Toward a numerical theory of ampleness
Toward a numerical theory of ampleness
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迈向充足性数值理论
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发表时间：
1966
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通讯作者：
S. Kleiman
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作者：
S. Kleiman
导论第一章交数？1.Snapper的多项式定理？2.交数的定义和一些性质？3.次数和Hilbert多项式？4.数值有效和数值平凡的可逆层？第二章一些消零定理和相关结果？1.M-族？2.一些消零定理和相关结果第三章.幅值和伪幅值？1.幅值的数值刻画？2.伪幅值？第四章.幅值锥？1.向量空间A‘(V)？2.幅值锥？3.极化？4.相对化？5.真态射书目的锥特征
Introduction Chapter I. Intersection Numbers ? 1. The polynomial theorem of Snapper ? 2. The definition and some properties of intersection numbers ? 3. Degrees and Hilbert polynomials ? 4. Numerically effective and numerically trivial invertible sheaves Chapter II. Some Vanishing Theorems and Related Results ? 1. M-families ?2. Some vanishing theorems and related results Chapter III. Ampleness and Pseudoampleness ? 1. The numerical characterization of ampleness ? 2. Pseudoampleness Chapter IV. The Ample Cone ? 1. The vector space A'(V) ? 2. The ample cone ? 3. Polarization ? 4. Relativization ? 5. The characteristic cone of a proper morphism Bibliography