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Hermitian - translation to russian

A SET OF N³ + 1 POINTS ARRANGED INTO SUBSETS OF N + 1

Hermitian variety

hermitian

WIKIMEDIA LIST ARTICLE

Hermitian; Hermitean; Hermitan; List of topics named after Charles Hermite

общая лексика

эрмитов

эрмитово-

эрмитовский

эрмитовый

Смотрите также

cumulative throughflow; fractional throughflow

Hermitian

WIKIMEDIA LIST ARTICLE

Hermitian; Hermitean; Hermitan; List of topics named after Charles Hermite

[eə'mi:ʃ(ə)nhə:'miʃ(ə)n]

прилагательное

математика

эрмитов

hermitian conjugate

CONTINUOUS DUAL OF A HERMITIAN OPERATOR

Adjoint operator; Hermitian conjugate; Adjoint of an operator; Adjoint linear transformation; Adjoint problem; Hermitian conjugation; Adjoint (operator theory)

математика

сопряжение эрмитово

Definition

inner product

<mathematics> In linear algebra, any linear map from a vector space to its dual defines a product on the vector space: for u, v in V and linear g: V -> V' we have gu in V' so (gu): V -> scalars, whence (gu)(v) is a scalar, known as the inner product of u and v under g. If the value of this scalar is unchanged under interchange of u and v (i.e. (gu)(v) = (gv)(u)), we say the inner product, g, is symmetric. Attention is seldom paid to any other kind of inner product. An inner product, g: V -> V', is said to be positive definite iff, for all non-zero v in V, (gv)v > 0; likewise negative definite iff all such (gv)v < 0; positive semi-definite or non-negative definite iff all such (gv)v >= 0; negative semi-definite or non-positive definite iff all such (gv)v <= 0. Outside relativity, attention is seldom paid to any but positive definite inner products. Where only one inner product enters into discussion, it is generally elided in favour of some piece of syntactic sugar, like a big dot between the two vectors, and practitioners don't take much effort to distinguish between vectors and their duals. (1997-03-16)

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Wikipedia

Unital (geometry)

In geometry, a unital is a set of n³ + 1 points arranged into subsets of size n + 1 so that every pair of distinct points of the set are contained in exactly one subset. This is equivalent to saying that a unital is a 2-(n³ + 1, n + 1, 1) block design. Some unitals may be embedded in a projective plane of order n² (the subsets of the design become sets of collinear points in the projective plane). In this case of embedded unitals, every line of the plane intersects the unital in either 1 or n + 1 points. In the Desarguesian planes, PG(2,q²), the classical examples of unitals are given by nondegenerate Hermitian curves. There are also many non-classical examples. The first and the only known unital with non prime power parameters, n=6, was constructed by Bhaskar Bagchi and Sunanda Bagchi. It is still unknown if this unital can be embedded in a projective plane of order 36, if such a plane exists.

https://en.wikipedia.org/wiki/Unital (geometry)

What is the Russian for hermitian? Translation of &#39hermitian&#39 to Russian