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20002023
most citedHomogeneous Sasaki and Vaisman manifolds of unimodular Lie groups

10 citations · 43 across the 17 of their papers we have counts for

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math.DG2023

On the automorphism group of parabolic structures and closed aspherical manifolds

Oliver Baues, Yoshinobu Kamishima

In this expository paper we discuss several properties on closed aspherical parabolic ${\sfG}$-manifolds . These are manifolds , where is a smooth contractible manifo…

math.DG2021

A note on vanishing of equivariant differentiable cohomology of proper actions and application to CR-automorphism and conformal groups

Oliver Baues, Yoshinobu Kamishima

We establish that for any proper action of a Lie group on a manifold the associated equivariant differentiable cohomology groups with coefficients in modules of $\mathcal{C}^\infty…

math.DG2019★ 5 cited

Locally Homogeneous Aspherical Sasaki Manifolds

Oliver Baues, Yoshinobu Kamishima

Let be a contractible homogeneous Sasaki manifold. A compact locally homogeneous aspherical Sasaki manifold is by definition a quotient of by a di…

math.DG2018★ 10 cited

Homogeneous Sasaki and Vaisman manifolds of unimodular Lie groups

Dmitry Alekseevsky, Keizo Hasegawa, Yoshinobu Kamishima

A Vaisman manifold is a special kind of locally conformally Kaehler manifold, which is closely related to a Sasaki manifold. In this paper we show a basic structure theorem of simp…

math.DG2018★ 3 cited

Isometry groups with radical, and aspherical Riemannian manifolds with large symmetry I

Oliver Baues, Yoshinobu Kamishima

Every compact aspherical Riemannian manifold admits a canonical series of orbibundle structures with infrasolv fibers which is called its infrasolv tower. The tower arises from the…

math.DG2014★ 1 cited

Homogeneous locally conformally Kaehler and Sasaki manifolds

Dmitri V. Alekseevsky, Vicente Cortes, Keizo Hasegawa +1

We prove various classification results for homogeneous locally conformally symplectic manifolds. In particular, we show that a homogeneous locally conformally Kaehler manifold of…