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Hermitian-symmetric - translation to ρωσικά

MAP TAKING TWO VECTORS FROM A COMPLEX VECTOR SPACE AND RETURNING A COMPLEX NUMBER, WHICH IS LINEAR IN ONE VARIABLE AND SEMILINEAR IN ANOTHER VARIABLE

Sesquilinear; Hermitian form; Skew-Hermitian form; Hermitian space; Hermitian product; Semi-bilinear form; Symmetric sesquilinear form; Antisymmetric sesquilinear form

Hermitian-symmetric

общая лексика

эрмитово-симметрический

essentially self-adjoint

DENSELY DEFINED OPERATOR ON A HILBERT SPACE WHOSE DOMAIN COINCIDES WITH THAT OF ITS ADJOINT AND WHICH EQUALS ITS ADJOINT; SYMMETRIC OPERATOR WHOSE ADJOINT'S DOMAIN EQUALS ITS OWN DOMAIN

Hermitian operator; Selfadjoint operator; Self adjoint operator; Essentially self-adjoint; Hermitian operators; Hermiticity; Symmetric operator; Self-adjoint operators; Essentially self-adjoint operator; Hahn-Hellinger theorem

математика

существенно самосопряженный

essentially self-adjoint operator

DENSELY DEFINED OPERATOR ON A HILBERT SPACE WHOSE DOMAIN COINCIDES WITH THAT OF ITS ADJOINT AND WHICH EQUALS ITS ADJOINT; SYMMETRIC OPERATOR WHOSE ADJOINT'S DOMAIN EQUALS ITS OWN DOMAIN

Hermitian operator; Selfadjoint operator; Self adjoint operator; Essentially self-adjoint; Hermitian operators; Hermiticity; Symmetric operator; Self-adjoint operators; Essentially self-adjoint operator; Hahn-Hellinger theorem

существенно самосопряженный оператор

Ορισμός

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)

Εμφάνιση περισσότερων ορισμών

Βικιπαίδεια

Sesquilinear form

In mathematics, a sesquilinear form is a generalization of a bilinear form that, in turn, is a generalization of the concept of the dot product of Euclidean space. A bilinear form is linear in each of its arguments, but a sesquilinear form allows one of the arguments to be "twisted" in a semilinear manner, thus the name; which originates from the Latin numerical prefix sesqui- meaning "one and a half". The basic concept of the dot product – producing a scalar from a pair of vectors – can be generalized by allowing a broader range of scalar values and, perhaps simultaneously, by widening the definition of a vector.

A motivating special case is a sesquilinear form on a complex vector space, V. This is a map V × V → C that is linear in one argument and "twists" the linearity of the other argument by complex conjugation (referred to as being antilinear in the other argument). This case arises naturally in mathematical physics applications. Another important case allows the scalars to come from any field and the twist is provided by a field automorphism.

An application in projective geometry requires that the scalars come from a division ring (skew field), K, and this means that the "vectors" should be replaced by elements of a K-module. In a very general setting, sesquilinear forms can be defined over R-modules for arbitrary rings R.

https://en.wikipedia.org/wiki/Sesquilinear form

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