Douglas M Hawkins

Academic curriculum vitae.

Data sets and tables from publications

 

Diagnostics for Conformity of Paired Quantitative Measurements

(Hawkins, D. M., Statistics in Medicine, 21, 2002, 1913--1935.)

The data sets used in this paper can be downloaded as an Excel spreadsheet by clicking here.

 

Some Issues in Resolution of Diagnostic Tests using an Imperfect Gold Standard

Hawkins, D. M., Garrett, J. A. and Stephenson, B., (2001),   Statistics in Medicine, 20, 1987-2001.

A version of the paper correcting several typographic errors can be downloaded here.

 

 

Inconsistency of Resampling Algorithms for High Breakdown Regression Estimators and a New Algorithm (with discussion)

(Hawkins, D. M. and Olive, D, J. Journal of the American Statistical Association. 97, 2002, 136 - 148, rejoinder 156-159.)

The data sets used in this paper can be downloaded as CSV files by clicking here.
the Gladstone data;
the Buxton data.

Change Point Sequence of Papers

Three papers dealing with Phase II uses of a change point formulation have appeared. All refer to extensive tables of control limits for the relevant chart statistic; these tables are provided below.
All use the same format: you ignore 'skip' observations, and start testing with the following observation. The tables list for different values of 'skip' (in the first column) the control limits for each subsequent observation (in the second column.)
The 'data' columns of the tables correspond to false alarm rates listed in the first header line. For example, the column headed p002 has a false alarm probability of 0.002 at each observation, and so has an in-control ARL of 500.

The publications, and the tables of control limits, are:

'The Changepoint Model for Statistical Process Control', Hawkins, D. M., Qiu, P., and Kang, C.-W. 2003, Journal of Quality Technology, 35, 355-365.
These limits are newly computed using 40 million sequences, followed by some smoothing. The listed entries are all believed to be accurate to a maximum error of 3 in the third decimal.
control limits

'Change Point Model for Statistical Process Control With Shift in Variance', Hawkins, D. M., and Zamba, K. D., 2005, Journal of Quality Technology, 37, 21-31.
The table is as outlined in the publication. The second line of each pair gives estimates of the standard errors of the control limits.
control limits

'Statistical Process Control for Shift in Mean or Variance Using the Change Point Formulation', Hawkins, D. M., and Zamba, K. D., 2004, Technometrics, 47, 164-173.
control limits

Zamba, K. D., and Hawkins, D. M., 'A Multivariate Change-Point Model for Statistical Processs Control', 2006, Technometrics. 48, 539-549
control limits

General multivariate exponentially weighted moving average charts

This link connects to the Fortran 95 source program and Windows executable for the methodology described in TR 641.

 

Multivariate exponentially weighted moving covariance matrix

This link is a PC executable for calculating the control limit for a MEWMC chart.
Fortran 95 source code for the executable can be used for other hardware.






Code for simulating CUSUM and EWMA.