General Tauberian theorem in .
Generalized centers of finite sets in Banach spaces.
Generalized solutions of ordinary linear differential equations in the Colombeau algebra
In this paper first order systems of linear of ODEs are considered. It is shown that these systems admit unique solutions in the Colombeau algebra .
Generalized vector equilibrium-like problems without pseudomonotonicity in Banach spaces.
Geometric modular action and transformation groups
Gibbsian fields associated to exponentially decreasing quadratic potentials
Global Caccioppoli-type and Poincaré inequalities with Orlicz norms.
Gradient estimates for weak solutions of -harmonic equations.
Gradient method for non-injective operators in Hilbert space with application to Neumann problems
The gradient method is developed for non-injective non-linear operators in Hilbert space that satisfy a translation invariance condition. The focus is on a class of non-differentiable operators. Linear convergence in norm is obtained. The method can be applied to quasilinear elliptic boundary value problems with Neumann boundary conditions.
Gradient method in Sobolev spaces for nonlocal boundary-value problems.