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A characteristic polynomial and chains of embedded spaces of minimal splines. / Dem'yanovich, Yu K.

In: Vestnik Sankt-Peterburgskogo Universiteta. Ser 1. Matematika Mekhanika Astronomiya, No. 1, 01.12.2000, p. 21-26.

Research output: Contribution to journal › Article › peer-review

Harvard

Dem'yanovich, YK 2000, 'A characteristic polynomial and chains of embedded spaces of minimal splines', Vestnik Sankt-Peterburgskogo Universiteta. Ser 1. Matematika Mekhanika Astronomiya, no. 1, pp. 21-26.

APA

Dem'yanovich, Y. K. (2000). A characteristic polynomial and chains of embedded spaces of minimal splines. Vestnik Sankt-Peterburgskogo Universiteta. Ser 1. Matematika Mekhanika Astronomiya, (1), 21-26.

Vancouver

Dem'yanovich YK. A characteristic polynomial and chains of embedded spaces of minimal splines. Vestnik Sankt-Peterburgskogo Universiteta. Ser 1. Matematika Mekhanika Astronomiya. 2000 Dec 1;(1):21-26.

Author

Dem'yanovich, Yu K. / A characteristic polynomial and chains of embedded spaces of minimal splines. In: Vestnik Sankt-Peterburgskogo Universiteta. Ser 1. Matematika Mekhanika Astronomiya. 2000 ; No. 1. pp. 21-26.

BibTeX

@article{935cdc9a0fea46e399fc50d5eddda474,
title = "A characteristic polynomial and chains of embedded spaces of minimal splines",
abstract = "It is established that the set of embedded spaces of minimal splines of a given degree disintegrate into nonintersecting chains of the embedded spaces. The situation arises in the case of the sequence of two-fold reducing steps of an uniform set. It is shown that if one of the chain space is in some smoothness class, than all spaces of the considered chain are in the same class.",
author = "Dem'yanovich, {Yu K.}",
year = "2000",
month = dec,
day = "1",
language = "русский",
pages = "21--26",
journal = "ВЕСТНИК САНКТ-ПЕТЕРБУРГСКОГО УНИВЕРСИТЕТА. МАТЕМАТИКА. МЕХАНИКА. АСТРОНОМИЯ",
issn = "1025-3106",
publisher = "Издательство Санкт-Петербургского университета",
number = "1",

}

RIS

TY - JOUR

T1 - A characteristic polynomial and chains of embedded spaces of minimal splines

AU - Dem'yanovich, Yu K.

PY - 2000/12/1

Y1 - 2000/12/1

N2 - It is established that the set of embedded spaces of minimal splines of a given degree disintegrate into nonintersecting chains of the embedded spaces. The situation arises in the case of the sequence of two-fold reducing steps of an uniform set. It is shown that if one of the chain space is in some smoothness class, than all spaces of the considered chain are in the same class.

AB - It is established that the set of embedded spaces of minimal splines of a given degree disintegrate into nonintersecting chains of the embedded spaces. The situation arises in the case of the sequence of two-fold reducing steps of an uniform set. It is shown that if one of the chain space is in some smoothness class, than all spaces of the considered chain are in the same class.

UR - http://www.scopus.com/inward/record.url?scp=0034587931&partnerID=8YFLogxK

M3 - статья

AN - SCOPUS:0034587931

SP - 21

EP - 26

JO - ВЕСТНИК САНКТ-ПЕТЕРБУРГСКОГО УНИВЕРСИТЕТА. МАТЕМАТИКА. МЕХАНИКА. АСТРОНОМИЯ

JF - ВЕСТНИК САНКТ-ПЕТЕРБУРГСКОГО УНИВЕРСИТЕТА. МАТЕМАТИКА. МЕХАНИКА. АСТРОНОМИЯ

SN - 1025-3106

IS - 1

ER -

ID: 53484548