On the continuation of solutions for elliptic equations in two variables
On the continuity of degenerate n-harmonic functions
We study the regularity of finite energy solutions to degenerate n-harmonic equations. The function K(x), which measures the degeneracy, is assumed to be subexponentially integrable, i.e. it verifies the condition exp(P(K)) ∈ Lloc1. The function P(t) is increasing on [0,∞[ and satisfies the divergence condition∫ 1 ∞ P ( t ) t 2 d t = ∞ .
On the continuity of degenerate n-harmonic functions
We study the regularity of finite energy solutions to degenerate n-harmonic equations. The function K(x), which measures the degeneracy, is assumed to be subexponentially integrable, i.e. it verifies the condition exp(P(K)) ∈ Lloc1. The function P(t) is increasing on [0,∞[ and satisfies the divergence condition
On the continuity of principal eigenvalues for boundary value problems with indefinite weight function with respect to radiusof balls in .
On the convergence of a modified block SOR algorithm.
On the Convergence of an Inverse Iteration Method for Nonlinear Elliptic Eigenvalue Problems.
On the Convergence of Difference Schemes for the Approximation of Solutions u...W... (m>0.5) of Elliptic Equations with Mixed Derivatives.
On the convergence of difference schemes for the equation on generalized solutions of .
On the Convergence of Finite Difference Scheme for Elliptic Equation With Coefficients Containing Dirac Distribution
On the convergence of Laplace-Beltrami operators associated to quasiregular mappings
On the Convergence of Multi-Grid Methods for a Hypersingular Integral Equation of the First Kind.
On the Convergence of Multi-Grid Methods with Transforming Smoothers. Theory with Applications to the Navier-Stokes Equations.
On the Convergence of the Conjugate Gradient Method for Singular Capacitance Matrix Equations from the Neumann Problem of the Poisson Equation.
On the Convergence of the Galerkin Method for Nonsmooth Solutions of Integral Equations.
On the coupled BEM and FEM for a nonlinear exterior Dirichlet problem in R2.
On the critical Neumann problem with lower order perturbations
We investigate the solvability of the Neumann problem (1.1) involving a critical Sobolev exponent and lower order perturbations in bounded domains. Solutions are obtained by min max methods based on a topological linking. A nonlinear perturbation of a lower order is allowed to interfere with the spectrum of the operator -Δ with the Neumann boundary conditions.
On the dam problem with boundary leaky condition
On the decay of the solutions of some nonlinear Schrödinger equations
On the definition and the lower semicontinuity of certain quasiconvex integrals
On the definition of the SUPG parameter.