Примеры использования Homomorphisms на Английском языке и их переводы на Русский язык
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Group homomorphisms are functions that preserve group structure.
Graph homeomorphism is a different notion, not related directly to homomorphisms.
Covariant and Contrvariant Homomorphisms of Games with Preference Relations.
Morphisms of this category are the g{\displaystyle{\mathfrak{g}}}-homomorphisms of these modules.
Fundamental theorem on homomorphisms Ring homomorphism Dummit, D. S.; Foote, R. 2004.
Some scheduling problems can be modeled as a question about finding graph homomorphisms.
Likewise, monoid homomorphisms are just functors between single object categories.
These singleton groups are zero objects in the category of groups and group homomorphisms.
Homomorphisms constructed with its help are generally called connecting homomorphisms. .
The theorem also has a natural interpretation in the category of directed graphs and graph homomorphisms.
Under this view, homomorphisms of such structures are exactly graph homomorphisms. .
The tensor product is the category-theoretic product in the category of graphs and graph homomorphisms.
As above, every isogeny induces homomorphisms of the groups of the k-valued points of the abelian varieties.
In mathematics, the category Grp has the class of all groups for objects and group homomorphisms for morphisms.
Basics on group theory:normal subgroups, homomorphisms, symmetric groups, representations of finite groups.
Graph homomorphisms also form a category, with graphs as objects and homomorphisms as arrows.
The points in S(B) are the ultrafilters on B,or equivalently the homomorphisms from B to the two-element Boolean algebra.
Fields like R and C that have homomorphisms from their additive group to their multiplicative group are thus called exponential fields.
The category of fields is a reflective subcategory of the category of integral domains with injective ring homomorphisms as morphisms.
Covering maps are a special kind of homomorphisms that mirror the definition and many properties of covering maps in topology.
Many notions of graph coloring fit into this pattern andcan be expressed as graph homomorphisms into different families of graphs.
Bimodule homomorphisms are the same as homomorphisms of left R⊗ Z S o p{\displaystyle R\otimes_{\mathbb{Z}}S^{op}} modules.
This can often be used to prove that there are no(injective) homomorphisms between two concretely given groups.
Ruth Aaronson Bari(November 17, 1917- August 25, 2005)was an American mathematician known for her work in graph theory and algebraic homomorphisms.
Consider the direct system composed of the factor groups Z/pnZ and the homomorphisms Z/pnZ→ Z/pn+1Z induced by multiplication by pp.
Homomorphisms generalize various notions of graph colorings and allow the expression of an important class of constraint satisfaction problems, such as certain scheduling or frequency assignment problems.
Functors often describe"natural constructions" andnatural transformations then describe"natural homomorphisms" between two such constructions.
Incomplete colorings may also be represented by homomorphisms into tournaments butin this case the correspondence between colorings and homomorphisms is not one-to-one.
Roughly speaking, the reciprocity conjecture gives a correspondence between automorphic representations of a reductive group and homomorphisms from a Langlands group to an L-group.
This is also known as the dichotomy theorem for(undirected)graph homomorphisms, since it divides H-coloring problems into NP-complete or P problems, with no intermediate cases.