A Non-Archimedean Definable Chow Theorem

A Non-Archimedean Definable Chow Theorem

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Rigid subanalytic Riemann extension theorem

11 of 12

11 of 12

Rigid subanalytic Riemann extension theorem

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Classroom Contents

A Non-Archimedean Definable Chow Theorem

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  1. 1 Intro
  2. 2 Motivation
  3. 3 Examples
  4. 4 Tame properties of o-minimal structures
  5. 5 p-adic semi-algebraic and subanalytic sets
  6. 6 Rationality of Poincaré series
  7. 7 Non-archimedean analytic geometry
  8. 8 Tame structures
  9. 9 Dimension theory
  10. 10 Non-archimedean definable Chow
  11. 11 Rigid subanalytic Riemann extension theorem
  12. 12 Proof of a special case

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