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Article

Title: On asymptotic behaviour of empirical processes (English)
Author: Lachout, Petr
Language: English
Journal: Kybernetika
ISSN: 0023-5954
Volume: 28
Issue: 4
Year: 1992
Pages: 292-308
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Category: math
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MSC: 60B10
MSC: 60F17
MSC: 62E10
idZBL: Zbl 0771.60004
idMR: MR1183621
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Date available: 2009-09-24T18:33:00Z
Last updated: 2012-06-06
Stable URL: http://hdl.handle.net/10338.dmlcz/124811
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Reference: [1] P.J. Bickel, M.J. Wichura: Convergence criteria for multiparameter stochastic processes and some application.Ann. Math. Statist. 42 (1971), 1656-1670. MR 0383482
Reference: [2] P. Lachout: A martingale central limit theorem.Comment. Math. Univ. Carolinae 27 (1986), 2, 371-375. Zbl 0633.60038, MR 0857555
Reference: [3] P. Lachout: Billingsley-type tightness criteria for multiparameter stochastic processes.Kybernetika H (1988), 5, 363-371. Zbl 0665.60009, MR 0970213
Reference: [4] D. L. McLeish: Dependent central limit theorem and in variance principles.Ann. Probab. 2 (1974), 2, 620-628. MR 0358933
Reference: [5] S. M. Miller: Empirical processes based upon residuals from errorsin-variables regression.Ann. Statist. 17 (1989), 282-292. MR 0981450
Reference: [6] G. Neuhaus: On weak convergence of stochastic processes with multidimensional time parameter.Ann. Math. Statist. 42 (1971), 1285-1295. Zbl 0222.60013, MR 0293706
Reference: [7] S. Portnoy: Tightness of the sequence of empiric c.d.f. processes defined from regression fractiles.In: Robust and Nonlinear Time-Series Analysis (J. Franke, W. Händle and D. Martin, eds.), Springer- Verlag, New York - Berlin - Heidelberg 1983, pp. 231-246. MR 0786311
Reference: [8] M. L. Straf: A General Skorohod Space and Its Applications to the Weak Convergence of Stochastic Processes with Several Parameters.Ph.D. Dissertation, Univ. of Chicago 1969.
Reference: [9] J. Štěpán: Probability Theory (in Czech).Academia, Prague 1987.
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