Pages that link to "Item:Q3224664"
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The following pages link to EXACT STATIONARY PROBABILITY DENSITY FOR SECOND ORDER NON-LINEAR SYSTEMS UNDER EXTERNAL WHITE NOISE EXCITATION (Q3224664):
Displaying 15 items.
- A generalized analysis technique of the stationary FPK equation in nonlinear systems under Gaussian white noise excitations (Q531525) (← links)
- Determination of the stationary state densities of the stochastic nonlinear dynamical systems (Q538680) (← links)
- Construction of the stationary probability density for a family of SDOF strongly non-linear stochastic second-order dynamical systems (Q620274) (← links)
- Exact stationary probability density functions for non-linear systems under Poisson white noise excitation (Q872995) (← links)
- Exact stationary solutions independent of energy for strongly nonlinear stochastic systems of multiple degrees of freedom (Q1045496) (← links)
- Exact solutions for stationary responses of several classes of nonlinear systems to parametric and/or external white noise excitations (Q1191584) (← links)
- On joint stationary probability density function of nonlinear dynamic systems (Q1265359) (← links)
- Exactly solvable models of nonlinear dynamical systems driven by colored Ornstein-Uhlenbeck and Rayleigh noise (Q1804118) (← links)
- Exact stationary solution for a class of nonlinear systems driven by a non-normal delta-correlated process (Q1905493) (← links)
- Probabilistic response of dynamical systems based on the global attractor with the compatible cell mapping method (Q2156130) (← links)
- Explicit expression of stationary response probability density for nonlinear stochastic systems (Q2234260) (← links)
- Exact stationary solutions for a class of nonlinear oscillators (Q2758204) (← links)
- Stationary response of multi-dimensional second order dynamical systems with inertial non-linearity subjected to wide-band random external excitations (Q2883720) (← links)
- Stationary response to second-order filtered white-noise excitation (Q3721992) (← links)
- (Q3990453) (← links)