Nonlinear stochastic differential equations. (English) Zbl 0351.60053


60H10 Stochastic ordinary differential equations (aspects of stochastic analysis)
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[1] Adomian, G, Random operator equations in mathematical physics I, J. math. phys., 11, No. 3, 1069-1084, (1970)
[2] Cramer, H; Leadbetter, M.R, Stationary and related stochastic processes, (1967), Wiley New York · Zbl 0162.21102
[3] {\scK. S. Miller}, “Linear Differential Equations,” Norton, New York.
[4] Adomian, G, Random operator equations in mathematical physics II, J. math. phys., 12, No. 9, 1944-1948, (1971) · Zbl 0224.35075
[5] Sibul, L.H, Application of linear stochastic operators, () · Zbl 0476.93077
[6] Adomian, G, The closure approximation in the hierarchy equations, J. statistical phys., 3, No. 2, (1971)
[7] Adomian, G, Obtaining first and second order statistics 〈y〉 and ry(t1, t2) in stochastic differential equations for the nonlinear case, Isv. mat., armenskoi CCP, USSR, 10, (1975)
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