1k citations
- State Key Laboratory of Nuclear Physics and Technology53 papers
- Institute of Theoretical PhysicsCN50 papers
- Chinese Academy of SciencesCN48 papers
- Institute of High Energy PhysicsCN37 papers
- Institute for High Energy PhysicsES30 papers
- University of Illinois Urbana-ChampaignUS28 papers
- Tokyo Institute of TechnologyJP27 papers
- Centre National de la Recherche ScientifiqueFR26 papers
- The University of TokyoJP26 papers
- High Energy Accelerator Research OrganizationJP25 papers
- Korea UniversityKR25 papers
- University of Science and Technology of ChinaCN25 papers
12 papers · 1 filter
Pseudo-Anosov extensions and degree one maps between hyperbolic surface bundles
Michel Boileau, Yi Ni, Shicheng Wang
Let be any two closed orientable surfaces of genus , and be any pseudo-Anosov map. Then we can "extend" to be a pseudo-Anosov map so…
On embedding all -manifolds into a single -manifold
Fan Ding, Shicheng Wang, Jiangang Yao
For each composite number , there does not exist a single connected closed -manifold such that any smooth, simply-connected, closed -manifold can be topological…
Relativistic Continuum Hartree Bogoliubov Theory for Ground State Properties of Exotic Nuclei
J. Meng, H. Toki, S. G. Zhou +3
The Relativistic Continuum Hartree-Bogoliubov (RCHB) theory, which properly takes into account the pairing correlation and the coupling to (discretized) continuum via Bogoliubov tr…
Adjoint Transform of Willmore Surfaces in -sphere
Xiang Ma
After the surface theory of Möbius geometry, this study concerns a pair of conformally immersed surfaces in -sphere. Two new invariants and associated with them are intr…
Nonabelian cohomology with coefficients in Lie groups
Jinpeng An, Zhengdong Wang
In this paper we prove some properties of the nonabelian cohomology of a group with coefficients in a connected Lie group . When is finite, we show that for e…
Martin points on open manifolds of non-positive curvature
Jianguo Cao, Huijun Fan, Francois Ledrappier
The Martin boundary of a Cartan-Hadamard manifold describes a fine geometric structure at infinity, which is a sub-space of positive harmonic functions. We describe conditions whic…