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Algebraic surfaces

Summary Of: Algebraic surface

an algebraic surface is therefore of complex dimension two...

Encyclodia Page On: Algebraic surface

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mathematics | algebraic variety | dimension | complex numbers | complex manifold | non-singular | smooth manifold | algebraic curves | compact | Riemann surfaces | surfaces | Italian school of algebraic geometry | Kodaira dimension | projective plane | quadrics | cubic surfaces | Veronese surface | del Pezzo surfaces | ruled surfaces | K3 surfaces | abelian surfaces | Enriques surfaces | hyperelliptic surfaces | Elliptic surfaces | surfaces of general type | list of algebraic surfaces | birationally equivalent | function field | projective plane | rational functions | birational geometry | blowing up | monoidal transformation | projective line | Hodge index theorem | classification of algebraic surfaces | Kodaira dimension | Hodge number | birational invariant | blowing up | Hodge cycles | algebraic equivalence | Néron-Severi group | arithmetic genus | Riemann-Roch theorem | Max Noether | Category | Algebraic surfaces |
This article is licensed under the GNU Free Documentation License. It uses material from the Wikipedia article "Algebraic surface".