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Gortsev, A. M., Solov’ev, A. A. (2016) Probability of Error in Estimating States of a Flow of Physical Events. Russian Physics Journal, 59 (5). 663-671 doi:10.1007/s11182-016-0819-3

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Reference TypeJournal (article/letter/editorial)
TitleProbability of Error in Estimating States of a Flow of Physical Events
JournalRussian Physics Journal
AuthorsGortsev, A. M.Author
Solov’ev, A. A.Author
Year2016 (September)Volume59
Issue5
PublisherSpringer Science and Business Media LLC
DOIdoi:10.1007/s11182-016-0819-3Search in ResearchGate
Generate Citation Formats
Mindat Ref. ID9036851Long-form Identifiermindat:1:5:9036851:0
GUID0
Full ReferenceGortsev, A. M., Solov’ev, A. A. (2016) Probability of Error in Estimating States of a Flow of Physical Events. Russian Physics Journal, 59 (5). 663-671 doi:10.1007/s11182-016-0819-3
Plain TextGortsev, A. M., Solov’ev, A. A. (2016) Probability of Error in Estimating States of a Flow of Physical Events. Russian Physics Journal, 59 (5). 663-671 doi:10.1007/s11182-016-0819-3
In(2016, September) Russian Physics Journal Vol. 59 (5) Springer Science and Business Media LLC

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Gortsev, A. M., Sirotina, M. N. (2016) Probability of an Error in Estimation of States of a Modulated Synchronous Flow of Physical Events. Russian Physics Journal, 59 (7). 1016-1023 doi:10.1007/s11182-016-0868-7
Gortsev, A. M., Solov’ev, A. A. (2016) Estimation of Maximum Likelihood of the Unextendable Dead Time Period in a Flow of Physical Events. Russian Physics Journal, 58 (11). 1635-1644 doi:10.1007/s11182-016-0694-y
Gortsev, A. M., Solov’ev, A. A. (2014) Joint Probability Density of Interarrival Interval of a Flow of Physical Events with Unextendable Dead Time Period. Russian Physics Journal, 57 (7). 973-983 doi:10.1007/s11182-014-0333-4
Chernitsov, A. M., Tamarov, V. A., Barannikov, E. A. (2016) Estimating the Probability of Asteroid Collision with the Earth by the Monte Carlo Method. Russian Physics Journal, 59 (5). 699-706 doi:10.1007/s11182-016-0824-6
Nezhel’skaya, L. A. (2016) Estimation of the Unextendable Dead Time Period in a Flow of Physical Events by the Method of Maximum Likelihood. Russian Physics Journal, 59 (5). 651-662 doi:10.1007/s11182-016-0818-4
Nezhel’skaya, L. A. (2016) Conditions for Recurrence of a Flow of Physical Events with Unextendable Dead Time Period. Russian Physics Journal, 58 (12). 1859-1867 doi:10.1007/s11182-016-0727-6
Gortsev, A. M., Nissenbaum, O. V. (2005) Estimation of the dead time period and parameters of an asynchronous alternative flow of events with unextendable dead time period. Russian Physics Journal, 48 (10). 1039-1054 doi:10.1007/s11182-006-0023-y
Gortsev, A. M., Kusnatdinov, R. T. (1998) Evaluation of the states of a stepwise varying flux of events with incomplete observability. Russian Physics Journal, 41 (4). 312-319 doi:10.1007/bf02766527
Timoshkin, A. V. (2016) Cosmological Model with Dark Matter in a Dissipative Universe. Russian Physics Journal, 59 (8). 1164-1170 doi:10.1007/s11182-016-0886-5
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