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20182025
most citedSome characterizations of compact Einstein-type manifolds

1 citations · 1 across the 4 of their papers we have counts for

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math.DG2026

Torsional Rigidity and Spherical Deficit for a Dirichlet Problem on Riemannian Manifolds

Maria Andrade, Allan Freitas

In this work, we study several inequalities related to a Dirichlet problem on Riemannian manifolds whose Ricci curvature is bounded from below. First, we establish inequalities inv…

math.DG2025

On gradient -Einstein solitons with Bach tensor radially nonnegative

Maria Andrade, Valter Borges, Hiuri Reis

In this paper, we study -dimensional gradient -Einstein solitons whose Bach tensor is radially nonnegative. Under this assumption, we show that such -Einstein solitons are…

math.DG20221 cited

Some characterizations of compact Einstein-type manifolds

Maria Andrade, Ana Paula de Melo

In this work, we investigate the geometry and topology of compact Einstein-type manifolds with nonempty boundary. First, we prove a sharp boundary estimate, as consequence we obtai…

math.DG2020

Gap results for free boundary CMC surfaces in conformally Euclidean three-balls

Maria Andrade, Ezequiel Barbosa, Edno Pereira

In this work, we consider as the Euclidean three-ball with radius equipped with the metric conformal t…

math.DG2020

On the interplay between CPE metrics, vacuum static spaces and -singular spaces

Maria Andrade

We call CPE metrics the critical points of the total scalar curvature functional restricted to the space of metrics with constant scalar curvature of unitary volume. In this short…

math.DG2018

Deformation of the -curvature

Almir Silva Santos, Maria Andrade

Our main goal in this work is to deal with results concern to the -curvature. First we find a symmetric 2-tensor canonically associated to the -curvature and we present a…