Standard

On the higher dimensional harmonic analog of the Levinson log log theorem. / Logunov, A.

In: Comptes Rendus Mathematique, No. 11, 2014, p. 889-893.

Research output: Contribution to journal › Article

Harvard

Logunov, A 2014, 'On the higher dimensional harmonic analog of the Levinson log log theorem', Comptes Rendus Mathematique, no. 11, pp. 889-893. https://doi.org/10.1016/j.crma.2014.09.019

APA

Logunov, A. (2014). On the higher dimensional harmonic analog of the Levinson log log theorem. Comptes Rendus Mathematique, (11), 889-893. https://doi.org/10.1016/j.crma.2014.09.019

Vancouver

Logunov A. On the higher dimensional harmonic analog of the Levinson log log theorem. Comptes Rendus Mathematique. 2014;(11):889-893. https://doi.org/10.1016/j.crma.2014.09.019

Author

Logunov, A. / On the higher dimensional harmonic analog of the Levinson log log theorem. In: Comptes Rendus Mathematique. 2014 ; No. 11. pp. 889-893.

BibTeX

@article{6e6f17504f7a490485230ab76f6b53f1,
title = "On the higher dimensional harmonic analog of the Levinson log log theorem",
abstract = "{\textcopyright} 2014 Published by Elsevier Masson SAS on behalf of Acad{\'e}mie des sciences. Let M: (0, 1)→[. e, +. ∞) be a decreasing function such that {intercalate}01log log M(y)dyM of all functions u harmonic in P:={(x,y):x∈n-1,y∈,|x|M is a normal family in P.",
author = "A. Logunov",
year = "2014",
doi = "10.1016/j.crma.2014.09.019",
language = "English",
pages = "889--893",
journal = "Comptes Rendus Mathematique",
issn = "1631-073X",
publisher = "Elsevier",
number = "11",

}

RIS

TY - JOUR

T1 - On the higher dimensional harmonic analog of the Levinson log log theorem

AU - Logunov, A.

PY - 2014

Y1 - 2014

N2 - © 2014 Published by Elsevier Masson SAS on behalf of Académie des sciences. Let M: (0, 1)→[. e, +. ∞) be a decreasing function such that {intercalate}01log log M(y)dyM of all functions u harmonic in P:={(x,y):x∈n-1,y∈,|x|M is a normal family in P.

AB - © 2014 Published by Elsevier Masson SAS on behalf of Académie des sciences. Let M: (0, 1)→[. e, +. ∞) be a decreasing function such that {intercalate}01log log M(y)dyM of all functions u harmonic in P:={(x,y):x∈n-1,y∈,|x|M is a normal family in P.

U2 - 10.1016/j.crma.2014.09.019

DO - 10.1016/j.crma.2014.09.019

M3 - Article

SP - 889

EP - 893

JO - Comptes Rendus Mathematique

JF - Comptes Rendus Mathematique

SN - 1631-073X

IS - 11

ER -

ID: 7055607