Master symmetries for differential-difference equations of the Volterra type
Proceedings of the conference on The nonlinear Schrodinger equation
The homotopy perturbation method for discontinued problems arising in nanotechnology
Computers & Mathematics with Applications
Positive solutions of second-order delay differential equations with a damping term
Computers & Mathematics with Applications
Homotopy perturbation transform method for nonlinear equations using He's polynomials
Computers & Mathematics with Applications
Computers & Mathematics with Applications
A numerical approach for solving the high-order linear singular differential-difference equations
Computers & Mathematics with Applications
Some issues on HPM and HAM methods: A convergence scheme
Mathematical and Computer Modelling: An International Journal
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A novel technique for numerical solution of the nonlinear differential equations arising in nanotechnology and engineering phenomena is presented in this paper. The technique is based on the application of the Laplace transform via the homotopy method to solve nonlinear differential-difference models. This method gives more reliable results as compared to other existing methods available in the literature. The numerical results demonstrate the validity and applicability of the method.