Sub-supersolutions and the existence of extremal solutions in noncoercive variational inequalities.
A bifurcation result for equations with anisotropic -Laplace-like operators.
Some global bifurcation problems for variational inequalities
On variational inequalities associated with the Navier-Stokes equation: Some bifurcation problems.
Sub-supersolution theorems for quasilinear elliptic problems: A variational approach.
A multidimensional analogue of the Denjoy-Perron-Henstock-Kurzweil integral.
Generic existence result for an eigenvalue problem with rapidly growing principal operator
We consider the eigenvalue problem in the case where the principal operator has rapid growth. By using a variational approach, we show that under certain conditions, almost all are eigenvalues.
Generic existence result for an eigenvalue problem with rapidly growing principal operator
We consider the eigenvalue problem in the case where the principal operator has rapid growth. By using a variational approach, we show that under certain conditions, almost all λ > 0 are eigenvalues.
On a sub-supersolution method for the prescribed mean curvature problem
The paper is about a sub-supersolution method for the prescribed mean curvature problem. We formulate the problem as a variational inequality and propose appropriate concepts of sub- and supersolutions for such inequality. Existence and enclosure results for solutions and extremal solutions between sub- and supersolutions are established.
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