Rationally connected varieties on an algebraically closed field (Q2906473)
From MaRDI portal
| This is the item page for this Wikibase entity, intended for internal use and editing purposes. Please use this page instead for the normal view: Rationally connected varieties on an algebraically closed field |
scientific article; zbMATH DE number 6077518
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Rationally connected varieties on an algebraically closed field |
scientific article; zbMATH DE number 6077518 |
Statements
5 September 2012
0 references
courbes rationelles
0 references
variétés rationellement connexes
0 references
0.9586471
0 references
0.9522893
0 references
0.9397556
0 references
0.9206131
0 references
0.92041737
0 references
0.92034584
0 references
0.9183864
0 references
0.9174664
0 references
Rationally connected varieties on an algebraically closed field (English)
0 references
These are lecture notes on geometric aspects of rationally connected varieties. Rationally connected varieties are higher dimensional analogs of rational surfaces. Previous introductions to this subject include [Rational curves on algebraic varieties. Berlin: Springer (1995; Zbl 0877.14012)] by \textit{J. Kollár} and [Bolyai Soc. Math. Stud. 12, 13--68 (2003; Zbl 1080.14521)] by \textit{C. Araujo} and \textit{J. Kollár}.NEWLINENEWLINEThis notes could be viewed as an excellent invitation to [\textit{T. Graber, J. Harris} and \textit{J. Starr}, J. Am. Math. Soc. 16, No. 1, 57--67 (2003; Zbl 1092.14063); \textit{C. D. Hacon} and \textit{J. McKernan}, Duke Math. J. 138, No. 1, 119--136 (2007; Zbl 1128.14028)].NEWLINENEWLINEIt is extremely well written. Examples, proofs and remarks are well balanced. This survey is strongly recommended for readers who are interested in learning this subject.NEWLINENEWLINEFor the entire collection see [Zbl 1237.14006].
0 references