Voorbeelden van het gebruik van Abelian in het Engels en hun vertalingen in het Nederlands
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A proof that algebraic topology can never have a non-self-contradictory set of abelian groups.
Any group of prime order is isomorphic to a cyclic group and therefore abelian.
The direct sum of abelian groups is a prototypical example of a direct sum.
Compact Abelian gauge theories also exhibit confinement in 2 and 3 spacetime dimensions.
In mathematics, class field theory is the study of abelian extensions of local
Furthermore, assuming the axiom of choice, the free abelian groups are precisely the projective objects in the category of abelian groups.
The elements of a free abelian group with basis"B" are also known as formal sums over"B.
By the end of the 19th century, mathematicians had begun to use geometric methods in the study of abelian functions.
In that way, regular categories recapture many properties of abelian categories, like the existence of images,
Certain abelian group structures had been implicitly used in number-theoretical work by Carl Friedrich Gauss, and more explicitly by Leopold Kronecker.
a preadditive category is a category that is enriched over the monoidal category of abelian groups.
Class field theory provides detailed information about the abelian extensions of number fields,
free abelian group by"relations", or as a cokernel of an injective homomorphism between free abelian groups.
The Pontryagin duality restricts to an equivalence between the category of compact Hausdorff abelian topological groups
Non-commutative spaces can be represented by suitable abelian or triangulated categories.
Abelian groups Groups where the operation is commutative.
Abelian groups generalize the arithmetic of addition of integers.
Abelian group A group where the operation is commutative.
Topological abelian group, a concept in mathematics.
All abelian groups are Dedekind groups.