Publications by James V. Zidek FRSC, O.C.
2012
. Combining data and simulated data for space–time fields: application to ozone. Environmental and ecological statistics. Springer; 2012; 19: 37–56.
. Unbiasing estimates from preferentially sampled spatial data. Vancouver, BC: Department of Statistics, University of British Columbia; 2012.
. Time-varying markov models for binary temperature series in agrorisk management. Journal of agricultural, biological, and environmental statistics. Springer; 2012; 17: 283–305.
. Subset selection–extended Rizvi–Sobel for unequal sample sizes and its implementation. Journal of Nonparametric Statistics. Taylor and Francis; 2012; 24: 299–315.
. Unbiasing estimates from preferentially sampled spatial data. Relatorio Technico. 2012; 268.
. Stochastic models for the effects of duration of load on lumber properties. Vancouver, BC: Department of Statistics, University of British Columbia; 2012.
. Efficient stabilization of crop yield prediction in the Canadian Prairies. Agricultural and forest meteorology. Elsevier; 2012; 152: 223–232.
. Contemporary Developments in Bayesian Analysis and Statistical Decision Theory: A Festschrift for William E. Strawderman. In: . Institute of Mathematical Statistics Collections; 2012. pp. 131-153.
. Modeling nonstationary processes through dimension expansion. Journal of the American Statistical Association. Taylor and Francis; 2012; 107: 281–289.
2011
. An empirical assessment of bayesian melding for mapping ozone pollution. Environmetrics. Wiley Online Library; 2011; 22: 340–353.
2010
. Predicting Sequences of Progressive Events Times with Time-dependent Covariates. Vancouver, BC: Department of Statistics, University of British Columbia; 2010.
. Predicting phenological events using event-history analysis. Vancouver, BC: Department of Statistics, University of British Columbia; 2010.
. Monitoring network design. Handbook of Spatial Statistics. CRC Press PJ Diggle, M. Fuentes, and P. Guttorp, Boca Raton, FL; 2010;: 131–148.
. Modeling hourly ozone concentration fields. The Annals of Applied Statistics. Institute of Mathematical Statistics; 2010; 4: 1183–1213.
. Model selection for the binary dichotomized temperature processes. Vancouver, BC: Department of Statistics, University of British Columbia; 2010.
. Air Pollution and Cancer. Chronic Diseases in Canada. 2010; 29.
. Uncertainty and the conditional variance. Statistics and probability letters. Elsevier; 2010; 80: 1764–1770.
2009
. Application of an entropy-based Bayesian optimization technique to the redesign of an existing monitoring network for single air pollutants. Journal of environmental management. Elsevier; 2009; 90: 2715–2729.
. r-th order categorical Markov chains. Vancouver, BC: Department of Statistics, University of British Columbia; 2009.
. An analysis of Alberta's climate. Part i: Nonhomogenized data. Vancouver, BC: Department of Statistics, University of British Columbia; 2009.
. Bayesian Empirical Orthogonal Functions. Vancouver, BC: Department of Statistics, University of British Columbia; 2009.
. Temporal prediction with a Bayesian spatial predictor: an application to ozone fields. Vancouver, BC: Department of Statistics, University of British Columbia; 2009.
2008
. Recalibrating ozone chemical transport models. Vancouver, BC: Department of Statistics, University of British Columbia; 2008.
. Combining measurements and physical model outputs for the spatial prediction of hourly ozone space-time fields. Vancouver, BC: Department of Statistics, University of British Columbia; 2008.
. Estimating exposure response functions using ambient pollution concentrations. The Annals of Applied Statistics. Institute of Mathematical Statistics; 2008; 2: 1249–1270.
2007
. A dynamic linear model for hourly ozone concentrations. Department of Statistics, University of British Columbia; 2007.
. An appraisal of bayesian melding for physical-statistical modeling. Vancouver, BC: Department of Statistics, University of British Columbia; 2007.
. A framework for predicting personal exposures to environmental hazards. Environmental and Ecological Statistics. Springer; 2007; 14: 411–431.
. Designing environmental monitoring networks to measure extremes. Environmental and Ecological Statistics. Springer; 2007; 14: 301–321.
. Calibrating deterministic modeling output with application of ozone fields. Department of Statistics, The University of British Columbia; 2007.
. A Dynamic Linear Model for Hourly Ozone Concentrations. Vancouver, BC: Department of Statistics, University of British Columbia; 2007.
2006
. Using estimated personal exposures to assess the short-term effects of air pollution on health. University of Bath, Department of Mathematical Sciecnes Technical Report. 2006;.
. Editorial:(Post-normal) statistical science. Journal of the Royal Statistical Society: Series A (Statistics in Society). Wiley Online Library; 2006; 169: 1–4.
. The matrix-t distribution and its applications in predictive inference. Journal of Multivariate Analysis. Elsevier; 2006; 97: 785–795.
. Statistical analysis of environmental space-time processes. Springer Science and Business Media; 2006.
2005
. Multi-agent predictors of an exponential interevent time. Vancouver, BC: Department of Statistics, University of British Columbia; 2005.
. Selecting likelihood weights by cross-validation. The Annals of Statistics. Institute of Mathematical Statistics; 2005; 33: 463–500.
. Derivation of mixture distributions and weighted likelihood function as minimizers of KL-divergence subject to constraints. Annals of the Institute of Statistical Mathematics. Springer; 2005; 57: 687–701.
. Using a probabilistic model (pCNEM) to estimate personal exposure to air pollution. Environmetrics. Wiley Online Library; 2005; 16: 481–493.
2004
. Forecasting NBA basketball playoff outcomes using the weighted likelihood. Lecture Notes-Monograph Series. 2004;: 385–395.
. [Statistical Issues in Studies of the Long-Term Effects of Air Pollution: The Southern California Children's Health Study]: Comment. Statistical Science. 2004; 19: 442–443.
. Weighted Likelihoods for the NEF-QVF Family with Application. Can Jour Statist. Citeseer; 2004; 32: 139-157.
. Bayesian nonparametric subset selection procedures with Weibull components. Vancouver, BC: Department of Statistics, University of British Columbia.; 2004.
. Asymptotic properties of maximum weighted likelihood estimators. Journal of Statistical Planning and Inference. Elsevier; 2004; 119: 37–54.
. Combining the data from two normal populations to estimate the mean of one when their means difference is bounded. Journal of Multivariate Analysis. Elsevier; 2004; 88: 19–46.
2003
. Designing Networks for Monitoring Multivariate Environmental Fields Using Data with Monotone Pattern. North Carolina: Statistical and Applied Mathematical Sciences Institute; 2003.
. Designing networks for monitoring multivariate environmental fields using data with monotone pattern. Statistical and Applied Mathematical Sciences Institute, RTP, NC; 2003.
. Derivation of Mixture Distributions and Weighted Likelihood Function. Department of Statistics, University of British Columbia; 2003.
. A statistical characterization of a simulated Canadian annual maximum rainfall field. TR 2003-17, Statistical and Mathematical Sciences Institute, RTP, NC. North Carolina: Statistical and Applied Mathematical Sciences Institute; 2003.
. A computational model for estimating personal exposure to air pollutants with application to Londons PM10 in 1997. Department of Statistics, University of British Columbia. 2003.