Decomposition solution for Duffing and Van der Pol oscillators.

Adomian, G.

Displaying similar documents to “Decomposition solution for Duffing and Van der Pol oscillators.”

Symmetrized solutions for nonlinear stochastic differential equations.

Adomian, G., Sibul, L.H. (1981)

International Journal of Mathematics and Mathematical Sciences

Similarity:

Numerical approximation for integral equations.

Deeba, Elias, Xie, Shishen (2004)

International Journal of Mathematics and Mathematical Sciences

Similarity:

Backward stochastic differential equations with oblique reflection and local Lipschitz drift.

Aman, Auguste, N'Zi, Modeste (2003)

Journal of Applied Mathematics and Stochastic Analysis

Similarity:

Introduction to the Theory of the It $\hat{o}$ -type Stochastic Integrals and Stochastic Differential Equations

Svetlana Janković (1998)

Zbornik Radova

Similarity:

Portfolio selection with jumps under regime switching.

Zhao, Lin (2010)

International Journal of Stochastic Analysis

Similarity:

Approximation by time discretization of special stochastic evolution equations.

Lisei, Hannelore (2001)

Mathematica Pannonica

Similarity:

Stochastic orderings induced by star-shaped functions.

Krieger, Henry A. (1991)

International Journal of Mathematics and Mathematical Sciences

Similarity:

Approximation of the Zakai equation in a nonlinear filtering problem with delay

Krystyna Twardowska, Tomasz Marnik, Monika Pasławska-Południak (2003)

International Journal of Applied Mathematics and Computer Science

Similarity:

A nonlinear filtering problem with delays in the state and observation equations is considered. The unnormalized conditional probability density of the filtered diffusion process satisfies the so-called Zakai equation and solves the nonlinear filtering problem. We examine the solution of the Zakai equation using an approximation result. Our theoretical deliberations are illustrated by a numerical example.