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Topological cyclic homology for p-adic local fields.

  • Speaker:Prof. Ruochuan Liu, School of Mathematical Sciences, Peking University
  • TIME:周五18:15-19:15,2020-10-23
  • LOCATION:online

Beijing-Moscow Mathematics Colloquium (online) 

Abstract 

We introduce a new approach to compute topological cyclic homology using the descent spectral sequence and the algebraic Tate spectral sequence. We carry out computations in the case of a p-adic local field with coefficient Fp. Joint work with Guozhen Wang.

Bio

Ruochuan Liu is working on p-adic aspects of arithmetic geometry and number theory, especially p-adic Hodge theory, p-adic automophic forms and p-adic Langlands program. He got his PhD from MIT at 2008. After several postdoc experience at Paris 7, McGill, IAS and Michigan, he joined the Beijing International Center for Mathematical Research at 2012. Starting from this year, he holds professorship at the School of Mathematical Sciences of Peking University.

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