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1 polycyclic group
Большой англо-русский и русско-английский словарь > polycyclic group
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2 polycyclic group
Математика: полициклическая группа -
3 polycyclic group
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4 strongly polycyclic group
Математика: сильно полициклическая группаУниверсальный англо-русский словарь > strongly polycyclic group
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5 strongly polycyclic group
English-Russian scientific dictionary > strongly polycyclic group
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6 polycyclic
1) многокольчатый
2) хим. многоядерный
3) полициклический ∙ strongly polycyclic group ≈ сильно полициклическая группа - polycyclic embedding - polycyclic group - polycyclic module - polycyclic rank - polycyclic series( химическое) многоядерный, полициклический (электротехника) многофазныйБольшой англо-русский и русско-английский словарь > polycyclic
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7 group
1) группа, ансамбль || групповой- roughing mill group2) совокупность; комплект3) группировка || группировать(ся)5) класс; категория || классифицировать; категоризировать6) хим. остаток7) сгусток; скопление8) узел9) матем. группа- absolute free group - absolute homotopy group - absolutely irreducible group - absolutely simple group - additively written group - adele group - adelic group - algebraically compact group - algebraically simple group - almost connected group - almost cyclic group - almost ordered group - almost periodic group - almost simple group - alternating form group - cancellative group - cellular homology group - characteristically simple group - complementing group - completely anisotropic group - completely discontinuous group - completely divisible group - completely indecomposable group - completely integrally closed group - deficient group - direct homology group - direct indecomposable group - doubly transitive group - finitely defined group - finitely generated group - finitely presented group - finitely related group - first homology group - first homotopy group - freely generated group - full linear group - full orthogonal group - full rotation group - full symmetric group - full unimodular group - group of classes of algebras - group of covering transformations - group of finite rank - group of infinite order - group of infinite rank - group of inner automorphisms - group of linear equivalence - group of linear forms - group of linear manifold - group of principal ideles - group of real line - group of recursive permutations - group of right quotients - idele class group - linearly ordered group - linearly transitive group - locally bicompact group - locally closed group - locally compact group - locally connected group - locally cyclic group - locally defined group - locally embeddable group - locally finite group - locally free group - locally infinite group - locally nilpotent group - locally normal group - locally solvable group - multiply primitive group - multiply transitive group - nonsolvable group - n-th homotopy group - ordered pair group - principal congruence group - properly orthogonal group - properly unimodular group - pure projective group - pure rotation group - pure simple group - quasipure projective group - quotient divisible group - residually nilpotent group - restricted holonomy group - sharply transitive group - simply ordered group - simply reducible group - simply transitive group - singular cogomology group - singular homology group - solvable group - stable group - strictly transitive group - strongly polycyclic group - subsolvable group - supersolvable group - totally ordered group - totally projective group - totally reducible group - triply transitive group - unitary symmetry group - unitary transformation group - value group - weak homology group - weakly mixing groupgroup with multiple operators — группа с многоместными операторами, мультиоператорная группа
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8 polycyclic
2) хим. многоядерный• -
9 полициклическая группа
Большой англо-русский и русско-английский словарь > полициклическая группа
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10 embedding
1) вложение, вставка2) внедрение3) встраивание4) заделывание, заделка5) вдавливание; утапливание• -
11 rank
См. также в других словарях:
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Hopfian group — In mathematics, a Hopfian group is a group G for which every epimorphism: G rarr; G is an isomorphism. Equivalently, a group is Hopfian if and only if it is not isomorphic to any of its proper quotients.Example of Hopfian groups* Every finite… … Wikipedia