Richard Lockhart, Professor and Chair
Department of Statistics and Actuarial Science
Simon Fraser University
Phone: (778) 782 3264 | Messages: (778) 782 3803 | Fax: (778) 782 4368
Office: TLX 10549 | Email: lockhart (at) sfu (dot) ca
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The Statistical Society of Canada
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Physics and Statistics at BIRS
July 2010 Workshop
- Linkletter, C. D., Ranjan, P., Lin, C. D., Bingham, D. R., Brenneman, W. A., Lockhart, R. A. & Loughin, T. M. (2012) Compliance testing for random effects models with joint acceptance criteria. Technometrics , to appear.
- M. Dylan Tisdal, Richard A. Lockhart and M. Stella Atkins. The bias / variance trade-off in estimators for MR signal magnitude.Magnetic Resonance in Medicine, 66,1456–1467) DOI: 10.1002/mrm.22910
- Lockhart, R. A. (2011). Conditional Limit Laws for Goodness-of-Fit Tests. Bernoulli, to appear.
- Lockhart, R. (2011). Contribution to "A Tribute to David Blackwell". George Roussas, Ed. in Notices of the American Mathematical Society. 58, 912--928.
- Lockhart, R.A. (2010). David Harold Blackwell: Obituary Bernoulli News, 17.
- Chiu, G and Lockhart, R. A. (2010). Bent-cable regression with autoregressive noise. The Canadian Journal of Statistics, 38, 386–407.
- Lockhart, R.A. and Spinelli, J. J. (2009). The life and work of Michael A. Stephens: a conversation with Richard A. Lockhart and John J. Spinelli. Journal of Statistical Theory and Practice, 3, 751--762.
- Hu, XJ, Lagakos, S & Lockhart, RA: (2009). Marginal analysis of panel counts through estimating functions. Biometrika, 96, 445--456.
- Lockhart, R. A., O'Reilly, F.J. & Stephens, M.A. (2009). Exact conditional tests and approximate bootstrap tests for the von Mises distribution. Journal of Statistical Theory and Practice, 3, 543--554.
- Hu, XJ, Lagakos, S & Lockhart, RA (2009). Generalized least squares estimation with panel counts. Statistica Sinica, 19, 561–580.
- Borwein, P., Erdelyi, T., Ferguson, R. & Lockhart, R.A. (2008). On the zeros of cosine polynomials: solution to a problem of Littlewood. Annals of Mathematics, 167, 1109–1117
- Jeske, D, Lockhart, R, Stephens, MA and Zhang, Q. (2008). Cramer-von Mises tests for the Compatibility of Two Software Environments. Technometrics, 50, 53--60.
- Lockhart, R.A., Spinelli, J. J. and Stephens, M.A. (2007). Cramér-von Mises statistics for discrete distributions with unknown parameters. The Canadian Journal of Statistics, 35, 125–133.
- Lockhart, R. A., O'Reilly, F.J. & Stephens, M.A. (2007). Use of the Gibbs Sampler to obtain conditional tests, with applications. Biometrika, 94, 992-998.
- Summers, A., Swartz, T.B. and Lockhart, R.A. (2007). Optimal drafting in hockey pools. In Statistical Thinking in Sports, (editors J. Albert and R.H. Koning), CRC Press.
- M. Dylan Tisdall, M. Stella Atkins, S. and Richard Lockhart (2007). Maximum Likelihood Estimators in Magnetic Resonance Imaging. Presented by M.Dylan Tisdall at Information Processing in Medical Imaging, 2007.
- Lockhart, R. A. & Perera, C. W. (2006). Testing normality in designs with many parameters. Technometrics, 48, 436—444.
- Chiu, Grace, Lockhart, R. A., and Routledge, R. D. (2006). Bent-Cable Regression Theory and Applications. Journal of the American Statistical Association, 101, 542—553.
- Chiu, Grace, Lockhart, R. A. and Routledge, R. D. (2005). Asymptotic theory for bent cable regression---the basic case. Journal of Statistical Planning Inference, 127, 143—156.
- Lockhart, R.A. and O'Reilly, F.J. (2005). A note on Moore's Conjecture. Statistics & Probability Letters, 74, 212—220.
- Anderson, T.W., Lockhart, R. A. and Stephens, M. A. (2004). An Omnibus Test for the Time Series Model AR(1). Journal of Econometrics, 118, 111—127.
- Chen, Gemai, Lockhart, R.A. and Stephens, M.A. (2002). Large Sample Theory for Box-Cox Transformations in Linear Models (With discussion. Read March 22, 2002, in the read paper series of The Canadian Journal of Statistics). The Canadian Journal of Statistics, 30, 177—234.
- Genest, Christian, Lockhart, R.A. and Stephens, M.A. (2002). Chi-square and the lottery. Journal of the Royal Statistical Society, Series D, 51, 243—257.
- Spinelli, J. J., Lockhart, R.A. and Stephens, M.A. (2002). Tests for a Poisson distribution in a Poisson regression model. Journal of Statistical Planning and Inference, 108, 137—154.
