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41 вполне паракомпактное пространство
Mathematics: completely paracompact spaceУниверсальный русско-английский словарь > вполне паракомпактное пространство
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42 наследственно паракомпактное пространство
Mathematics: hereditarily paracompact spaceУниверсальный русско-английский словарь > наследственно паракомпактное пространство
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43 паракомпактное пространство
Mathematics: paracompact spaceУниверсальный русско-английский словарь > паракомпактное пространство
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44 поточечно паракомпактное пространство
Mathematics: pointwise paracompact spaceУниверсальный русско-английский словарь > поточечно паракомпактное пространство
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45 сильно паракомпактное пространство
Mathematics: strongly paracompact spaceУниверсальный русско-английский словарь > сильно паракомпактное пространство
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46 счётно паракомпактное пространство
Mathematics: countably paracompact spaceУниверсальный русско-английский словарь > счётно паракомпактное пространство
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47 наследственно паракомпактное пространство
Русско-английский научно-технический словарь Масловского > наследственно паракомпактное пространство
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48 поточечно паракомпактное пространство
Русско-английский научно-технический словарь Масловского > поточечно паракомпактное пространство
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49 сильно паракомпактное пространство
Русско-английский научно-технический словарь Масловского > сильно паракомпактное пространство
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50 счетно паракомпактное пространство
Русско-английский научно-технический словарь Масловского > счетно паракомпактное пространство
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51 manifold
1) коллектор; магистраль2) гребёнка4) геом. многообразие5) патрубок6) анат. летошка7) рампа; батарея газовых баллонов8) многократный; многократно9) камера; распределитель10) многообразный; разнообразный; разнородный•manifold with boundary — многообразие с границей, многообразие с краем
- almost homogeneous manifold - almost orientable manifold - almost parallelizable manifold - almost smooth manifold - completely parallelizable manifold - finitely compact manifold - finitely triangulated manifold - globally harmonic manifold - holomorphically convex manifold - locally homogeneous complex manifold - locally plane manifold - locally symmetric manifold - locally trivial manifold - locally unknotted manifold - maximal integral manifold - orbitally asymptotically stable manifold - strongly harmonic manifold - unlimited covering manifold - weighted homogeneous manifoldmanifold without boundaries — многообразие без границ, многообразие с краем
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52 algebra
algebra with minimality condition — алгебра с условием минимальности, алгебра с условием обрыва убывающих цепей
algebra with maximality condition — алгебра с условием максимальности, алгебра с условием обрыва возрастающих цепей
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53 mapping
1) картирование, картографирование, составление карт2) отображение || отображающий•- almost open mapping - almost proper mapping - almost separably-valued mapping - completely regular mapping - correlative mapping - countably biquotient mapping - countably multiple mapping - homotopically regular mapping - homotopically stable mapping - homotopy inverse mapping - locally homeomorphic mapping - locally homomorphic mapping - locally infinitesimal stable mapping -
54 neighborhood
1) окрестность || окрестный2) соседство; расположение поблизости3) мат. близлежащая область•- mapping cylinder neighborhood
См. также в других словарях:
Paracompact space — In mathematics, a paracompact space is a topological space in which every open cover admits a locally finite open refinement. Paracompact spaces are sometimes also required to be Hausdorff. Paracompact spaces were introduced by Dieudonné (1944).… … Wikipedia
A-paracompact space — In mathematics, in the field of topology, a topological space is said to be a paracompact if every open cover of the topological space has a locally finite refinement. Unlike in the definition of paracompactness we do not insist that the… … Wikipedia
space — 1. noun /speɪs/ a) The intervening contents of a volume. If it be only a Single Letter or two that drops, he thruſts the end of his Bodkin between every Letter of that Word, till he comes to a Space: and then perhaps by forcing thoſe Letters… … Wiktionary
Shrinking space — In mathematics, in the field of topology, a topological space is said to be a shrinking space if every open cover admits a shrinking. A shrinking of an open cover is another open cover indexed by the same indexing set, with the property that the… … Wikipedia
Metacompact space — In mathematics, in the field of general topology, a topological space is said to be metacompact if every open cover has a point finite open refinement. That is, given any open cover of the topological space, there is a refinement which is again… … Wikipedia
Thom space — In mathematics, the Thom space or Thom complex (named after René Thom) of algebraic topology and differential topology is a topological space associated to a vector bundle, over any paracompact space. One way to construct this space is as follows … Wikipedia
Completely uniformizable space — In mathematics, a topological space (X, T) is called completely uniformizable (or Dieudonné complete or topologically complete) if there exists at least one complete uniformity that induces the topology T. Some authors additionally require X to… … Wikipedia
Compact space — Compactness redirects here. For the concept in first order logic, see compactness theorem. In mathematics, specifically general topology and metric topology, a compact space is an abstract mathematical space whose topology has the compactness… … Wikipedia
Classifying space for U(n) — In mathematics, the classifying space for the unitary group U(n) is a space B(U(n)) together with a universal bundle E(U(n)) such that any hermitian bundle on a paracompact space X is the pull back of E by a map X → B unique up to homotopy. This… … Wikipedia
Orthocompact space — In mathematics, in the field of general topology, a topological space is said to be orthocompact if every open cover has an interior preserving open refinement. That is, given an open cover of the topological space, there is a refinement which is … Wikipedia
Collectionwise normal space — In mathematics, a topological space X is called collectionwise normal if for every discrete family Fi (i ∈ I) of closed subsets of X there exists a pairwise disjoint family of open sets Ui (i ∈ I), such that Fi ⊂ Ui. A family of subsets of… … Wikipedia