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On exact constant in a one-dimensional embedding theorem. / Nazarov, A. I.

In: Journal of Mathematical Sciences , Vol. 101, No. 2, 01.01.2000, p. 2975-2986.

Research output: Contribution to journalArticlepeer-review

Harvard

Nazarov, AI 2000, 'On exact constant in a one-dimensional embedding theorem', Journal of Mathematical Sciences , vol. 101, no. 2, pp. 2975-2986. https://doi.org/10.1007/BF02672181

APA

Vancouver

Nazarov AI. On exact constant in a one-dimensional embedding theorem. Journal of Mathematical Sciences . 2000 Jan 1;101(2):2975-2986. https://doi.org/10.1007/BF02672181

Author

Nazarov, A. I. / On exact constant in a one-dimensional embedding theorem. In: Journal of Mathematical Sciences . 2000 ; Vol. 101, No. 2. pp. 2975-2986.

BibTeX

@article{1410198d8cdc44a59626fb976fae8f88,
title = "On exact constant in a one-dimensional embedding theorem",
abstract = "In the case 1 ≤ p < q ≤ ∞, the question on the exact constant in the embedding of the space Wp1 (0.1) into the space Lq(0.1) is studied, i.e., min ∥y∥Wpl/∥y∥Lq = λpq > 0, where the norm is defined by the equality ∥y∥Wplp = ∥y′∥Lpp + ∥y∥Lpp. Bibliography: 5 titles.",
author = "Nazarov, {A. I.}",
year = "2000",
month = jan,
day = "1",
doi = "10.1007/BF02672181",
language = "English",
volume = "101",
pages = "2975--2986",
journal = "Journal of Mathematical Sciences",
issn = "1072-3374",
publisher = "Springer Nature",
number = "2",

}

RIS

TY - JOUR

T1 - On exact constant in a one-dimensional embedding theorem

AU - Nazarov, A. I.

PY - 2000/1/1

Y1 - 2000/1/1

N2 - In the case 1 ≤ p < q ≤ ∞, the question on the exact constant in the embedding of the space Wp1 (0.1) into the space Lq(0.1) is studied, i.e., min ∥y∥Wpl/∥y∥Lq = λpq > 0, where the norm is defined by the equality ∥y∥Wplp = ∥y′∥Lpp + ∥y∥Lpp. Bibliography: 5 titles.

AB - In the case 1 ≤ p < q ≤ ∞, the question on the exact constant in the embedding of the space Wp1 (0.1) into the space Lq(0.1) is studied, i.e., min ∥y∥Wpl/∥y∥Lq = λpq > 0, where the norm is defined by the equality ∥y∥Wplp = ∥y′∥Lpp + ∥y∥Lpp. Bibliography: 5 titles.

UR - http://www.scopus.com/inward/record.url?scp=52849105171&partnerID=8YFLogxK

U2 - 10.1007/BF02672181

DO - 10.1007/BF02672181

M3 - Article

AN - SCOPUS:52849105171

VL - 101

SP - 2975

EP - 2986

JO - Journal of Mathematical Sciences

JF - Journal of Mathematical Sciences

SN - 1072-3374

IS - 2

ER -

ID: 45874030