Pages that link to "Item:Q1634142"
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The following pages link to \(H^1\)-super-convergence of center finite difference method based on \(P_1\)-element for the elliptic equation (Q1634142):
Displaying 6 items.
- A theoretical analysis of a new second order finite volume approximation based on a low-order scheme using general admissible spatial meshes for the one dimensional wave equation (Q458306) (← links)
- A stabilized difference finite element method for the 3D steady Stokes equations (Q2148037) (← links)
- Superconvergence in \(H^1\)-norm of a difference finite element method for the heat equation in a 3D spatial domain with almost-uniform mesh (Q2219449) (← links)
- 𝐻¹-Superconvergence of a difference finite element method based on the 𝑃₁-𝑃₁-conforming element on non-uniform meshes for the 3D Poisson equation (Q4637574) (← links)
- A Numerical Comparison of Finite Difference and Finite Element Methods for a Stochastic Differential Equation with Polynomial Chaos (Q5372019) (← links)
- Stability and convergence of the integral-averaged interpolation operator based on \(Q_1\)-element in \(\mathbb{R}^n\) (Q6662402) (← links)
