H. Bueno

activity

20102025

most citedSolutions of the Cheeger problem via torsion functions

32 citations · 73 across the 15 of their papers we have counts for

collaborators

Showing 2020Show all

3 papers · 1 filter

math.AP2020★ 4 cited

Torsion functions and the Cheeger problem: a fractional approach

Hamilton Bueno, Grey Ercole, Shirley S. Macedo +1

Let $Ω$ be a Lipschitz bounded domain of $R^{N}$ , $N \geq 2$ . The fractional Cheeger constant $h_{s} (Ω)$ , $0 < s < 1$ , is defined by \[h_s(Ω)=\inf_{E\subsetΩ}\frac{P_s(E)}{|E|},\:…

math.AP2020

Critical fractional elliptic equations with exponential growth without Ambrosetti-Rabinowitz type condition

Hamilton Bueno, Eduardo Huerto Caqui, Olimpio Miyagaki

In this paper we establish, using variational methods combined with the Moser-Trudinger inequality, existence and multiplicity of weak solutions for a class of critical fractional…

math.AP2020★ 4 cited

Critical concave convex Ambrosetti-Prodi type problem for fractional $p$ -Laplacian

Hamilton Bueno, Eduardo Huerto Caqui, Olimpio Miyagaki +1

In this paper we consider a class of critical concave convex Ambrosetti-Prodi type problems for the fractional $p$ -Laplacian operator. By applying the Linking Theorem and the Mount…

Torsion functions and the Cheeger problem: a fractional approach

Critical fractional elliptic equations with exponential growth without Ambrosetti-Rabinowitz type condition

Critical concave convex Ambrosetti-Prodi type problem for fractional p-Laplacian

Critical concave convex Ambrosetti-Prodi type problem for fractional $p$ -Laplacian