Pages that link to "Item:Q1855912"
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The following pages link to How to solve the equation \(AuBu+Cu=f\). (Q1855912):
Displaying 11 items.
- A new method for Riccati differential equations based on reproducing kernel and quasilinearization methods (Q417177) (← links)
- An approximation method for solving Volterra integrodifferential equations with a weighted integral condition (Q492589) (← links)
- The exact solution of a class of Volterra integral equation with weakly singular kernel (Q535446) (← links)
- New method based on the HPM and RKHSM for solving forced Duffing equations with integral boundary conditions (Q732119) (← links)
- The exact solution of nonlinear operator equation \(AuBu+Cu=f\) (Q820001) (← links)
- Using reproducing kernel for solving a class of partial differential equation with variable-coefficients (Q940537) (← links)
- Solving integro-differential equations with Cauchy kernel (Q1044409) (← links)
- The exact solution for solving a class nonlinear operator equations in the reproducing kernel space. (Q1399804) (← links)
- How to solve nonlinear operator equation \(A(v^{2})+Cv=f\) (Q1826985) (← links)
- Method for solving nonlinear initial value problems by combining homotopy perturbation and reproducing kernel Hilbert space methods (Q2655075) (← links)
- Solving singular nonlinear boundary value problems by combining the homotopy perturbation method and reproducing kernel Hilbert space method (Q5747736) (← links)
