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20162022
most citedOn a fully nonlinear sharp Sobolev trace inequality

3 citations · 4 across the 8 of their papers we have counts for

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6 papers · 1 filter

math.DG2022

Quantitative Quermassintegral Inequalities for Nearly Spherical Sets

Caroline VanBlargan, Yi Wang

In this paper, we establish quantitative Alexandrov-Fenchel inequalities for quermassintegrals on nearly spherical sets. In particular, we bound the -isoperimetric deficit f…

math.DG20211 cited

The Yamabe flow on asymptotically flat manifolds

Eric Chen, Yi Wang

We study the Yamabe flow starting from an asymptotically flat manifold . We show that the flow converges to an asymptotically flat, scalar flat metric in a weighted glob…

math.DG2018

Nonuniqueness for a fully nonlinear boundary Yamabe-type problem via bifurcation theory

Jeffrey S. Case, Ana Claudia Moreira, Yi Wang

One way to generalize the boundary Yamabe problem posed by Escobar is to ask if a given metric on a compact manifold with boundary can be conformally deformed to have vanishing $σ_…

math.DG2018

On the Sobolev-Poincare inequality of CR-manifolds

Yi Wang, Paul Yang

The purpose is to study the CR-manifold with a contact structure conformal to the Heisenberg group. In our previous work \cite{WY}, we have proved that if the -curvature is non…

math.DG2017

Boundary operators associated to the -curvature

Jeffrey S. Case, Yi Wang

We study conformal deformation problems on manifolds with boundary which include prescribing in the interior. In particular, we prove a Dirichlet principle when the in…

math.DG2017

Integrability of scalar curvature and normal metric on conformally flat manifolds

Shengwen Wang, Yi Wang

On a manifold , we say is normal if the -curvature equation that satisfies can be written as the integ…