Miyahishi M. — Non-complete Algebraic Surfaces :: Электронная библиотека попечительского совета мехмата МГУ

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Miyahishi M. — Non-complete Algebraic Surfaces

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Название: Non-complete Algebraic Surfaces

Автор: Miyahishi M.

Язык:

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

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Год издания: 1981

Количество страниц: 244

Добавлена в каталог: 18.08.2008

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Предметный указатель

$\mathbb{A}^{1}$ -bundle      I.4.8.5
$\mathbb{A}^{1}$ -cylinder      I.2.2
$\mathbb{A}^{1}_{*}$ -bundle      I.4.8.5
$\mathbb{A}^{1}_{*}$ -cylinder      II.5.1
$\mathbb{A}^{1}_{*}$ -cylinder, twisted      II.5.1
$\mathbb{A}^{1}_{*}$ -fiber space      I.5.1
$\mathbb{P}^{1}$ -bundle      Introduction
Action of      I.4.6
Addition formula of Kodaira dimension      I.1.6
Additive group scheme $G_{a}$       I.4.6
Albanese mapping, Albanese variety      I.2.3.2
Boundary curve      I.4.4.2
Branch point      II.2.3.2
Canonical model      Introduction
Component of a divisor, adjacent      III.2.4.1
Component of a divisor, arithmetically effective      I.3.1
Component of a divisor, arithmetically negative      I.3.1
Component of a divisor, connected      I.2.1.2
Component of a divisor, horizontal      II.2.3.2
Component of a divisor, irreducible      I.2.1.2
Component of a divisor, isolated      I.2.4.1
Component of a divisor, pseudo-effective      I.3.1
Component of a divisor, terminal      I.2.4.1
Continued fraction      I.6.6
Contraction, blowing down      I.2.6.4
Cross-section      I.2.4.1
Curve with only one place at infinity      I.6.3
Cusp      I.2.7.2
CYCLE      I.2.1.2
Cylinderlike open set      I.2.2
Dimension, (ordinary) Kodaira      I.1.1
Dimension, D-dimension      I.1.1
Dimension, logarithmic Kodaira      I.1.3
Diophantine equation      I.4.7.1
Diophantine equation, constant solution of      I.4.7.1
Diophantine equation, non-constant solution of      I.4.7.1
Divisor, canonical      Introduction
Divisor, divisor of quasi-canonical type      II.3.1
Divisor, effective, strictly effective      I.2.1
Divisor, indecomposable      II.3.1
Divisor, integral      I.3.11
Divisor, reduced      I.2.1
Divisor, support of      I.2.1.2
Divisorial cycle, Q-divisor      I.3.1
Divisorial cycle, Q-divisor, arithmetically effective      I.3.1
Divisorial cycle, Q-divisor, integral part of      II.1.5
Divisorial cycle, Q-divisor, pseudo-effective      I.3.1
Dual graph      I.2.1.2
Elliptic bundle      Introduction
Exceptional curve of the first kind      I.2.2
Fiber, general      I.4.5.3
Fiber, generic      II.5.1
Fiber, multiple fiber      I.4.7 1.5.1
Fiber, multiplicity of      I.4.7
Fiber, singular fiber      I.4.7 1.5.1
Fiber, singular fiber of the first kind      I.4.7
Fiber, singular fiber of the second kind      I.4.7
Fibration, $\mathbb{A}^{1}$ -fibration      I.4.3
Fibration, $\mathbb{P}^{1}$ -fibration      I.5.1
Fibration, elliptic      II.2.3.1
Fibration, quasi-elliptic      II.2.3.2
Fibration, relatively minimal      II.3.4
Fundamental cycle      III.2.1
Genus, arithmetic genus of a curve      Notations
Genus, geometric genus of a curve      I.2.3.1
Genus, geometric genus of a surface      II.3.4

Genus, logarithmic plurigenus      I.1.3
Genus, plurigenus      Notations
Hirzebruch surface      I.2.6.3
Infinitely near point      I.2.4.1
Intersection matrix, negative definite      I.3.1
Intersection matrix, negative semi-definite      I.3.4
Intersection number, multiplicity      Notations
Intersection number, multiplicity, self-intersection      Notations
Irregularity      I.2.1.1
Line, affine line $\mathbb{A}^{1}$ , projective line $\mathbb{P}^{1}$       Notations
Linear chain      I.2.7
Linear equivalence      Notations
Linear system      I.1.1
Linear system, base point of      I.2.2
Linear system, canonical, pluricanonical      Introduction
Linear system, complete      I.1.1
Linear system, fixed part of      II.3.4
Linear system, movable part of      II.3.4
Locally nilpotent derivation      I.4.6.2
Loop      I.2.1.2 III.2.3
Model, canonical      Introduction
Model, quasi-canonical      III.1.1
Model, relatively minimal model of (V,D)      II.2.1
Morphism, canonical, pluricanonical      Introduction
Morphism, dominant      I.1.3
Morphism, pluri-quasicanonical      III.1.2
Multiplicative group scheme $G_{m}$       I.4.8.1
Multiplicative group scheme $G_{m}$ , action of      I.4.8.1
Multiplicity sequence of a singular point      I.5.7
Node      I.2.7.2
Normal compactification      I.1.3
Normal crossings as singularities      I.1.2
Numerical equivalence      I.3.10
Numerically independent      I.3.6
Pencil, algebraic      I.2.2
Pencil, linear      Notations
Plane, affine plane $\mathbb{A}^{2}$ , projective plane $\mathbb{P}^{2}$       Notations
Pluri-quasicanonical ring      II1.1.7
Polynomial ring      I.4.1
Quadratic form associated with a Q-divisor      I.3.1
Quadratic transformation,      blowing up 1.2.2
Rational double point      III.2.1
Regular ring      I.4.1
Resolution, minimal      I.6.2
Resolution, minimal good      I.6.2
Riemann-Hurwitz theorem      I.2.3.1
Riemann-Roch theorem      I.2.4.1
Section, cross-section      I.2.4.1
Section, minimal      I.2.6.3
Singular point, cyclic quotient      I.6.6
Singular point, isolated      I.6.2
Singular point, rational      III.2.1
Singular point, rational singular point of type $(\alpha_{1},...,\alpha_{r})$       I.6.6
Singular point, simple elliptic      III.3.1
Singular point, simple quasi-elliptic      III.3.1
Standard process      II.1.3
Standard process, transcendental      II.1.6.3
Surface, elliptic      Introduction
Surface, rational      I.2.4
Surface, relatively minimal      I.2.6.3
Surface, ruled      I.2.3.2
Surface, surface of general type      Introduction
Torsion part of the Picard group      I.4.7.3
Transform, proper, total      Notations
TREE      I.2.3.1
Unique factorization domain      I.4.1
Zariski decomposition      I.3.1

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