A new approximate solution technique for randomly excited non-linear oscillators—II

Brownian motion in a field of force and the diffusion model of chemical reactions

H. A. Kramers · Physica · 1940 · 8.6K citations

Natural Sciences, Chemistry, Physics +16

Random vibration and statistical linearization

J.D. Robson · Journal of Sound and Vibration · 1990 · 827 citations

Engineering, Mechanical Engineering, Physics +14

On the relation between ordinary and stochastic differential equations

Zakai Moshe · International Journal of Engineering Science · 1965 · 711 citations

Engineering, Mathematics, Differential Equations +11

Normal Modes for Non-Linear Vibratory Systems

Steven W. Shaw, Christophe Pierre · Journal of Sound and Vibration · 1993 · 637 citations · Full text

Engineering, Mathematics, Dynamical Systems +13

A Limit Theorem for the Solutions of Differential Equations with Random Right-Hand Sides

R. Z. Khas’minskiĭ · Theory of Probability and Its Applications · 1966 · 597 citations

Engineering, Mathematics, Differential Equations +15