Pages that link to "Item:Q2762705"
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The following pages link to An unconditionally stable alternating direction implicit scheme for the two space dimensional linear hyperbolic equation (Q2762705):
Displaying 19 items.
- A method based on meshless approach for the numerical solution of the two-space dimensional hyperbolic telegraph equation (Q2910827) (← links)
- Compact alternating direction implicit method to solve two-dimensional nonlinear delay hyperbolic differential equations (Q2921904) (← links)
- The meshless method of radial basis functions for the numerical solution of time fractional telegraph equation (Q2967219) (← links)
- Cosine expansion based differential quadrature algorithm for numerical simulation of two dimensional hyperbolic equations with variable coefficients (Q2967357) (← links)
- A new unconditionally stable ADI compact scheme for the two-space-dimensional linear hyperbolic equation (Q3056362) (← links)
- Unconditionally stable ADI scheme of higher-order for linear hyperbolic equations (Q3066953) (← links)
- Legendre multiwavelet Galerkin method for solving the hyperbolic telegraph equation (Q3560231) (← links)
- A New Fast Algorithm Based on Half-Step Discretization for 3D Quasilinear Hyperbolic Partial Differential Equations (Q4557761) (← links)
- Moving Least Squares (MLS) Method for the Nonlinear Hyperbolic Telegraph Equation with Variable Coefficients (Q4564955) (← links)
- A New Fast Numerical Method Based on Off-Step Discretization for Two-Dimensional Quasilinear Hyperbolic Partial Differential Equations (Q4564958) (← links)
- An Unconditionally Stable Numerical Method for Two-Dimensional Hyperbolic Equations (Q4983588) (← links)
- A CCD-ADI method for two-dimensional linear and nonlinear hyperbolic telegraph equations with variable coefficients (Q5031842) (← links)
- Numerical solution of second-order hyperbolic telegraph equation via new cubic trigonometric B-splines approach (Q5193457) (← links)
- Taylor polynomial solution of hyperbolic type partial differential equations with constant coefficients (Q5391507) (← links)
- High order implicit collocation method for the solution of two‐dimensional linear hyperbolic equation (Q5503312) (← links)
- On the use of an accurate implicit spectral approach for the telegraph equation in propagation of electrical signals (Q6060711) (← links)
- A Haar wavelet collocation approach for solving one and two‐dimensional second‐order linear and nonlinear hyperbolic telegraph equations (Q6088433) (← links)
- Higher‐order algorithms for stable solutions of fractional time‐dependent nonlinear telegraph equations in space (Q6089123) (← links)
- Numerical approximation based on Bernouli polynomials for solving second-order hyperbolic telegraph equations (Q6622771) (← links)