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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

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Reference TypeJournal (article/letter/editorial)
TitleJoint Probability Density of Interarrival Interval of a Flow of Physical Events with Unextendable Dead Time Period
JournalRussian Physics Journal
AuthorsGortsev, A. M.Author
Solov’ev, A. A.Author
Year2014 (November)Volume57
Issue7
PublisherSpringer Science and Business Media LLC
DOIdoi:10.1007/s11182-014-0333-4Search in ResearchGate
Generate Citation Formats
Mindat Ref. ID9036319Long-form Identifiermindat:1:5:9036319:9
GUID0
Full ReferenceGortsev, 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
Plain TextGortsev, 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
In(2014, November) Russian Physics Journal Vol. 57 (7) Springer Science and Business Media LLC

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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., 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
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., 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
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
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
Nezhel’skaya, L. A., Pershina, A. A. (2020) Estimate of the Parameter of Unextendable Random Dead Time in a Recurrent Generalized Asynchronous Flow of Physical Events. Russian Physics Journal, 63 (1) 99-104 doi:10.1007/s11182-020-02007-5
Nezhel’skaya, L. A., Sidorova, E. F. (2020) Estimation of Unextendable Dead Time Duration in a Flow of Physical Events by the Method of Moments. Russian Physics Journal, 62 (9). 1641-1648 doi:10.1007/s11182-020-01886-y
Gortsev, A. M., Parshina, M. E. (1999) Estimation of parameters of an alternate stream of events in “dead” time conditions. Russian Physics Journal, 42 (4). 373-378 doi:10.1007/bf02509672
Matveev, A. I. (2014) Solitons in a Plasma Wave with a Finite Density Beam of Trapped Electrons. Russian Physics Journal, 57 (3). 376-386 doi:10.1007/s11182-014-0250-6
Nazarov, A. A., Moiseev, A. N. (2014) Distributed System of Processing of Data of Physical Experiments. Russian Physics Journal, 57 (7). 984-990 doi:10.1007/s11182-014-0334-3
 
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