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Hofmann K.H., Mislove M., Stralka A. — The Pontryagin Duality of Compact O-Dimensional Semilattices and its Applications
Hofmann K.H., Mislove M., Stralka A. — The Pontryagin Duality of Compact O-Dimensional Semilattices and its Applications



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Название: The Pontryagin Duality of Compact O-Dimensional Semilattices and its Applications

Авторы: Hofmann K.H., Mislove M., Stralka A.

Язык: en

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1974

Количество страниц: 122

Добавлена в каталог: 15.08.2008

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
$\underline{Sur}$-projective      1-4.7 ff
$\underline{Z}$-topology      II-3.11
Arhangelski, A.V.      IV HN
atom      III-2.8 2.9
Austin, C. W.      0 I
Baker, J.W      0 I
Baker, K.      II HN
Balbes , R.      III HN
Birkhoff, G.      II HN 111-2.24 III
Bohr compactification      I-3.11
Bowman, T.      0 I
Category, $\underline{B}$-based      1-4.6
Category, additive      1-1.8ff
Category, balanced      1-1.8
Category, codense      0-1.7 ff
Category, dense      0-1.7 ff
Category, semiadditive      1-1.8 ff
CHARACTER      I-3.1
Character, prime      III-l.16
Character, sup      III-1.12 1.14 1.15 1.30
Co-atom      III-2.17 2.18
Complement      III-2.1
complete field of      III-2.24
Crawley, P.      II-1.15 HN HN
Dilworth, R. P.      II-1.15 HN HN
E-projective      1-4.5
element, co-prime      III-1.1(4) 1.10 1.15 1.30
element, cocompact      II-3.12 3.13 3.14 III-1.5
Element, compact      II-3.1 3.2 3.3 III-1.4 1.5
element, completely coprime      III-1.1(8) 1.4 1.5 1.15 1.30 1.33
element, completely join irreducible      III-1.1(6)
element, completely meet irreducible      III-l.1(5) 1.7 1.8 p.67
element, completely prime      III-1.1(7) 1.5
element, join irreducible      III-l.1(2)
element, meet irreducible      III-l.1(1)
Element, prime      III-1.1(3) 1.4 1.7 1.10 1.25 1.26 1.27 p.67 1.30 1.33
Filter      II-2.1
Filter, meet irreducible      III-1.9
Filter, prime      III-1.9 1.10 1.12 1.13 1.14 1.28 1.30
Filter, principal      II-2.1 3.8
Frink, O.      II HN III
Gaskill, H. S.      p.55 III
Gleason, A. H.      1-4.17 (proof)
Gr$\ddot{a}$tzer, G.      p.55 p.78 III
Green, C.      III HN
Hofmann, K. H.      0 1 HN III IV
Horn, A.      p.86 HN III
ideal, meet irreducible      III-1.9
Ideal, prime      II-2.2 III-l.9ff. 1.10
ideal, upwards directed      111-1.13 1.14
Injective      1-4.5
Isbell, J.      0 1
Itzkowitz, G.      IV HN
Katetov, M.      III HN
Keimel, K.      II HN HN
Kimura, N.      p.86 Hn III
Lattice, algebraic      11-3.5 3.6 3.10 111-1.4-1.7 1.39 1.42 1.53 2.23 2.24 p.87 p.88
Lattice, arithmetic      II-3.18 3.19 111-3.4
Lattice, atomic      III-2.24
lattice, bialgebraic      11-3.17 111-1.32 1.33 1.37 1.40 1.52 2.24
Lattice, Boolean      111-2 3 3.2 3.6
Lattice, Brouwerian      111-1.2(5) 1.37 1.39 3.6
lattice, co-atomic      III-2.24
lattice, coalgebraic      p. 46
Lattice, completely distributive      p.56(6) 1.37 2.24
lattice, completely inf-distributive      p.56 (4${}^{op}$)
lattice, completely sup-distributive      III-1.2(4)
Lattice, distributive      p.10 I-1.9 III-1.28 1.33 1.37 1.40 1.52 1.53 3.4 3.6
lattice, pre-Brouwerian      111-1.2(3) 1.4 1.37
Lawson, J. D.      II-1.5 3.11
Lower set      II-1.6
Maximum, local      11-1.7
Maximum, strong local      II-1.7 1.18 1.19
Minimum, local      II-1.7 1.11 3.3
minimum, strong local      II-1.7 1.11 3.3
morphism, algebraically continuous      II-3.23 ff
morphism, Boolean      III-2.3
morphism, co-atomic      III-2.17 2.18 2.19 2.21
morphism, prime      III-1.16 1.2 1.38 1.40 p.74-75 1.48 1.49 1.51
morphism, set induced      III-2.18 2.19
morphism, space induced      III-2.2 0
morphism, sup      III-1.12 1.13 1.17 1.18 1.19 1.23 1.38
Nachbin, L.      p.42 HN HN
Net      p.28
Net, decreasing      II-1.1
Net, increasing      II.1.1
Net, monotone      p.28
Numakura, K.      II-1.5
Papert Strauss, D.      p.56 III-2.2 HN
Projective      1-4.5
proto-semilattice      1-1.1
proto-semilattice, compact      1-2.1
proto-subsemilattice      1-1.1
proto-subsemilattice, compact      I-2.1
Pseudo-complement      III-2.1
Raney, G. N.      p.56 III-2.24 III
Roeder, D. W.      0 1
Rothmann, N.      0 1
Schneperman, L. B.      0 1
semi-maximum      II-1.7 1.7
semi-minimum      II-1.7
semi-open function      III-1.44 1.45 1.46
Semilattice      1-1.1
semilattice, Boolean      111-2.1 2.2
semilattice, Cantor      II-l 2.2 2.4 2.7 2.8 2.9
semilattice, character      1-3.4
Semilattice, compact      1-2.1
Semilattice, complete      IV-2.12
semilattice, distributive      111-1 2(2) 1.3 1.4 1.8 1.26 1.28 1.29 1.32 1.34 1.35 1.37 1.38 1.39 1.54
semilattice, dominated      IV-1.6
semilattice, extremally disconnected      I-4.16 ff
semilattice, filter      II-2.4
Semilattice, free      III-2.8.2.9.2.11 2.21.3.3 3.4
semilattice, G-distributive      p.55(2') 1.54
semilattice, injective      I-4.12 ff
semilattice, instable      IV-2 2.1 2.9
semilattice, primally generated      III-l.31 1.33 1.34 1.35 1.37 1.40 p.74-75 1.47 1.49 1.50 3.4
semilattice, profinite      II-1.5(3)
semilattice, projective      I-4.12 ff
Semilattice, semitopological      p.28
semilattice, stable      IV-2 2.1 2.9
semilattice, totally instable      IV-2.13 2.15
semilattice, weakly distributive      III-1.2(1) 1.26 1.28
separability number (of a space)      IV-1.1
sets, complete ring of      p.77 III-1.53
Sikorski, R.      III-2.24
Space, extremally disconnected      III-3.6
space, sequentially trivial      IV-3.1 3.2 3.3
Space, spectral      III-1.41 1.42 1.46
Stone dual      III-2.14
Stone-$\check{C}$ech compactification      I-2.7
Subsemilattice      I-1.1
subsemilattice, compact      I-2.1
Tarski, A.      III-2.24 III
Upper set      II-1.6
weight (of a space)      IV-1.1
Wright, F. B.      IV-HN
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