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20182021
most citedGradient Estimates on Warped Product Gradient Almost Ricci Solitons

1 citations · 2 across the 6 of their papers we have counts for

collaborators

7 papers

math.DG2021

Invariant solutions of gradient -Yamabe solitons

W. Tokura, M. Barboza, E. Batista +1

The purpose of this paper is to study gradient -Yamabe solitons conformal to pseudo-Euclidean space. We characterize all such solitons invariant under the action of an -d…

math.DG2021

Triviality results for quasi -Yamabe solitons

Willian Tokura, Elismar Batista, Priscila Kai

In this paper, we show that any compact quasi -Yamabe gradient solitons must have constant -curvature. Moreover, we provide a certain condition for a compact quasi -Ya…

math.DG20201 cited

Rigidity results for quotient almost Yamabe solitons

Marcelo Bezerra Barboza, Willian Isao Tokura, Elismar Dias Batista +1

In this paper we investigate the structure of certain solutions of the fully nonlinear Yamabe flow, which we call quotient almost Yamabe solitons because they extend quite naturall…

math.DG2019

Static Perfect Fluids With Symmetries

Marcelo Barboza, Willian Tokura, Levi Adriano

In this paper we utilize symmetries in order to exhibit exact solutions to Einstein's equation of a perfect fluid on a static manifold all of whose spatial factor belongs to the co…

math.DG20191 cited

Gradient Estimates on Warped Product Gradient Almost Ricci Solitons

Willian Isao Tokura, Levi Adriano, Romildo Pina +1

In this paper, by slightly modifying Li-Yau's technique so that we can handle drifting Laplacians, we were able to find three different gradient estimates for the warping function,…

math.DG2019

Properties of Complete Noncompact Warped Product Gradient Yamabe Solitons

Willian Isao Tokura, Levi Adriano, Romildo Pina +1

In this paper, we look for properties of gradient Yamabe solitons on top of warped product manifolds. Utilizing the maximum principle, we find lower bound estimates for both the po…