Hopf cyclic cohomology and Hodge theory for proper actions on complex manifolds

Author:

Zhang Xin

Publisher

Springer Science and Business Media LLC

Subject

Mathematics (miscellaneous)

Reference16 articles.

1. Aronszajn N. A unique continuation theorem for solutions of elliptic partial differential equations or inequalities. J Math Pure Appl, 1957, 36: 235–249

2. Connes A, Moscovici H. Cyclic cohomology and Hopf algebra symmetry. Lett Math Phys, 2000, 52: 1–28

3. Connes A, Moscovici H. Differentiable cyclic cohomology and Hopf algebraic structures in transverse geometry. In: Essays on Geometry and Related Topics, Vol 1. Monogr Enseign Math, 38. Geneva: Enseignement Math, Geneva, 2001, 217–255

4. Crainic M. Differentiable and algebroid cohomology, Van Est isomorphisms, and characteristic classes. Comment Math Helv, 2003, 78: 681–721

5. Gorokhovsky A. Secondary characteristic classes and cyclic cohomology of Hopf algebras. Topology, 2002, 41: 993–1016

Cited by 2 articles. 订阅此论文施引文献 订阅此论文施引文献,注册后可以免费订阅5篇论文的施引文献,订阅后可以查看论文全部施引文献

1. Hodge theory for non-compact G-manifolds with boundary;Journal of Geometry and Physics;2022-10

2. Hopf cyclic cohomology for noncompact G-manifolds with boundary;Pacific Journal of Mathematics;2020-02-12

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