Homotopy Theory and Arithmetic Geometry – Motivic and Diophantine Aspects [electronic resource] LMS-CMI Research School, London, July 2018 / edited by Frank Neumann, Ambrus Pál.

This book provides an introduction to state-of-the-art applications of homotopy theory to arithmetic geometry. The contributions to this volume are based on original lectures by leading researchers at the LMS-CMI Research School on ‘Homotopy Theory and Arithmetic Geometry - Motivic and Diophantine A...

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Bibliographic Details
Uniform Title:Lecture Notes in Mathematics, 1617-9692 ; 2292
Corporate Author: SpringerLink (Online service)
Other Authors: Neumann, Frank (Editor)
Pál, Ambrus (Editor)
Language:English
Published: Cham : Springer International Publishing : Imprint: Springer, 2021.
Edition:1st ed. 2021.
Series:Lecture Notes in Mathematics, 2292
Subjects:
Algebraic geometry.
Number theory.
Algebraic topology.
Online Access:
Springer Mathematics and Statistics eBooks 2021 English/International: 2021 (Springer Link)
Format: Electronic eBook
Contents:
  • - 1. Homotopy Theory and Arithmetic Geometry – Motivic and Diophantine Aspects: an Introduction
  • 2. An Introduction to A1-Enumerative Geometry
  • 3. Cohomological Methods in Intersection Theory
  • 4. Étale Homotopy and Obstructions to Rational Points
  • 5. A1-Homotopy Theory and Contractible Varieties: a Survey
  • Index.