- Chiu, Grace, Lockhart, R. A. & Routledge, R. D. (2002). Bent-cable Asymptotics when the Bend is Missing. Statistics and Probability Letters, 59, 9—16.
- Borwein, Peter and Lockhart, R. A. (2001). The Expected $L_p$ Norm of Random Polynomials. Proceedings of the American Mathematics Society, 129, 1463—1472
- Chen, Gemai and Lockhart, R.A. (2001). Weak convergence of the empirical process of residuals in linear models with many parameters. Annals of Statistics, 29, 748—762.
- Lockhart, R.A (2000). Discussion for Contributions of empirical and quantile processes to the asymptotic theory of goodness-of-fit tests. E. del Barrio, J.A. Cuesta-Albertos and C. Matrán in Test, 9, 81-84.
- Lockhart, R. A. and M. A. Stephens (1998). The Probability Plot: Tests of Fit Based on the Correlation Coefficient. Chapter 16 in Handbook of statistics, vol. 17. Order Statistics: Applications. Eds: N. Balakrishnan, C. R. Rao. Elsevier: Amsterdam.
- Kulperger, R. J. and Lockhart, R. A. (1998). Tests of Independence in Time Series. Journal of Time Series Analysis. 19, 165—185.
- Chen, Gemai and Lockhart, Richard A. (1997). Box-Cox transformed linear models: A parameter-based asymptotic approach. The Canadian Journal of Statistics, 25, 531—543.
- Lockhart, R.A. and Stephens, M.A. (1994). Goodness-of-fit for the three parameter Weibull. Journal of the Royal Statistical Society, Series B, 56, 491—500.
- Choulakian, V., Lockhart, R.A. and Stephens, M.A. (1994). Cramer Von Mises Statistics for discrete distributions. The Canadian Journal of Statistics, 22, 125—137.
- Lockhart, R.A. and Swartz, T.B. (1992). Computing Asymptotic P-values for EDF tests. Statistics and Computing, 2, 137—141.
- Lockhart, R.A. (1991). Overweight Tails are Inefficient. Annals of Statistics, 19, 2254—2258.
- Lockhart, R.A. and Spinelli, J.J. (1990). Comments on Kinnison (1989). Refereed letter to the editor of the American Statistician, 44, 259—260.
- Guttorp, P. and Lockhart, R.A. (1989). Estimation in sparsely sampled random walks. Stochastic Processes and their Applications, 31, 315—320.
- Guttorp, P. and Lockhart, R.A. (1989). On the asymptotic distribution of high order spacings statistics. The Canadian Journal of Statistics, 17, 419—426.
- Guttorp, Peter. and Lockhart, Richard.A. (1988). Finding the location of a signal: a Bayesian Analysis. Journal of the American Statistical Association, 83, 322—330.
- Guttorp, P. and Lockhart, R.A. (1988). On the asymptotic distribution of quadratic forms in uniform order statistics. Annals of Statistics, 16, 433—449.
- Meester, S.G. and Lockhart, R.A. (1988). Testing for normal errors in designs with many blocks. Biometrika, 75, 569—575.
- Berger, G.W., Kuo, J. and Lockhart, R.A., (1987). Regression and error analysis applied to the dose-response curves in thermoluminescence dating. International Journal of Radiation Applications and Instruments, Part D, 13, 177—184.
- McLaren, C.G. and Lockhart, R.A. (1987). On the asymptotic efficiency of certain correlation tests of fit. The Canadian Journal of Statistics, 15, 159—168.
- Lockhart, R.A., O'Reilly, F.J. and Stephens, M.A. (1986). Tests for the extreme value and Weibull distributions based on normalized spacings. Naval Research Logistics Quarterly, 33, 413—421.
- Lockhart, R.A., O'Reilly, F.J. and Stephens, M.A. (1986). Tests of fit based on normalized spacings. Journal of the Royal Statistical Society, Series B, 48, 344—352.
- Guttorp, P., Kulperger, R. and Lockhart, R.A. (1985). Coupling Proofs of Weak Convergence. Journal of Applied Probability, 22, 447—453.
- Lockhart, R.A. and McLaren, G.C., (1985). Asymptotic Points for a Test of Symmetry about a Specified Median. Biometrika, 72, 208—210.
- Lockhart, R.A. & Stephens, M.A. (1985). Tests of Fit for the Von Mises Distribution. Biometrika, 72, 647—652.
- Lockhart, R.A. (1985). The Asymptotic Distribution of the Correlation Coefficient in Testing Fit to the Exponential Distribution, The Canadian Journal of Statistics, 13, 253—256.
- Burgess, John P. and Lockhart, R.A. (1983). Classical hierarchies from a modern viewpoint. Fundamenta Mathematicae, 115, 107—118.
- Lockhart, R.A. (1982). On the non-existence of consistent estimates in Galton-Watson processes. Journal of Applied Probability, 19, 842—846.
- Zidek, James V., Navin, Francis, P.D. and Lockhart, R.A. (1979). Statistics of extremes: An alternate method with application to bridge design codes. Technometrics, 21; 185—191.