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| Grothendieck A., Murre J.P. — The Tame Fundamental Group of a Formal Neighbourhood of a Divisor with Normal Crossings on a Scheme |
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Название: The Tame Fundamental Group of a Formal Neighbourhood of a Divisor with Normal Crossings on a Scheme
Авторы: Grothendieck A., Murre J.P.
Язык: 
Рубрика: Математика/
Статус предметного указателя: Готов указатель с номерами страниц
ed2k:
Год издания: 1971
Количество страниц: 133
Добавлена в каталог: 15.08.2008
Операции: Положить на полку |
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| Предметный указатель |
Abhyankar's theorem 2.3.2
Automorphism of generalized Kummer covering 1.3.11
Covering of Hummer type 6.2.1
Covering, etale covering 1.1.6 3.2.2
Covering, generalized Kummer covering 1.3.8 1.3.9
Covering, Kummer covering 1.2.2 3.1.9
Covering, tamely ramified covering 2.2.2 4.1.2
Diagonalizable group 1.1.1
Diagonalizable subgroup 1.1.1
Divisor with normal crossings 1.8.2 3.1.4
Divisor with strictly normal crossings 1.8.2 3.1.4
Divisor, regular divisor 1.8.3 3.1.4
Etale covering 1.1.6 3.2.2
Etale morphism of formal schemes 6.1.3
Etale topology on formal schemes 6.1.5
Extension of group of operators 1.5.1
Finite morphism of formal schemes 3.1.6
Fundamental group of formal scheme 3.2.6
Fundamental group, tame fundamental group 2.4.4 4.2.4
Galois object 2.4.5 4.2.5
Galois, topological group of Galois type 8.3.5
| Galois, topological group of Galois type prime to p 8.3.6
Group, S-group 3.1.8
Group, S-group operating on formal scheme 3.1.9
Inertia group 1.4.2
Kummer covering 1.2.2 3.1.9
Kummer sequence 6.1.6
Kummer, coverings of Kummer type 6.2.1
Kummer, generalized Kummer covering 1.3.8 1.3.9
Normal crossings 1.8.2 3.1.4
Normal formal scheme 3.1.3
Quotient formation of formal schemes 3.1.10
Ramified, tamely Ramified covering 2.2.2 4.1.2
Ramified, tamely Ramified field 2.1.2
Reduced formal scheme 4.4.1
Reduced inverse image of divisor 4.4.4
Regular divisor 1.8.3 3.1.4
Sheaf in etale topology on formal scheme 6.1.5
Tame fundamental group 2.4.4 4.2.2
Tame ramified covering 2.2.2 4.1.2
Tame ramified field 2.1.2
Topologically of finite presentation 9.2
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