Can I read Solution of nonlinear dynamic differential equations based on numerical Laplace transform inversion on EtoBox?

Solution of nonlinear dynamic differential equations based on numerical Laplace transform inversion by Suying Zhang; Minzhen Zhang; Zichen Deng; Wencheng Li is a Mathematics article available to read on EtoBox.

What is Solution of nonlinear dynamic differential equations based on numerical Laplace transform inversion about?

In the present paper, the dynamical differential equations with initial conditions is converted into the model of linear operator action, in which the linear operator is just the infinitesimal generator of the solver of the differential equations. And the resolvent of the linear operator is the Laplace transform of the solver of original differential equations. So the solver of original differential equations can be obtained by inversing the Laplace transform of its resolvent. An iterative algorithm for nonlinear differential equations with initial condition is easily presented by means of numerical Laplace transform inversion. The numerical examples show that the method of this paper is effective.

Who reads Solution of nonlinear dynamic differential equations based on numerical Laplace transform inversion?

Author

Suying Zhang; Minzhen Zhang; Zichen Deng; Wencheng Li

Publisher

Elsevier Science; Elsevier ; Elsevier BV (ISSN 0096-3003)

Published

2007

Language

EN

Field

Mathematics (Physical Sciences)