Cong-Hung Mai

activity

20172022

most citedRigidity for the isoperimetric inequality of negative effective dimension on weighted Riemannian manifolds

9 citations · 16 across the 5 of their papers we have counts for

collaborators

5 papers

math.DG2022

A rigidity result of spectral gap on Finsler manifolds and its application

Cong Hung Mai

We investigate the rigidity problem for the sharp spectral gap on Finsler manifolds of weighted Ricci curvature bound $Ric_{\infty} \geq K > 0$ . Our main results show that i…

math.DG2022★ 5 cited

Quantitative estimates for the Bakry-Ledoux isoperimetric inequality. II

Cong Hung Mai, Shin-ichi Ohta

Concerning quantitative isoperimetry for a weighted Riemannian manifold satisfying $Ric_{\infty} \geq 1$ , we give an $L^{1}$ -estimate exhibiting that the push-forward of the…

math.DG2019

Quantitative estimates for the Bakry-Ledoux isoperimetric inequality

Cong Hung Mai, Shin-ichi Ohta

We establish a quantitative isoperimetric inequality for weighted Riemannian manifolds with $Ric_{\infty} \geq 1$ . Precisely, we give an upper bound of the volume of the sy…

math.DG2017★ 9 cited

Rigidity for the isoperimetric inequality of negative effective dimension on weighted Riemannian manifolds

Cong Hung Mai

We study, on a weighted Riemannian manifold of Ric $_{N} \geq K > 0$ for $N < - 1$ , when equality holds in the isoperimetric inequality. Our main theorem asserts that such a manifold…

math.DG2017★ 2 cited

On Riemannian manifolds with positive weighted Ricci curvature of negative effective dimension

Cong Hung Mai

In this paper, we investigate complete Riemannian manifolds satisfying the lower weighted Ricci curvature bound $Ric_{N} \geq K$ with $K > 0$ for the negative effective dime…