Groupe de Chow des z\'ero-cycles sur les vari\'et\'es p-adiques
J.-L. Colliot-Th\'el\`ene

TL;DR
This paper surveys a finiteness theorem for zero-cycles on algebraic varieties over p-adic fields, discussing key results and methods from Saito and Sato's work in arithmetic geometry.
Contribution
It provides an overview of the main ideas and significance of the finiteness theorem for zero-cycles over p-adic fields.
Findings
Summarizes the main results of Saito and Sato's theorem
Highlights the techniques used in the proof
Discusses implications for arithmetic geometry
Abstract
Ceci est un rapport sur l'article "A finiteness theorem for zero-cycles over p-adic fields" (arXiv:math/0605165) de Shuji Saito et Kanetomo Sato. ----- This is a survey on the paper "A finiteness theorem for zero-cycles over p-adic fields" (arXiv:math/0605165) by Shuji Saito and Kanetomo Sato.
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Taxonomy
TopicsAlgebraic Geometry and Number Theory · Advanced Algebra and Geometry · Analytic Number Theory Research
