Journal
INVENTIONES MATHEMATICAE
Volume 230, Issue 2, Pages 851-932Publisher
SPRINGER HEIDELBERG
DOI: 10.1007/s00222-022-01134-9
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Funding
- National Natural Science Foundation of China [NSFC-11801082]
- Tencent Foundation
- Shanghai Rising-Star Program [20QA1401600]
- Shanghai Pilot Program for Basic Research-FuDan University [21TQ1400100, 21TQ002]
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We present a new approach to determine the structure of topological cyclic homology using a descent spectral sequence. We perform the computation for a p-adic local field with F-p-coefficients, including the case of p = 2, which has previously only been covered by motivic methods in the totally unramified case.
We introduce a new approach to determining the structure of topological cyclic homology by means of a descent spectral sequence. We carry out the computation for a p-adic local field with F-p-coefficients, including the case p = 2 which was only covered by motivic methods except in the totally unramified case.
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