Ebeling W. — The Monodromy Groups of Isolated Singularities of Complete Intersections :: Электронная библиотека попечительского совета мехмата МГУ

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Ebeling W. — The Monodromy Groups of Isolated Singularities of Complete Intersections

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Название: The Monodromy Groups of Isolated Singularities of Complete Intersections

Автор: Ebeling W.

Язык:

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1987

Количество страниц: 152

Добавлена в каталог: 14.08.2008

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

Предметный указатель

$J^{(n-1)}$ -series      70 83
$K^{(n-1)}$ -series      70 87
0-modal      93
Admissible pair      28
Axis of a pencil of hyperplanes      128
Bimodal hypersurface singularities      114
Braid group      14
Cerf diagram      22
Complete vanishing lattice      135
Contact-equivalence      6 8
Coxeter element      12
Coxeter graph      120
Coxeter group      120 134
Coxeter number      95 115 116
Coxeter system      134 142
Coxeter system of hyperbolic type      134 142
Coxeter — Dynkin diagram      13
Critical locus      1
Discriminant locus      1
Dolgachev numbers      115
Dynkin diagram      13
Dynkin diagram of an extended affine root system      48
Eichler — Siegel transformation      131
Extended affine root system      47
Extension along a path      9
Gabrielov transformation      14
Global monodromy group      128
Good map-germ      68
Group of units      131
Homogeneous root system      48
Hyperbolic Coxeter system      134 142
Hyperbolic lattice      118
Hyperbolic singularity      107 118
Intersection of two quadrics      35
Isolated complete intersection singularity      1
Isotropic      131
K-equivalence      68
Kac — Moody — Lie algebra      122
Kodaira singularities of type $I^{*}_{i}(k_{1},k_{2},k_{3},k_{4})$       114
L-series      101 102
Lefschetz pencil of hyperplane sections      128
M-series      101 104
Milnor fibre      1
Milnor lattice      2
Milnor number      1
Minimal vector      131
Monodromy group      10
Monodromy group of vanishing lattice      11 133
Monodromy operator      12

Parabolic lattice      118
Parabolic singularity      118
Pencil of hyperplane sections      128
Pencil of hyperplanes      128
Pencil of quadrics      67
Picard — Lefschetz formulas      9
Picard — Lefschetz transformation      8
Polar curve      22
Pre-Coxeter element      49
Primitive cohomology group      128
Primitive homology group      129
Quadrangle singularity      114
Quasi-homogeneous      19
Real spinor norm      118 131
Reflection      117 131
Regular pencil of quadrics      67
Relative monodromy group      10
Relative monodromy operator      12
Relative Picard — Lefschetz transformation      9
Segre symbol      67
Semi-universal deformation      1
Set of thimbles      10
Set of vanishing cycles      10
Simple elliptic singularity      107
Simple loop      8
Simple part of the monodromy group      117
Simple space curve singularity      93
Singularity of type $T^{n}_{p,q,r,s}$       69
Singularity of type $\widetilde{D}$       50
Special subset      139
Spinor norm      118 131
Splitting theorem      68
Strange duality      114
Strongly distinguished basis      12
Strongly distinguished set of paths      11
Strongly equivalent      16
Suspension      113
Symmetric vanishing lattice      133
Thimble      7
Triangle singularity      107
Unimodular hyperbolic plane      132
Unipotent part of the monodromy group      117
Units of lattices      131
Vanishing, cycle      7
Vanishing, homology group      129
Vanishing, lattice      11
Weakly distinguished basis      12
Weakly distinguished set of paths      11
Weakly equivalent      16

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