000 02134nab a2200325 c 4500
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008 200303|2019 cc s a eng d
035 _ato000707450
040 _aRU-ToGU
_brus
_cRU-ToGU
245 1 4 _aThe distribution of the absolute maximum of the discontinuous stationary random process with Raileigh and Gaussian components
_cA. V. Zakharov, O. V. Chernoyarov, A. V. Salnikova, A. N. Faulgaber
504 _aБиблиогр.: 42 назв.
520 3 _aThe purpose of this research is to find the asymptotically exact expressions for the distribution function and for the probability that the absolute maximum of the sum of statistically independent homogeneous Gaussian and Rayleigh random processes with nondifferentiable covariance function will exceed the specified threshold. In this study, the applicability boundaries of the introduced theoretical formulas are also determined by means of statistical simulation. The recommendations are presented concerning the application of the obtained expressions depending on the observation interval length and the interrelation of Gaussian and Rayleigh components of the analyzed random process. © 2019, International Association of Engineers. All rights reserved
653 _aгауссовский случайный процесс
653 _aслучайные процессы
653 _aрапределение вероятностей
653 _aабсолютный максимум
655 4 _aстатьи в журналах
_9745982
700 1 _aChernoyarov, Oleg V.
_9167444
700 1 _aSalnikova, Alexandra V.
_9167445
700 1 _aFaulgaber, Alexander N.
_9485119
700 1 _aZakharov, Alexander V.
_9501499
773 0 _tEngineering letters
_d2019
_gVol. 27, № 1. P. 53-65
_x1816-093X
852 4 _aRU-ToGU
856 4 _uhttp://vital.lib.tsu.ru/vital/access/manager/Repository/vtls:000707450
908 _aстатья
999 _c464856