You are seeing Ask web results for ENDOMORPHISM.
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Endomorphism - Wikipedia, the free encyclopedia
In mathematics, an endomorphism is a morphism (or homomorphism) from a mathematical object to itself. For example, an endomorphism of a vector space V is a linear map ƒ: V → V , and an endo...
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Endomorphism ring - Wikipedia, the free encyclopedia
In abstract algebra, one associates to certain objects a ring, the object's endomorphism ring , which encodes several internal properties of the object. We will start with the example of abelian gro...
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Frobenius endomorphism - Wikipedia, the free encyclopedia
In commutative algebra and field theory, which are branches of mathematics, the Frobenius endomorphism (after Ferdinand Georg Frobenius) is a special endomorphism of commutative rings with prime cha...
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In algebra, an endomorphism of a group, module, ring, vector space, etc. is a homomorphism from one object to itself (with surjectivity not required). ...
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Definition of endomorphism from the Merriam-Webster Online Dictionary with audio pronunciations, thesaurus, Word of the Day, and word games. ... Learn more about "endomorphism" and related topics at Britannica.com...
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Definition of endomorphism from Webster's New World College Dictionary. Meaning of endomorphism. Pronunciation of endomorphism. Definition of the word endomorphism. Origin of the word endomorphism. ... Dictionary Home » Webster's New World College Dictionary » endomorphism...
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endomorphism n. A change within an intrusive igneous rock caused by the assimilation of portions of the surrounding rock ... In any category, the composition of any two endomorphisms of X is again an endomorphism of X. It follows that the set of all endomorphisms of X forms a monoid, denoted End(X) (or EndC(X) to...
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CiteSeerX - Document Details (Isaac Councill, Lee Giles): . We show how to modify a construction of Hamachi to obtain a conservative exact endomorphism which is not lim sup full. ... . We show how to modify a construction of Hamachi to obtain a conservative exact endomorphism which is not lim sup full.
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An endomorphism of $M$ is a $R$ -module homomorphism from $M$ to itself. ... Instead of writing endomorphisms as functions, it is often convenient to write them multiplicatively: we simply write the application of the endomorphism $f$ as $x \mapsto fx$ . Then the fact that each $f$ is an $R$ -module homomorphism can...
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