Monitoring medical procedures by exponential smoothing
暂无分享,去创建一个
[1] Noor Azina Ismail,et al. ‘Online’ monitoring and retrospective analysis of hospital outcomes based on a scan statistic , 2003, Statistics in medicine.
[2] J C Benneyan,et al. Number-Between g-Type Statistical Quality Control Charts for Monitoring Adverse Events , 2001, Health care management science.
[3] Nozer D. Singpurwalla,et al. Understanding the Kalman Filter , 1983 .
[4] Lloyd S. Nelson,et al. A Control Chart for Parts-Per-Million Nonconforming Items , 1994 .
[5] Peter R. Winters,et al. Forecasting Sales by Exponentially Weighted Moving Averages , 1960 .
[6] M R de Leval,et al. Analysis of a cluster of surgical failures. Application to a series of neonatal arterial switch operations. , 1994, The Journal of thoracic and cardiovascular surgery.
[7] J. Ord,et al. A New Look at Models For Exponential Smoothing , 2001 .
[8] R J Cook,et al. Monitoring paired binary surgical outcomes using cumulative sum charts. , 1999, Statistics in medicine.
[9] C. Holt. Author's retrospective on ‘Forecasting seasonals and trends by exponentially weighted moving averages’ , 2004 .
[10] A. Morton,et al. Cumulative sum control charts for assessing performance in arterial surgery , 2004, ANZ journal of surgery.
[11] Rina Chen,et al. A Survillance System for Congenital Malformations , 1978 .
[12] Peter A Lachenbruch,et al. POTENTIAL USE OF THE SCAN STATISTIC FOR QUALITY CONTROL IN BLOOD PRODUCT MANUFACTURING , 2005, Journal of biopharmaceutical statistics.
[13] John I. McCool,et al. Control Charts Applicable When the Fraction Nonconforming is Small , 1998 .
[14] J. Fu,et al. Distribution of the scan statistic for a sequence of bistate trials , 2001, Journal of Applied Probability.
[15] James M. Lucas,et al. Exponentially weighted moving average control schemes: Properties and enhancements , 1990 .
[16] Richard S. Leavenworth,et al. Statistical Quality Control (5th ed.). , 1981 .
[17] M. Caputo,et al. Control chart methods for monitoring cardiac surgical performance and their interpretation. , 2004, The Journal of thoracic and cardiovascular surgery.
[18] Vern T. Farewell,et al. An overview of risk‐adjusted charts , 2004 .
[19] Tom Treasure,et al. Risk-adjusted sequential probability ratio tests: applications to Bristol, Shipman and adult cardiac surgery. , 2003, International journal for quality in health care : journal of the International Society for Quality in Health Care.
[20] I. Tager,et al. Application of exponential smoothing for nosocomial infection surveillance. , 1996, American journal of epidemiology.
[21] R. Brown. Statistical forecasting for inventory control , 1960 .
[22] G Gallus,et al. On surveillance methods for congenital malformations. , 1986, Statistics in medicine.
[23] J. Naus. The Distribution of the Size of the Maximum Cluster of Points on a Line , 1965 .
[24] Alicia D. Borgman,et al. Risk-adjusted sequential probability ratio tests and longitudinal surveillance methods. , 2003, International journal for quality in health care : journal of the International Society for Quality in Health Care.
[25] S. W. Roberts. Control chart tests based on geometric moving averages , 2000 .
[26] S. Crowder. A simple method for studying run-length distribution of exponentially weighted moving average charts , 1987 .
[27] S. Steiner,et al. Monitoring surgical performance using risk-adjusted cumulative sum charts. , 2000, Biostatistics.
[28] F. J. Anscombe,et al. THE TRANSFORMATION OF POISSON, BINOMIAL AND NEGATIVE-BINOMIAL DATA , 1948 .