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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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Showing 2015Show all

6 papers · 1 filter

math.SG2015★ 7 cited

The enhanced common index jump theorem for symplectic paths and non-hyperbolic closed geodesics on Finsler manifolds

Huagui Duan, Yiming Long, Wei Wang

In this paper, we first generalize the common index jump theorem for symplectic matrix paths proved in 2002 by Long and Zhu in [LoZ], and get an enhanced version of it. As its appl…

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.CV2015★ 11 cited

On the Hodge-type decomposition and cohomolgy groups of -Cauchy-Fueter complexes over domains in the quaternionic space

Der-Chen Chang, Irina Markina, Wei Wang

The -Cauchy-Fueter operator on one dimensional quaternionic space is the Euclidean version of helicity massless field operator on the Min…

math.CT2015★ 3 cited

On the -representations of groups and the -categorical Traces

Wei Wang

To -categorify the theory of group representations, we introduce the notions of the -representation of a group in a strict -category and the strict -categorical action…

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…

math.DG2015

The Bochner-Type Formula and The First Eigenvalue of the sub-Laplacian on a Contact Riemannian Manifold

Feifan Wu, Wei Wang

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