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Title: Nonnegative multivariate $\operatorname{AR}(1)$ processes (English)
Author: Anděl, Jiří
Language: English
Journal: Kybernetika
ISSN: 0023-5954
Volume: 28
Issue: 3
Year: 1992
Pages: 213-226
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Category: math
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MSC: 62F12
MSC: 62M09
MSC: 62M10
idZBL: Zbl 0770.62073
idMR: MR1174657
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Date available: 2009-09-24T18:31:51Z
Last updated: 2012-06-05
Stable URL: http://hdl.handle.net/10338.dmlcz/124588
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Reference: [1] J. Anděl: Statistische Analyse von Zeitreihen.Akademie-Verlag, Berlin 1984. MR 0762087
Reference: [2] J. Anděl: On AR(1) processes with exponential white noise.Commun. Statist. - Theory Meth. 17 (1988), 1481-1495. Zbl 0639.62082, MR 0945799
Reference: [3] J. Anděl: AR(1) processes with given moments of marginal distribution.Kybernetika 25 (1989), 337-347. Zbl 0701.62087, MR 1024709
Reference: [4] J. Anděl: Nonlinear nonnegative AR(1) processes.Commun. Statist. - Theory Meth. 18 (1989), 4029-4037. Zbl 0696.62347, MR 1058926
Reference: [5] J. Anděl: Non-negative autoregressive processes.J. Time Ser. Anal. 10 (1989), 1-11. MR 1001879
Reference: [6] J. Anděl: Nonlinear positive AR(2) processes.Statistics 21 (1990), 591-600. Zbl 0714.62087, MR 1087287
Reference: [7] J. Anděl, V. Dupač: An extension of the Borel lemma.Comment. Math. Univ. Carolin. 30 (1989), 403-404. MR 1014141
Reference: [8] J. Anděl, K. Zvára: Tables for AR(1) processes with exponential white noise.Kybernetika 21, (1988), 372-377. Zbl 0664.62090, MR 0970214
Reference: [9] C. B. Bell, E. P. Smith: Inference for non-negative autoregressive schemes.Commun. Statist. - Theory Meth. 15 (1986), 2267-2293. Zbl 0604.62087, MR 0853011
Reference: [10] E.J. Hannan: Multiple Time Series.Wiley, New York 1970. Zbl 0211.49804, MR 0279952
Reference: [11] M.A.A. Turkman: Bayesian analysis of an autoregressive process with exponential white noise.Statistics 21 (1990), 601-608. Zbl 0723.62051, MR 1087288
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