activity
20072020
most citedEinstein Metrics from Symmetry and Bundle Constructions: A Sequel

22 citations · 43 across the 13 of their papers we have counts for

collaborators

13 papers

math.DG2020★ 1 cited

Linear Instability of Sasaki Einstein and nearly parallel manifolds

Uwe Semmelmann, Changliang Wang, M. Y. -K. Wang

In this article we study the stability problem for the Einstein metrics on Sasaki Einstein and on complete nearly parallel manifolds. In the Sasaki case we show linear…

math.DG2019

On the linear stability of nearly-Kähler -manifolds

Changliang Wang, M. Y. -K. Wang

We show that a strict, nearly Kähler -manifold with either second or third Betti number nonzero is linearly unstable with respect to the -entropy of Perelman and hence is dyn…

math.DG2018

Instability of some Riemannian manifolds with real Killing spinors

Changliang Wang, M. Y. -K. Wang

We prove the instability of some families of Riemannian manifolds with non-trivial real Killing spinors. These include the invariant Einstein metrics on the Aloff-Wallach spaces $N…

math.GT2018★ 1 cited

On the volume of orbifold quotients of symmetric spaces

Ilesanmi Adeboye, McKenzie Wang, Guofang Wei

A classic theorem of Kazhdan and Margulis states that for any semisimple Lie group without compact factors, there is a positive lower bound on the covolume of lattices. H. C. Wang'…

math.DG2014★ 1 cited

A Hamiltonian approach to the cohomogeneity one Ricci soliton equations

Alejandro Betancourt de la Parra, Andrew S. Dancer, McKenzie Y. Wang

We show how to view the equations for a cohomogeneity one Ricci soliton as a Hamiltonian system with a constraint. We investigate conserved quantities and superpotentials, and use…

math.DG2013★ 5 cited

A Family of Steady Ricci Solitons and Ricci-flat Metrics

M. Buzano, A. S. Dancer, M. Gallaugher +1

We produce new non-Kähler complete steady gradient Ricci solitons whose asymptotics combine those of the Bryant solitons and the Hamilton cigar. We also obtain a family of complete…