Please login to be able to save your searches and receive alerts for new content matching your search criteria.
In this paper, we investigate a hemivariational inequality involving Leray–Lions type operator with critical growth. Some existence and multiple results are obtained through using the concentration compactness principle of P. L. Lions and some nonsmooth critical point theorems.
In this note we study removable singularities for analytic functions in Hardy Hp spaces, in BMO and in locally Lipschitz spaces.