Inequalities of Noether type for 3-folds of general type

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概要

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• If X is a smooth complex projective 3-fold with ample canonical divisor K, then the inequality K<SUP>3</SUP>≥q(2/3)(2p<SUB>g</SUB>-7) holds, where p<SUB>g</SUB> denotes the geometric genus. This inequality is nearly sharp. We also give similar, but more complicated, inequalities for general minimal 3-folds of general type.

• 社団法人 日本数学会の論文
• 2004-10-01

著者

• Chen Meng

  Institute Of Information Science Academia Sinica

• Chen Meng

  Institute Of Mathematics Fudan University

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• Inequalities of Noether type for 3-folds of general type

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