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Franziska Jahnke - Characterizing NIP henselian valued fields

Dates:19 February 2020
Times:15:00 - 16:00
What is it:Seminar
Organiser:Department of Mathematics
Who is it for:University staff, External researchers, Current University students
Speaker:Franziska Jahnke
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  • Department of Mathematics

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  • In category "Seminar"
  • In group "(Maths) Logic"
  • In group "(Maths) Maths seminar series"
  • By Department of Mathematics

Franziska Jahnke joins us for the logic seminar.

Abstract: (Joint work with Sylvy Anscombe) In this talk we characterize NIP henselian valued fields modulo the theory of their residue field. In particular, we show that every NIP henselian valued field satisfies some instance of the Ax-Kochen/Ersov principle. We then discuss several consequences of the theorem, including a characterization of all NIP fields when one assumes the conjecture that every infinite NIP field is either separably closed, real closed or admits a henselian valuation. We also discuss open questions arising from these results.

Speaker

Franziska Jahnke

Organisation: University of Münster

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Omar Leon Sanchez

omar.sanchez@manchester.ac.uk

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