Pages that link to "Item:Q2781177"

The following pages link to A high-order difference scheme for a nonlocal boundary-value problem for the heat equation (Q2781177):

Displaying 17 items.

• Alternating direction method for the Poisson equation with variable weight coefficients in an integral condition (Q647742) (← links)
• Difference method of increased order of accuracy for the Poisson equation with nonlocal conditions (Q731579) (← links)
• An explicit solution of a parabolic equation with nonlocal boundary conditions (Q852280) (← links)
• A nonlinear parabolic equation with a nonlocal boundary term (Q961537) (← links)
• High order difference methods for heat equation in polar cylindrical coordinates (Q1108751) (← links)
• Finite difference methods for a nonlocal boundary value problem for the heat equation (Q1176827) (← links)
• Convergence analysis of compact difference schemes for diffusion equation with nonlocal boundary conditions (Q1643058) (← links)
• Compact finite difference schemes for the time fractional diffusion equation with nonlocal boundary conditions (Q1993663) (← links)
• A numerical approach for a semilinear parabolic equation with a nonlocal boundary condition (Q2271960) (← links)
• A compact difference scheme for multi-point boundary value problems of heat equations (Q2289870) (← links)
• On the \(L_\infty\) convergence and the extrapolation method of a difference scheme for nonlocal parabolic equation with natural boundary conditions (Q2761755) (← links)
• High Order Finite Difference Schemes for the Heat Equation Whose Convergence Rates are Higher Than Their Truncation Errors (Q2831194) (← links)
• A high-order finite difference method for 1D nonhomogeneous heat equations (Q3612512) (← links)
• (Q3655834) (← links)
• (Q5313817) (← links)
• An analysis for a high-order difference scheme for numerical solution touxx =F(x, t, u, ut, ux) (Q5486293) (← links)
• The Unique Continuation Problem for the Heat Equation Discretized with a High-Order Space-Time Nonconforming Method (Q6069428) (← links)