endomorphisms's Usage Examples:

If G is abelian then the set of endomorphisms is already additively.

at one times used to refer to complex elliptic curves whose ring of endomorphisms has rank 2, the maximum possible.

f:V\rightarrow V} is an endomorphism of V {\textstyle V} ; the set of all such endomorphisms End ⁡ ( V ) {\textstyle \operatorname {End} (V)} together with addition.

ring, which is generated over the ring of Witt vectors by two special endomorphisms F and V called the Frobenius and Verschiebung operators.

In general, we can talk about endomorphisms in any category.

of endomorphisms of the free right R-module of rank n; that is, Mn(R) ≅ EndR(Rn).

every endomorphism of the abelian group M which commutes with all R-endomorphisms of M is given by multiplication by a ring element.

It also represents the endomorphisms of an algebra by certain indexings of algebra elements, which can correspond to the usual matrices when the.

In the category of sets, endomorphisms are functions from a set S to itself.

negation from the endomorphisms of the group (the "additive closure" of the set of endomorphisms).

The Sturmian endomorphisms form a submonoid of the monoid of endomorphisms of B∗.

})_{\omega \in \Omega }} of endomorphisms of G.

endomorphisms of an abelian group X form a ring.