Marcos T. O. Pimenta

collaborators

Showing math.APShow all

3 papers · 1 filter

math.AP2016

Existence of bounded variation solutions for a $1 -$ Laplacian problem with vanishing potentials

G. M. Figueiredo, M. T. O. Pimenta

In this work it is studied a quasilinear elliptic problem in the whole space $R^{N}$ involving the $1 -$ Laplacian operator, with potentials which can vanish at infinity. The…

math.AP2016

Strauss' and Lions' type results in $B V (R^{N})$ with an application to $1 -$ Laplacian problem

G. M. Figueiredo, M. T. O. Pimenta

In this work we state and prove versions of some classical results, in the framework of functionals defined in the space of functions of bounded variation in $R^{N}$ . More p…

math.AP2016

Existence of ground state solutions to Dirac equations with vanishing potentials at infinity

Giovany M. Figueiredo, Marcos T. O. Pimenta

In this work we study the existence of ground-state solutions of Dirac equations with potentials which are allowed to vanish at infinity. The approach is based on minimization of t…

Existence of bounded variation solutions for a 1−Laplacian problem with vanishing potentials

Strauss' and Lions' type results in BV(RN) with an application to 1−Laplacian problem

Existence of ground state solutions to Dirac equations with vanishing potentials at infinity

Existence of bounded variation solutions for a $1 -$ Laplacian problem with vanishing potentials

Strauss' and Lions' type results in $B V (R^{N})$ with an application to $1 -$ Laplacian problem