Pages that link to "Item:Q4832511"

The following pages link to A computational approach to the wave equations (Q4832511):

Displaying 12 items.

• New technique to avoid ``noise terms'' on the solutions of inhomogeneous differential equations by using Adomian decomposition method (Q716590) (← links)
• An application of the modified decomposition method for the solution of the coupled Klein-Gordon-Schrödinger equation (Q718712) (← links)
• Comparison of the solutions obtained by Adomian decomposition and wavelet-Galerkin methods of boundary-value problems (Q876645) (← links)
• The decomposition method for linear, one-dimensional, time-dependent partial differential equations (Q885634) (← links)
• The Cauchy problem for the wave equation using the decomposition method (Q1614109) (← links)
• The solution of fourth order boundary value problem arising out of the beam-column theory using Adomian decomposition method (Q1718859) (← links)
• A new approach to the wave equation - an application of the decomposition method (Q1826030) (← links)
• A comparison between Adomian decomposition and Tau methods (Q2318903) (← links)
• Numerical study of modified Adomian's method applied to Burgers equation (Q2370700) (← links)
• Identifying a control function in parabolic partial differential equations from overspecified boundary data (Q2458734) (← links)
• Exact solutions with solitary patterns for the Zakharov-Kuznetsov equations with fully nonlinear dispersion (Q2468897) (← links)
• A discrete domain decomposition algorithm for the one dimensional wave equation (Q2767610) (← links)