Pages that link to "Item:Q1075697"
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The following pages link to Solutions of nonlinear boundary value problems by the decomposition method (Q1075697):
Displaying 19 items.
- Shooting type Laplace-Adomian decomposition algorithm for nonlinear differential equations with boundary conditions at infinity (Q550472) (← links)
- On Adomian's decomposition method and some comparisons with Picard's iterative scheme (Q578749) (← links)
- A new approach to Burgers' equation (Q909902) (← links)
- Equality of partial solutions in the decomposition method for linear or nonlinear partial differential equations (Q914956) (← links)
- Application of decomposition to convection-diffusion equations (Q1094845) (← links)
- Solving the nonlinear equations of physics (Q1116541) (← links)
- A review of the decomposition method in applied mathematics (Q1119809) (← links)
- Modified decomposition solution of nonlinear partial differential equations (Q1206206) (← links)
- Linearized domain decomposition approaches for nonlinear boundary value problems (Q1624691) (← links)
- A new modified Adomian decomposition method and its multistage form for solving nonlinear boundary value problems with Robin boundary conditions (Q1791435) (← links)
- Hodge decomposition. A method for solving boundary value problems (Q1895535) (← links)
- On variational iterative methods for semilinear problems (Q2194832) (← links)
- Decomposition method for solving nonlinear integro-differential equations (Q2574354) (← links)
- (Q3153588) (← links)
- Modified decomposition solution of linear and nonlinear boundary-value problems (Q4316985) (← links)
- Décomposition par dualisation d'un problème non linéaire de bassin sédimentaire (Q5427561) (← links)
- A review of the decomposition method and some recent results for nonlinear equations (Q5895255) (← links)
- A review of the decomposition method and some recent results for nonlinear equations (Q5896596) (← links)
- An effective scheme for solving a class of second-order two-point boundary value problems (Q6629165) (← links)