Pages that link to "Item:Q858857"
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The following pages link to Padé approximants and Adomian decomposition method for solving the Flierl-Petviashivili equation and its variants (Q858857):
Displaying 17 items.
- Analysis of IVPs and BVPs on semi-infinite domains via collocation methods (Q443041) (← links)
- Near-field and far-field approximations by the Adomian and asymptotic decomposition methods (Q628977) (← links)
- New ideas for decomposing nonlinearities in differential equations (Q654646) (← links)
- Comparison and coupling of polynomials for Flierl-Petviashivili equation (Q710378) (← links)
- The solution of linear and nonlinear systems of Volterra functional equations using Adomian-Padé technique (Q712169) (← links)
- Adomian decomposition method combined with Padé approximation and Laplace transform for solving a model of HIV infection of CD4T cells (Q1723409) (← links)
- The solution of KdV and mKdV equations using Adomian Padé approximation (Q1786112) (← links)
- An improvement of the differential transformation method and its application for boundary layer flow of a nanofluid (Q1953698) (← links)
- Derivation of the Adomian decomposition method using the homotopy analysis method (Q2383728) (← links)
- Solution of the MHD Falkner‐Skan flow by Adomian decomposition method and Padé approximants (Q2966981) (← links)
- The use of variational iteration method and Adomian decomposition method to solve the Eikonal equation and its application in the reconstruction problem (Q3008899) (← links)
- Free vibration of the nonlinear pendulum using hybrid Laplace Adomian decomposition method (Q3082591) (← links)
- The numerical solution of the second Painlevé equation (Q3396274) (← links)
- A Padé approximant approach to two kinds of transcendental equations with applications in physics (Q3454657) (← links)
- A seminumeric approach for solution of the Eikonal partial differential equation and its applications (Q3560240) (← links)
- THE NEW ADM–PADÉ TECHNIQUE FOR THE GENERALIZED EMDEN–FOWLER EQUATIONS (Q3573155) (← links)
- Approximate solutions to the conformable Rosenau‐Hyman equation using the two‐step Adomian decomposition method with Pad<i>é</i> approximation (Q5120882) (← links)
