Voir la notice de l'article provenant de la source Math-Net.Ru
[1] Burnaev E. V., Zaitsev A. A., Spokoinyi V. G., “Svoistva aposteriornogo raspredeleniya modeli zavisimosti na osnove gaussovskikh sluchainykh polei”, Avtomatika i telemekhanika, 2013, no. 10, 55–67
[2] Burnaev E. V., Zaitsev A. A., Spokoinyi V. G., “Teorema Bernshteina–fon Mizesa dlya regressii na osnove gaussovskikh protsessov”, Uspekhi mat. nauk, 68:5 (2013), 179–180 | DOI | Zbl
[3] Ibragimov I. A., Khasminskii R. Z., Asimptoticheskaya teoriya otsenivaniya, Nauka, M., 1979 | MR
[4] Chervonenkis A. Ya., Chernova S. S., Zykova T. V., “Primenenie yadernoi grebnevoi otsenki k zadache raschëta aerodinamicheskikh kharakteristik passazhirskogo samoleta (sravnenie s rezultatami, poluchennymi s ispolzovaniem iskusstvennykh neironnykh setei)”, Avtomatika i telemekhanika, 2011, no. 5, 175–182 | Zbl
[5] Shiryaev A. N., Veroyatnost, v. 1, 2, MTsNMO, M., 2011
[6] Eidsvik J., Finley A. O., Banerjee S., Rue H., “Approximate Bayesian inference for large spatial datasets using predictive process models”, Comput. Statist. Data Analysis, 56:6 (2011), 1362–1380 | DOI | MR
[7] Forrester A., Sobester A., Keane A., Engineering Design via Surrogate Modelling, A Practical Guide, Wiley, 2008
[8] Kaufman C. G., Schervish M. J., Nychka D. W., “Covariance tapering for likelihood-based estimation in large spatial data sets”, J. Am. Statist. Assoc., 103:484 (2008), 1545–1555 | DOI | MR | Zbl
[9] Kok S., “The asymptotic behaviour of the maximum likelihood function of Kriging approximations using the Gaussian correlation function”, EngOpt 2012, Internat. Conf. on Engineering Optimization (Rio de Janeiro, Brazil, 1–5 July 2012)
[10] Mardia K. V., Marshall R. J., “Maximum likelihood estimation of models for residual covariance in spatial regression”, Biometrika, 71:1 (1984), 135–146 | DOI | MR | Zbl
[11] Rasmussen C. E., Williams C. K. I., Gaussian Processes for Machine Learning, v. 1, MIT Press, Cambridge, MA, 2006 | MR | Zbl
[12] Shaby B., Ruppert D., “Tapered covariance: Bayesian estimation and asymptotics”, Journal Comput. Graph. Statist., 21:2 (2012), 433–452 | DOI | MR
[13] Spokoiny V., “Parametric estimation. Finite sample theory”, Ann. Statist., 6 (2012), 2877–2909 | DOI | MR
[14] Spokoiny V., Bernstein–von Mises theorem for growing parameter dimension, 2013, arXiv: 1302.3430[math.ST]
[15] Wasserman L., All of Statistics. A Concise Course in Statistical Inference, Springer, Berlin, 2004 | MR | Zbl