Algebraic surface: Difference between revisions

Revision as of 12:07, 17 March 2007

An algebraic surface over a field $K$ is a two dimensional algebraic variety over this field.

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 An '''algebraic surface''' over a [[field]] <math>K</math> is a two dimensional algebraic variety over this field.
+=== Examples ===
+=== Classification ===
+== Invariants ==
+== The Picard group ==
+== Negative Kodaira dimension ===
+== Kodaira dimension 0 ===
+== Kodaira dimension 1 ===
+== Kodaira dimension 2 ===
 == References ==
-A. Beauville Complex algebraic surfaces ISBN 0521498422
+*A. Beauville Complex algebraic surfaces ISBN 0521498422
-W. Barth, C. Peters, and A. Van de Ven Compact Complex Surfaces
+*W. Barth, C. Peters, and A. Van de Ven Compact Complex Surfaces
-P. Griffithis and J. Harris Principles of Algebraic Geometry. Chapter 4
+*P. Griffithis and J. Harris Principles of Algebraic Geometry. Chapter 4
 [[Category:Mathematics Workgroup]]
 [[Category:CZ Live]]