ CW, Rigdon SE. A multivariate exponentially weighted moving average control chart. Technometrics 1992; 34(1):46-53. Liu RY. On a notion of data depth based on random simplices. Annals of Statistics 1990; 18:405-414. Bernstein IH. Applied Multivariate Statistical Analysis. Springer: New York, NY, 1988. Chakraborti S, Van der Laan P, Bakir ST. Nonparametric control charts: An overview and some results. Journal of Quality Technology 2001; 33(3):304-315. Stoumbos ZG, Reynolds MR. On Shewhart-type nonparametric multivariate control charts based on data depth. Frontiers in Statistical Quality Control 2001; 6:207-227. Qiu P, Hawkins DM. A rank based multivariate CUSUM procedure. Technometrics 2001; 43:120-132. 1990; 32 1995; 90 1995; 27 2001; 6 1990; 18 2000; 32 1985; 6 1988; 7 2000; 7 1998 2009 1997; 29 1996 2006 2001; 33 2008; 40 2003; 52 1992; 34 1947 1985; 27 1985; 14 2001; 43 1988 e_1_2_9_10_2 e_1_2_9_12_2 e_1_2_9_11_2 Stoumbos ZG (e_1_2_9_21_2) 2000; 7 Alt FB (e_1_2_9_3_2) 1985 Hotelling H (e_1_2_9_9_2) 1947 e_1_2_9_14_2 e_1_2_9_13_2 e_1_2_9_16_2 e_1_2_9_15_2 e_1_2_9_18_2 e_1_2_9_17_2 e_1_2_9_19_2 e_1_2_9_20_2 e_1_2_9_23_2 e_1_2_9_22_2 e_1_2_9_7_2 e_1_2_9_6_2 e_1_2_9_5_2 e_1_2_9_4_2 e_1_2_9_2_2 e_1_2_9_8_2 e_1_2_9_25_2 e_1_2_9_24_2 e_1_2_9_27_2 e_1_2_9_26_2 e_1_2_9_28_2  | 
    
