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etimologia

symmetric endomorphism - tradução para russo

MORPHISM FROM A MATHEMATICAL OBJECT TO ITSELF

Endomorphic; Endomorphisms; Endofunction; Endomorphism monoid; EndoMorphism; Endomap; End (endomorphism)

symmetric endomorphism

математика

симметрический эндоморфизм

symmetric cryptography

ALGORITHM

Symmetric Algorithms; Symmetric key; Symmetric encryption; Symmetric key cryptography; Symmetric cypher; Shared key; Symmetric cipher; Symmetric-key cipher; Symmetric key algorithms; Symmetric cryptography; Private-key cryptography; Symmetric key encryption; Symmetric key algorithm; Reciprocal cipher; Reciprocal encipherment; Private key cryptography; Symmetric-key encryption algorithm; Symmetric-key cryptography; Private-key; Symmetric algorithm; Private-key encryption; Symmetrical encryption

общая лексика

криптография с симметричными шифрами

использует один и тот же секретный ключ для операций шифрования и дешифрования

Смотрите также

symmetric cipher

private key cryptography

ALGORITHM

Symmetric Algorithms; Symmetric key; Symmetric encryption; Symmetric key cryptography; Symmetric cypher; Shared key; Symmetric cipher; Symmetric-key cipher; Symmetric key algorithms; Symmetric cryptography; Private-key cryptography; Symmetric key encryption; Symmetric key algorithm; Reciprocal cipher; Reciprocal encipherment; Private key cryptography; Symmetric-key encryption algorithm; Symmetric-key cryptography; Private-key; Symmetric algorithm; Private-key encryption; Symmetrical encryption

(classical cryptography) классическая (традиционная) криптография, одноключевая криптография

Definição

symmetric key cryptography

<cryptography> A cryptography system in which both parties have the same encryption key, as in {secret key cryptography}. Opposite: public-key cryptography. (1998-06-09)

Mostrar mais definições

Wikipédia

Endomorphism

In mathematics, an endomorphism is a morphism from a mathematical object to itself. An endomorphism that is also an isomorphism is an automorphism. For example, an endomorphism of a vector space V is a linear map f: V → V, and an endomorphism of a group G is a group homomorphism f: G → G. In general, we can talk about endomorphisms in any category. In the category of sets, endomorphisms are functions from a set S to itself.

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, the full transformation monoid, and denoted End(X) (or End_C(X) to emphasize the category C).

https://en.wikipedia.org/wiki/Endomorphism

Como se diz symmetric endomorphism em Russo? Tradução de &#39symmetric endomorphism&#39 em Russo