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| Mumford D., Fogarty J. — Geometric invariant theory |
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| Предметный указатель |
 66
 of an invertible sheaf 120
 49
 53
 -polarization 118
Abelian scheme 116
Action of a group 2
Action, free 10
Action, proper 10
Action, separated 9
Algebraic group 2
Algebraic group, reductive 26
Algebraic pre-scheme 1
Antipodal points in flag complex 61
Cartier divisor, relative 24
Chow point, chow form 89 109
Classical operations 79
Convex setin flag complex 63
Curve over S 98
Div of a morphism 107
Div of a sheaf 106
Dual abelian scheme 116
Flag complex 67
Flag complex, footnote 61
Grass 66
Group scheme 2
Hilbert scheme 21
Invariant 26
| L of a homomorphism 121
Level n structure 129
Line in flag complex 62
Linear rigidification 130
Linearization of an invertible sheaf 30
Moduli functor curves 98
Moduli functor, abelian schemes 1
Moduli scheme, abelian schemes 12
Moduli scheme, curves 99
PIC 32
Picard scheme 22
Polarisation of abelian scheme 120
Polarization 97
Pre-stable point 86
Properly stable point 37
Quantics 78 79
Quotient, categorical 8
Quotient, geometric 4
Quotient, universal 4
R partition 66
Regular point of an action 10
Reynolds operator 26
Semi-stable point 86
Stabilizer 3
Stable O-cycle in P 78
Stable point 36
Submersive 4
Torelli’s theorem 1488
Variety 1
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