代数学と数論における幾何学的手法 Geometric Methods in Algebra and Number Theory (Progress in Mathematics Vol.235) （2004. 362 p. w. 6 figs.）

代数学と数論における幾何学的手法<br>Geometric Methods in Algebra and Number Theory (Progress in Mathematics Vol.235) （2004. 362 p. w. 6 figs.）

ポイントキャンペーン

代数学と数論における幾何学的手法
Geometric Methods in Algebra and Number Theory (Progress in Mathematics Vol.235) （2004. 362 p. w. 6 figs.）

Ed. by Fedor Bogomolov and Yuri Tschinkel

BIRKHÄUSER（2004発売）

ただいまウェブストアではご注文を受け付けておりません。 ⇒古書を探す

製本 Hardcover:ハードカバー版／ページ数 362 p.
言語 ENG
商品コード 9780817643492

基本説明

Key topics include: -Curves and their Jacobians -Algebraic surface Moduli spaces, Shimura varieties -Motives and motivic integration -and more.

Full Description

The transparency and power of geometric constructions has been a source of inspiration to generations of mathematicians. The beauty and persuasion of pictures, communicated in words or drawings, continues to provide the intuition and arguments for working with complicated concepts and structures of modern mathematics. This volume contains a selection of articles exploring geometric approaches to problems in algebra, algebraic geometry and number theory. The collection gives a representative sample of problems and most recent results in algebraic and arithmetic geometry; the text can serve as an intense introduction for graduate students and those wishing to pursue research in these areas.