Pages that link to "Item:Q1894943"
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The following pages link to New ideas for proving convergence of decomposition methods (Q1894943):
Displaying 13 items.
- A new approach to solve a diffusion‐convection problem (Q4781500) (← links)
- Approximation of the solution for a class of first order p.d.e. by <b>Adomian</b> method (Q4781504) (← links)
- Solving a class of linear partial differential equations with Dirichlet‐boundary conditions by the Adomian method (Q4832508) (← links)
- A computational approach to the wave equations (Q4832511) (← links)
- An approximate solution to an initial boundary value problem: Rakib–Sivashinsky equation (Q4903521) (← links)
- A Variational Iteration Method Involving Adomian Polynomials for a Strongly Nonlinear Boundary Value Problem (Q4983585) (← links)
- SOLVABILITY OF HYPERBOLIC FRACTIONAL PARTIAL DIFFERENTIAL EQUATIONS (Q5121528) (← links)
- Solution of the Magnetohydrodynamics Jeffery-Hamel Flow Equations by the Modified Adomian Decomposition Method (Q5153229) (← links)
- On Some Functional Equations (Q5249866) (← links)
- A direct proof of Conley's decomposition for well-posed hybrid inC30clusions (Q6084724) (← links)
- A Legendre‐based approach of the optimized decomposition method for solving nonlinear Caputo‐type fractional differential equations (Q6087595) (← links)
- Approximate solution of fractional pantograph differential equations using Sumudu decomposition method (Q6583784) (← links)
- Series solution of ordinary differential equation using a modified version of the Adomian decomposition method (Q6617678) (← links)
