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20072022
most citedExistence of closed characteristics on compact convex hypersurfaces in $\R^{2n}

26 citations · 111 across the 36 of their papers we have counts for

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7 papers · 1 filter

math.DG2021

Anti-self-dual connections over the D Heisenberg group and the twistor method

Guangzhen Ren, Wei Wang

In this paper, we introduce notions of -planes in D complex Heisenberg group and the twistor space as the moduli space of all -planes. So we can define an anti-self-dual (…

math.DG2021

The Yamabe operator and invariants on octonionic contact manifolds and convex cocompact subgroups of

Yun Shi, Wei Wang

An octonionic contact (OC) manifold is always spherical. We construct the OC Yamabe operator on an OC manifold and prove its transformation formula under conformal OC transformatio…

math.DG2018

Two closed geodesics on compact bumpy Finsler manifolds

Wei Wang

In this paper, we prove there are at least two closed geodesics on any compact bumpy Finsler -manifold with finite fundamental group and . Thus generically there are at…

math.DG2018★ 1 cited

Multiple closed geodesics on positively curved Finsler manifolds

Wei Wang

In this paper, we prove that on every Finsler manifold with reversibility and flag curvature satisfying , there exist $[\frac{\…

math.DG2015★ 7 cited

On Conformal Qc Geometry, Spherical Qc Manifolds and Convex Cocompact Subgroups of

Yun Shi, Wei Wang

Conformal qc geometry of spherical qc manifolds are investigated. We construct the qc Yamabe operators on qc manifolds, which are covariant under the conformal qc transformations.…

math.DG2015

On the Yamabe Problem on contact Riemannian Manifolds

Feifan Wu, Wei Wang

Contact Riemannian manifolds, whose complex structures are not necessarily integrable, are generalization of pseudohermitian manifolds in CR geometry. The Tanaka-Webster-Tanno conn…