T. Coulhon introduced an interesting reformulation of the usual Sobolev inequalities. We characterize Coulhon type inequalities in terms of rearrangement inequalitie
AbstractA quantitative version of the standard Sobolev inequality, with sharp constant, for function...
AbstractWe study coercive inequalities in Orlicz spaces associated to the probability measures on fi...
Doctor of PhilosophyDepartment of MathematicsDiego M. MaldonadoIn the first half of the 20th century...
AbstractUsing isoperimetry and symmetrization we provide a unified framework to study the classical ...
AbstractWe give a condition which ensures that if one inequality of Sobolev–Poincaré type is valid t...
We derive some anisotropic Sobolev inequalities in Rn with a monomial weight in the general setting ...
AbstractWe study in this article the improved Sobolev inequalities with Muckenhoupt weights within t...
AbstractWe discuss Maz'ya type isocapacitary characterizations of Sobolev inequalities on metric mea...
AbstractUl’yanov-type inequalities are extended to include many measures of smoothness. Many of the ...
Altres ajuts: acord transformatiu CRUE-CSICWe obtain symmetrization inequalities in the context of F...
RésuméIn the setting of infinite graphs and non-compact Riemannian manifolds, we show that suitable ...
We propose a new Borell-Brascamp-Lieb inequality which leads to novel sharp Euclidean inequalities s...
In this paper we give a geometric condition which ensures that (q, p)-Poincar´e-Sobolev inequalitie...
AbstractThe classical Sobolev embedding theorem of the space of functions of bounded variation BV(Rn...
We prove scaling invariant Gagliardo–Nirenberg type inequalities of the form involving fractional So...
AbstractA quantitative version of the standard Sobolev inequality, with sharp constant, for function...
AbstractWe study coercive inequalities in Orlicz spaces associated to the probability measures on fi...
Doctor of PhilosophyDepartment of MathematicsDiego M. MaldonadoIn the first half of the 20th century...
AbstractUsing isoperimetry and symmetrization we provide a unified framework to study the classical ...
AbstractWe give a condition which ensures that if one inequality of Sobolev–Poincaré type is valid t...
We derive some anisotropic Sobolev inequalities in Rn with a monomial weight in the general setting ...
AbstractWe study in this article the improved Sobolev inequalities with Muckenhoupt weights within t...
AbstractWe discuss Maz'ya type isocapacitary characterizations of Sobolev inequalities on metric mea...
AbstractUl’yanov-type inequalities are extended to include many measures of smoothness. Many of the ...
Altres ajuts: acord transformatiu CRUE-CSICWe obtain symmetrization inequalities in the context of F...
RésuméIn the setting of infinite graphs and non-compact Riemannian manifolds, we show that suitable ...
We propose a new Borell-Brascamp-Lieb inequality which leads to novel sharp Euclidean inequalities s...
In this paper we give a geometric condition which ensures that (q, p)-Poincar´e-Sobolev inequalitie...
AbstractThe classical Sobolev embedding theorem of the space of functions of bounded variation BV(Rn...
We prove scaling invariant Gagliardo–Nirenberg type inequalities of the form involving fractional So...
AbstractA quantitative version of the standard Sobolev inequality, with sharp constant, for function...
AbstractWe study coercive inequalities in Orlicz spaces associated to the probability measures on fi...
Doctor of PhilosophyDepartment of MathematicsDiego M. MaldonadoIn the first half of the 20th century...
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