|
1. Anderes, E.B. and Stein, M.L. (2011). Local likelihood estimation for nonstationary random fields. Journal of Multivariate Analysis, 102, 506-520. 2. Calder, C.A. (2008). A dynamic process convolution approach to modeling ambient particulate matter concentrations. Environmetrics, 19, 39–48. 3. Calder, C.A. and Cressie, N. (2007). Some topics in convolution based spatial modeling. In Proceedings of the 56th Session of the International Statistics Institute Lisbon, Portugal. 4. Cressie, N. and Johannesson, G. (2008). Fixed rank kriging for very large spatial data sets. Journal of the Royal Statistical Society: Series B (Statistical Methodology), 70, 209-226. 5. Fuentes, M. (2001). A high frequency kriging approach for non-stationary environmental processes. Environmetrics, 12, 469–483. 6. Higdon, D. (1998). A process-convolution approach to modelling temperatures in the north Atlantic Ocean. Environmental and Ecological Statistics, 5, 173-190. 7. Hoff, P.D. and Niu, X. (2012). A covariance regression model. Statistica Sinica, 729-753. 8. Holland, D.M., Saltzman, N., Cox, L.H., Nychka, D. (1998). Spatial prediction of dulfur dioxide in the eastern United States. In GeoENV II: Geostatistics for Environmental Applications. (J. Gomez-Hernandez, A. Soares and R. Friodevaux, eds.), 65-75. 9. Kuss, M. and Thore, G. (2003). The geometry of kernel canonical correlation analysis. Technical Report, No. 108. 10. Nychka, D., Wikle, C., Royle, J.A. (2002). Multiresolution models for nonstationary spatial covariance functions. Statistical Modelling, 2, 315-331. 11. Paciorek, C.J. and Schervish, M.J. (2006). Spatial modeling using a new class of nonstationary covariance functions. Environmetrics, 17, 483-506. 12. Reich, B.J., Eidsvik, J., Guindani, M., Nail, A.J., Schmidt, A.M. (2011). A class of covariate-dependent spatiotemporal covariance functions for the analysis of daily ozone concentration. The Annals of Applied Statistics, 5, 2425–2447. 13. Risser, M.D. and Calder, C.A. (2015). Regression-based covariance functions for nonstationary spatial modeling. Environmetrics, 284-297. 14. Sampson, P.D. and Guttorp, P. (1992). Nonparametric estimation of nonstationary spatial covariance structure. Journal of the American Statistical Association, 87, 108-119. 15. Schmidt, A.M., Guttorp, P., O’ Hagan, A. (2011). Considering covariates in the covariance structure of spatial processes. Environmetrics, 22, 487–500. 16. Schmidt, A.M. and O’ Hagan, A. (2003). Bayesian inference for non-stationary spatial covariance structure via spatial deformations. Journal of the Royal Statistical Society: Series B (Statistical Methodology), 65, 743–758. 17. Tzeng, S.L. and Huang, H.C. (2018). Resolution adaptive fixed rank kriging. Technometrics, 60, 198–208. 18. Vianna Neto, J.H., Schmidt, A.M., Guttorp, P. (2014). Accounting for spatially varying directional effects in spatial covariance structures. Journal of the Royal Statistical Society: Series C (Applied Statistics), 63, 103–122.
|