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Lang S. — Abelian Varieties

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Название: Abelian Varieties

Автор: Lang S.

Язык:

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1983

Количество страниц: 256

Добавлена в каталог: 18.11.2009

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID

Предметный указатель

Abel's theorem      II § p.
Abelian variety      II p.
Admissible map      II § p.
Albanese subfield      II § p.
Albanese variety      II § p.
Algebra of endomorphisms      II § p.
Algebraic group      I § p.
Algebraically equivalent to 0      III § p.
Ample linear system      IV § p.
Automorphism of polarized abelian variety      VII § p.
Birational isomorphism      I § p.
Canonical homomorphism on factor group      I § p.
Canonical map into Albanese variety      II § p.
Canonical map into Jacobian      II § p.
Characteristic polynomial      IV § p.
Characteristic roots      IV §
Chow's theorem      II § p.
Composed cycle      App. § p.
Correspondence class      App. § p.
Defined (composed cycle)      App. § p.
Defined over a field (rational map)      I § p.
Degree      I § p. § p.
Divisorial correspondence      App. § p.
Duality hypothesis      VIII § p.
Endomorphism      II § p.
Extended Tate group      VII § p.
Fundamental Theorem on Symmetric Functions      I § p.
Generate      II § p.
Generic homomorphism      I § p.
Generically exact      VIII § p.
Group variety      I § 1 p.
Homogeneous space      I § p.
Homomorphism (of an algebraic group into another)      I § p.
Induced homomorphism into the Albanese variety      II § p.
Inverse of homomorphism      II § p.
Isogenous      II § p.
Isomorphism      I § p.
Jacobian      II § p.
k-Albanese variety      II § p.
K/k-image      VIII § p.

K/k-maximal abelian subvariety      VIII § p.
K/k-trace      VIII § p.
Left translation      I § p.
Linear conditions at a simple point      III § p.
Linearly equivalent to 0      III § p.
Neron — Severi group      III § p.
Non-degenerate divisor      IV p.
Normal law of composition      I § p.
Numerically equivalent to 0      IV § p.
Parameter variety      III § p.
Picard group      III § p.
Picard variety      IV § p.
Poincare divisor      IV § p.
Polar class      IV § p.
Polar divisor      IV § p.
Polarized Abelian variety      VII § p.
Pontrjagm product      I § p.
Positive endomorphism      V § p.
Principal homogeneous space      I § p.
Pure variety      II § p.
Rational homomorphism      I § p.
Reflexive abelian variety      V § p.
Regular exact sequence      VIII § p.
Regularity theorem      VIII § pp. 214
Seesaw Principle      App. § p.
Semi-pure variety      II § p.
Simple abelian variety      II § p.
Squarely equivalent to 0      III § p.
SUM      I § p.
Symmetric endomorphism      V § p.
Tate group      VII § p.
Theorem of the Cube      III § p.
Theorem of the Square      III § p.
Torsion divisor      III § p.
Torsion group      III § p.
Trace      IV § p.
Transfer (of normal law of composition)      I § p.
Translation      I § p.
Transpose of homomorphism      V § p.
Trivial correspondence or divisor      App. § p.
Zeta function of a variety      V § p.

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