maximal product
1Maximal compact subgroup — In mathematics, a maximal compact subgroup K of a topological group G is a subgroup K that is a compact space, in the subspace topology, and maximal amongst such subgroups. Maximal compact subgroups play an important role in the classification of …
2Maximal element — In mathematics, especially in order theory, a maximal element of a subset S of some partially ordered set is an element of S that is not smaller than any other element in S. The term minimal element is defined dually. The notion of a maximal is… …
3Maximal torus — In the mathematical theory of compact Lie groups a special role is played by torus subgroups, in particular by the maximal torus subgroups. A torus in a Lie group G is a compact, connected, abelian Lie subgroup of G (and therefore isomorphic to… …
4Product of rings — In mathematics, it is possible to combine several rings into one large product ring. This is done as follows: if I is some index set and Ri is a ring for every i in I, then the cartesian product Πi in I Ri can be turned into a ring by defining… …
5maximal awareness — /ˌmæksɪməl ə weənəs/ noun the point at which a consumer is convinced enough by a product’s advertising to buy the product ● The marketing director considered the advertisement’s message too weak to achieve maximal awareness …
6Modular product of graphs — The modular product of graphs. In graph theory, the modular product of graphs G and H is a graph such that the vertex set of the modular product of G and H is the cartesian product V(G) ×  V(H); and any two vertices (u, v) and (u… …
7Wreath product — In mathematics, the wreath product of group theory is a specialized product of two groups, based on a semidirect product. Wreath products are an important tool in the classification of permutation groups and also provide a way of constructing… …
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10Star product — In mathematics, the star product of two graded posets (P,le P) and (Q,le Q), where P has a unique maximal element widehat{1} and Q has a unique minimal element widehat{0}, is a poset P*Q on the set (Psetminuswidehat{1})cup(Qsetminuswidehat{0}).… …
