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20022005
most citedtheta-deformations as compact quantum metric spaces

23 citations · 51 across the 12 of their papers we have counts for

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math.NT2003

Zeta functions of totally ramified p-covers of the projective line

Hanfeng Li, Hui June Zhu

In this paper we prove that there exists a Zariski dense open subset U defined over the rationals Q in the space of all one-variable rational functions with arbitrary k poles of pr…

math.OA200319 cited

C*-algebraic quantum Gromov-Hausdorff distance

Hanfeng Li

We introduce a new quantum Gromov-Hausdorff distance between C*-algebraic compact quantum metric spaces. Because it is able to distinguish algebraic structures, this new distance f…

math.OA2003

Order-unit quantum Gromov-Hausdorff distance

Hanfeng Li

We introduce a new distance dist_oq between compact quantum metric spaces. We show that dist_oq is Lipschitz equivalent to Rieffel's distance dist_q, and give criteria for when a p…

math.OA200323 cited

theta-deformations as compact quantum metric spaces

Hanfeng Li

Let M be a compact spin manifold with a smooth action of the n-torus. Connes and Landi constructed theta-deformations M_{theta} of M, parameterized by n by n real skew-symmetric ma…

math.NT2003

Construction of some families of 2-dimensional crystalline representations

Laurent Berger, Hanfeng Li, Hui June Zhu

We construct explicitly some analytic families of etale (phi,Gamma)-modules, which give rise to analytic families of 2-dimensional crystalline representations. As an application of…

math.DS2003

Positive topological entropy and

David Kerr, Hanfeng Li

We characterize positive topological entropy for quasi-state space homeomorphisms induced from -algebra automorphisms in terms of dynamically generated subspaces isomorphic to…