| References_xml | – reference: Qiu P. Distribution-free multivariate process control based on log-linear modeling. IIE Transactions 2008; 40(7):664-677. – reference: Jackson JE. Multivariate quality control. Communications in Statistics-Theory and Methods 1985; 14:2657-2688. – reference: Liu RY. On a notion of data depth based on random simplices. Annals of Statistics 1990; 18:405-414. – reference: Mason RL, Tracy ND, Young JC. Practical approach for interpreting multivariate T2 control chart signals. Journal of Quality Technology 1997; 29:396-406. – reference: Lowry CA, Woodall WH, Champ CW, Rigdon SE. A multivariate exponentially weighted moving average control chart. Technometrics 1992; 34(1):46-53. – reference: Lowry CA, Montgomery DC. A review of multivariate control charts. IIE Transactions 1995; 27:800-810. – reference: Woodall WH, Ncube MM. Multivariate CUSUM quality control procedures. Technometrics 1985; 27:285-292. – reference: Stoumbos ZG, Jones LA. On the properties and design of individuals control charts based on simplicial depth. Nonlinear Studies 2000; 7(2):147-178. – reference: Liu RY. Control charts for multivariate processes. Journal of the American Statistical Association 1995; 90:1380-1387. – reference: Qiu P, Hawkins DM. A nonparametric multivariate cumulative sum procedure for detecting shifts in all directions. Journal of the Royal Statistical Society: Series D (The Statistician) 2003; 52(2):151-164. – reference: Chakraborti S, Van der Laan P, Bakir ST. Nonparametric control charts: An overview and some results. Journal of Quality Technology 2001; 33(3):304-315. – reference: Lucas JM, Saccucci MS. Exponentially weighted moving average control schemes: Properties and enhancements. Technometrics 1990; 32(1):1-29. – reference: Johnson RA, Wichern DW. Applied Multivariate Statistical Analysis (4th edn). Prentice-Hall: Upper Saddle, NJ, 1998. – reference: Bernstein IH. Applied Multivariate Statistical Analysis. Springer: New York, NY, 1988. – reference: Stoumbos ZG, Reynolds MR. On Shewhart-type nonparametric multivariate control charts based on data depth. Frontiers in Statistical Quality Control 2001; 6:207-227. – reference: Qiu P, Hawkins DM. A rank based multivariate CUSUM procedure. Technometrics 2001; 43:120-132. – reference: Cheng AY, Liu RY, Luxhoj JT. Monitoring multivariate aviation safety data by data depth: Control charts and threshold systems. IIE Transactions 2000; 32(9):861-872. – year: 2009 – volume: 90 start-page: 1380 year: 1995 end-page: 1387 article-title: Control charts for multivariate processes publication-title: Journal of the American Statistical Association – start-page: 225 end-page: 235 – volume: 52 start-page: 151 issue: 2 year: 2003 end-page: 164 article-title: A nonparametric multivariate cumulative sum procedure for detecting shifts in all directions publication-title: Journal of the Royal Statistical Society: Series D (The Statistician) – volume: 32 start-page: 861 issue: 9 year: 2000 end-page: 872 article-title: Monitoring multivariate aviation safety data by data depth: Control charts and threshold systems publication-title: IIE Transactions – volume: 6 year: 1985 – volume: 33 start-page: 304 issue: 3 year: 2001 end-page: 315 article-title: Nonparametric control charts: An overview and some results publication-title: Journal of Quality Technology – year: 1996 – start-page: 111 year: 1947 end-page: 184 – volume: 43 start-page: 120 year: 2001 end-page: 132 article-title: A rank based multivariate CUSUM procedure publication-title: Technometrics – volume: 7 start-page: 147 issue: 2 year: 2000 end-page: 178 article-title: On the properties and design of individuals control charts based on simplicial depth publication-title: Nonlinear Studies – volume: 27 start-page: 800 year: 1995 end-page: 810 article-title: A review of multivariate control charts publication-title: IIE Transactions – volume: 6 start-page: 207 year: 2001 end-page: 227 article-title: On Shewhart‐type nonparametric multivariate control charts based on data depth publication-title: Frontiers in Statistical Quality Control – year: 1998 – volume: 32 start-page: 1 issue: 1 year: 1990 end-page: 29 article-title: Exponentially weighted moving average control schemes: Properties and enhancements publication-title: Technometrics – volume: 40 start-page: 664 issue: 7 year: 2008 end-page: 677 article-title: Distribution‐free multivariate process control based on log‐linear modeling publication-title: IIE Transactions – start-page: 773 end-page: 783 – year: 1988 – year: 2006 – volume: 29 start-page: 396 year: 1997 end-page: 406 article-title: Practical approach for interpreting multivariate control chart signals publication-title: Journal of Quality Technology – volume: 18 start-page: 405 year: 1990 end-page: 414 article-title: On a notion of data depth based on random simplices publication-title: Annals of Statistics – volume: 34 start-page: 46 issue: 1 year: 1992 end-page: 53 article-title: A multivariate exponentially weighted moving average control chart publication-title: Technometrics – volume: 27 start-page: 285 year: 1985 end-page: 292 article-title: Multivariate CUSUM quality control procedures publication-title: Technometrics – volume: 14 start-page: 2657 year: 1985 end-page: 2688 article-title: Multivariate quality control publication-title: Communications in Statistics—Theory and Methods – volume: 7 start-page: 333 year: 1988 end-page: 351 – ident: e_1_2_9_24_2 doi: 10.1007/978-1-4613-8740-4 – ident: e_1_2_9_2_2 – start-page: 111 volume-title: Techniques of Statistical Analysis year: 1947 ident: e_1_2_9_9_2 – ident: e_1_2_9_28_2 doi: 10.1080/00401706.1990.10484583 – volume: 7 start-page: 147 issue: 2 year: 2000 ident: e_1_2_9_21_2 article-title: On the properties and design of individuals control charts based on simplicial depth publication-title: Nonlinear Studies – ident: e_1_2_9_27_2 doi: 10.2307/1269551 – ident: e_1_2_9_22_2 doi: 10.1007/978-3-642-57590-7_13 – ident: e_1_2_9_12_2 – ident: e_1_2_9_25_2 doi: 10.2307/2533879 – ident: e_1_2_9_6_2 doi: 10.1080/07408179508936797 – ident: e_1_2_9_26_2 – volume-title: Encyclopedia of Statistical Sciences year: 1985 ident: e_1_2_9_3_2 – ident: e_1_2_9_19_2 doi: 10.1198/004017001750386242 – ident: e_1_2_9_4_2 doi: 10.1016/S0169-7161(88)07019-1 – ident: e_1_2_9_7_2 doi: 10.1080/00224065.1997.11979791 – ident: e_1_2_9_20_2 doi: 10.1111/1467-9884.00348 – ident: e_1_2_9_8_2 doi: 10.1080/00401706.1985.10488053 – ident: e_1_2_9_10_2 doi: 10.1080/07408170701744843 – ident: e_1_2_9_11_2 doi: 10.1080/00224065.2001.11980081 – ident: e_1_2_9_17_2 – ident: e_1_2_9_14_2 – ident: e_1_2_9_15_2 doi: 10.1080/07408170008967445 – ident: e_1_2_9_18_2 doi: 10.1080/01621459.1995.10476643 – ident: e_1_2_9_5_2 doi: 10.1080/03610928508829069 – ident: e_1_2_9_13_2 – ident: e_1_2_9_16_2 – ident: e_1_2_9_23_2 doi: 10.1214/aos/1176347507  | 
    
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| SubjectTerms | Algorithms Computer simulation Control charts Correlation data depth Hotelling's T2 Mathematical analysis Monitoring multivariate control charts nonparametric Ranking Recognition statistical quality control  | 
    
| Title | Nonparametric multivariate control charts based on a linkage ranking algorithm | 
    
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