Probabilistic solutions of a variable-mass system under random excitations

The stationary probability density function (PDF) solution of a variable-mass system is calculated under Gaussian white noises and Poisson white noises, respectively. For small mass disturbance, the corresponding Fokker–Planck–Kolmogorov equation and Kolmogorov–Feller equation of the system are deri...

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Veröffentlicht in:	Acta mechanica 2020-07, Vol.231 (7), p.2815-2826
Hauptverfasser:	Jiang, Wen-An, Han, Xiu-Jing, Chen, Li-Qun, Bi, Qin-Sheng
Format:	Artikel
Sprache:	eng
Schlagworte:	Algorithms Classical and Continuum Physics Comparative analysis Computer simulation Control Distribution (Probability theory) Dynamical Systems Engineering Engineering Fluid Dynamics Engineering Thermodynamics Heat and Mass Transfer Monte Carlo method Monte Carlo simulation Nonlinear systems Original Paper Polynomials Probability density functions Runge-Kutta method Solid Mechanics Statistical analysis Theoretical and Applied Mechanics Variable mass systems Vibration
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