Levine J.P. — Algebraic Structure of Knot Modules :: Электронная библиотека попечительского совета мехмата МГУ

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Levine J.P. — Algebraic Structure of Knot Modules

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Название: Algebraic Structure of Knot Modules

Автор: Levine J.P.

Язык:

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1980

Количество страниц: 104

Добавлена в каталог: 12.05.2008

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Предметный указатель

$\Delta_i$       see “Finite modules” “Product
$\epsilon$ -pairing      48
$\pi$ -only torsion      22
$\pi$ -primary sequence      20
Alexander module      v
Blanchfield pairing      48
Classification      see “Elementary modules” “Product “Rational “Z-torsion
Crowell condition on $\pi$       97
Dedekind $\pi$ , criteria in low degrees      95
Dedekind $\pi$ , criterion, general      91 3
Dedekind $\pi$ , definition      20
Derived module      1
Derived sequences      2
Duality in derived sequences, finite case      4
Elementary modules, classification      36
Elementary modules, definition      33
Elementary modules, realization      34
Finite case, classification of $\Delta_i$       17
Finite case, induced product on $\Delta_i$       11
Finite case, realization      12
Finite modules, $\Delta_i$       8 (see also “Product structures”)
Finite modules, duality      4
Finite modules, realization      6

Global fields, hermitian forms      80
Global fields, integral non-singular $\epsilon$ -forms      81
Half-unit      54
Homogeneous modules      32 (see also Product structures)
Ideal class group      96
Ideal Class group, quadratic symmetric case      98
Product Structure, $\epsilon$ -pairing      48
Rational case, classification      76
Rational case, classification of $\Delta_i$ over global field      80
Rational case, realization      77
Rational Module      19 (also see “Product structures”)
Realization theorems      see “Elementary modules” “Finite “Homogeneous “Product “Z-torsion
Semi-homogeneous modules, example of non-semi-homogeneous      71
Semi-homogeneous modules, orthogonal decomposition      69
Semi-homogeneous modules, uniqueness of components      6 8
Type k      21
Workable $\pi$       50
Z-torsion free case, classification      54
Z-torsion free case, induced product on $\Delta_i$       53
Z-torsion free case, realization for homogeneous      59
Z-torsion free modules      also see “Elementary modules” “Homogeneous “ “ “Product “Semi-homogeneous “Type
Z-torsion free modules, classification in degree < 3      40
Z-torsion free modules, failure of classification in degree > 3      46
Z-torsion free modules, realization      23

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