A quantitative sharp form of the classical isoperimetric inequality is proved, thus giving a positive answer to a conjecture by Hall. The proof is obtained through a symmetrization procedure, which allows to reduce oneself to the case of n-symmetric sets. And this case is in fact a simple one-dimensional problem
We prove some results in the context of isoperimetric inequalities with quantitative terms. In the $...
In this paper we study the quantitative isoperimetric inequality in the plane. We prove the existenc...
We present a quantitative version of the isoperimetric inequality on the sphere with a constant inde...
A quantitative sharp form of the classical isoperimetric inequality is proved, thus giving a positiv...
A quantitative sharp form of the classical isoperimetric inequality is proved, thus giving a positiv...
Abstract. We introduce a new variational method for the study of stability in the isoperimetric ineq...
We present some recent stability results concerning the isoperimetric inequality and other related g...
Abstract. We prove existence and regularity of minimizers for a class of functionals defined on Bore...
We establish the validity of a quantitative isoperimetric inequality in higher codimension. To be pr...
The isodiametric inequality is derived from the isoperimetric inequality through a variational princ...
We present a quantitative version of the isoperimetric inequality on the sphere with a constant inde...
We state and prove a stability result for the anisotropic version of the isoperimetric inequality. N...
We introduce a new variational method for studying geometric and functional inequalities with quanti...
We prove some results in the context of isoperimetric inequalities with quantitative terms. In the $...
In this paper we study the quantitative isoperimetric inequality in the plane. We prove the existenc...
We present a quantitative version of the isoperimetric inequality on the sphere with a constant inde...
A quantitative sharp form of the classical isoperimetric inequality is proved, thus giving a positiv...
A quantitative sharp form of the classical isoperimetric inequality is proved, thus giving a positiv...
Abstract. We introduce a new variational method for the study of stability in the isoperimetric ineq...
We present some recent stability results concerning the isoperimetric inequality and other related g...
Abstract. We prove existence and regularity of minimizers for a class of functionals defined on Bore...
We establish the validity of a quantitative isoperimetric inequality in higher codimension. To be pr...
The isodiametric inequality is derived from the isoperimetric inequality through a variational princ...
We present a quantitative version of the isoperimetric inequality on the sphere with a constant inde...
We state and prove a stability result for the anisotropic version of the isoperimetric inequality. N...
We introduce a new variational method for studying geometric and functional inequalities with quanti...
We prove some results in the context of isoperimetric inequalities with quantitative terms. In the $...
In this paper we study the quantitative isoperimetric inequality in the plane. We prove the existenc...
We present a quantitative version of the isoperimetric inequality on the sphere with a constant inde...
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