Superconvergence for rectangular mixed finite elements.
Superconvergence of a stabilized approximation for the Stokes eigenvalue problem by projection method
This paper presents a superconvergence result based on projection method for stabilized finite element approximation of the Stokes eigenvalue problem. The projection method is a postprocessing procedure that constructs a new approximation by using the least squares method. The paper complements the work of Li et al. (2012), which establishes the superconvergence result of the Stokes equations by the stabilized finite element method. Moreover, numerical tests confirm the theoretical analysis.
Superconvergence of external approximation for two-point boundary problems
The superconvergence property of a certain external method for solving two point boundary value problems is established. In the case when piecewise polynomial spaces are applied, it is proved that the convergence rate of the approximate solution at the knot points can exceed the global one.
Superconvergence of finite element method for parabolic problem.
Superconvergence of mixed finite element methods for parabolic equations
Superconvergence of the gradient of finite element solutions
Superconvergence Phenomenon in the Finite Element Method Arising from Averaging Gradients.
Superconvergence results for linear triangular elements
Super-critical boundary bubbling in a semilinear Neumann problem
Supercritical elliptic problems in domains with small holes
Superficie minime illimitate
Superharmonic functions and differential equations involving measures for quasilinear elliptic operators with lower order terms.
Superlinear CG convergence for special right-hand sides.
Superlinear Elliptic Boundary Value Problems.
Superlinear elliptic boundary value problems
Superlinear elliptic equations
Superlinear equations and a uniform anti-maximum principle for the multi-Laplacian operator.
Superlinear equations involving nonlinearities limited by asymptotically homogeneous functions.
Supersolutions and stabilization of the solutions of the equation∂u/∂t - div(|∇p|p-2 ∇u) = h(x,u), Part II.
In this paper we consider a nonlinear parabolic equation of the following type:(P) ∂u/∂t - div(|∇p|p-2 ∇u) = h(x,u)with Dirichlet boundary conditions and initial data in the case when 1 < p < 2.We construct supersolutions of (P), and by use of them, we prove that for tn → +∞, the solution of (P) converges to some solution of the elliptic equation associated with (P).
Supersolutions and stabilization on the solution of a nonlinear parabolic system.