「Injective」の共起表現(1語右で並び替え)

the group homomorphism may not be injective, and

A partial function may be both injective and surjective, but the term bijection gener

eat X as a subspace of Y. Every embedding is injective and continuous.

An immediate corollary is that an injective cellular automaton must be surjective.

Every map that is injective, continuous and either open or closed is an

the supremum of the injective dimensions of all A-modules;

aining the almost complete classification of injective factors.

ws: | X | ≤ | Y | means that there exists an injective function from X to Y.

projectible if there is no total α-recursive injective function mapping α into a smaller ordinal.

to an induced subgraph of G2 if there is an injective function f which maps the vertices of G1 to

ter than the cardinality of B if there is an injective function, but no bijective function, from B

is injective in homology, where

There is an analogous injective map from Y to X * .

Just as codimension is mostly used for injective maps, relative dimension is mostly used for

Real trees are injective metric spaces.

ric maps between them, and did early work on injective metric spaces and the tight span constructio

gs and modules, especially for his work with injective modules over commutative Noetherian rings.

A partial function is said to be injective or surjective when the total function given

An injective partial function may be inverted to an injec

of the relations into (partial) functions or injective relations.

「Injective」の共起表現一覧(1語右で並び替え)