Projective Normality and the Defining Equations of an Elliptic Ruled Surface with Negative Invariant
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Let C be a complete nonsingular curve over an algebraic closed field k. Let X be a ruled surface over C, that is a complete nonsingular surface with a surjective morphism π: X→C such that each fibre is isomorphic to P^1 and π admits a section. When C is an elliptic curve, X is called an elliptic ruled surface. From now on we consider elliptic ruled surfaces over a fixed elliptic curve C. The present paper is a continuation of [2], and our notations are the same as used in that paper.
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関連論文
- Projective Normality and the Defining Equations of Ample Invertible Sheaves on Elliptic Ruled Surfaces with e≧0
- Projective Normality and the Defining Equations of an Elliptic Ruled Surface with Negative Invariant