J. Haddad

most citedSharp affine weighted

L^{p}

Sobolev type inequalities

2 citations · 2 across the 3 of their papers we have counts for

collaborators

3 papers

math.DG2021

Stability of Hypersurfaces in Minkowsky Normed Spaces

J. Haddad, D. O. Silva

We extend to Minkowski spaces the classical result of Barbosa and do Carmo [1] that characterizes the euclidean sphere as the unique compact stable CMC hypersurface of $\mathbb R^n…

math.FA2017★ 2 cited

Sharp affine weighted $L^{p}$ Sobolev type inequalities

Julian Haddad, Carlos Hugo Jiménez, Marcos Montenegro

We establish sharp affine weighted $L^{p}$ Sobolev type inequalities by using the $L_{p}$ Busemann-Petty centroid inequality proved by Lutwak, Yang and Zhang. Our approach consists in…

math.FA2017

A global bifurcation theorem for critical values of $C^{1}$ maps in Banach spaces

Pablo Amster, Pierluigi Benevieri, Julian Haddad

We present a global bifurcation result for critical values of $C^{1}$ maps in Banach spaces. The approach is topological based on homotopy equivalence of pairs of topological spaces.…

Stability of Hypersurfaces in Minkowsky Normed Spaces

Sharp affine weighted Lp Sobolev type inequalities

A global bifurcation theorem for critical values of C1 maps in Banach spaces

Sharp affine weighted $L^{p}$ Sobolev type inequalities

A global bifurcation theorem for critical values of $C^{1}$ maps in Banach spaces