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THE JOHN-NIRENBERG CONSTANT OF BMOp, p > 2. / Slavin, L.; Vasyunin, V.

In: St. Petersburg Mathematical Journal, Vol. 28, No. 2, 04.2017, p. 181-196.

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

Harvard

Slavin, L & Vasyunin, V 2017, 'THE JOHN-NIRENBERG CONSTANT OF BMOp, p > 2', St. Petersburg Mathematical Journal, vol. 28, no. 2, pp. 181-196. https://doi.org/10.1090/spmj/1445

APA

Slavin, L., & Vasyunin, V. (2017). THE JOHN-NIRENBERG CONSTANT OF BMOp, p > 2. St. Petersburg Mathematical Journal, 28(2), 181-196. https://doi.org/10.1090/spmj/1445

Vancouver

Slavin L, Vasyunin V. THE JOHN-NIRENBERG CONSTANT OF BMOp, p > 2. St. Petersburg Mathematical Journal. 2017 Apr;28(2):181-196. https://doi.org/10.1090/spmj/1445

Author

Slavin, L. ; Vasyunin, V. / THE JOHN-NIRENBERG CONSTANT OF BMOp, p > 2. In: St. Petersburg Mathematical Journal. 2017 ; Vol. 28, No. 2. pp. 181-196.

BibTeX

@article{076e6d74cc5b419ba0b460e7184691b5,
title = "THE JOHN-NIRENBERG CONSTANT OF BMOp, p > 2",
abstract = "This paper is a continuation of earlier work by the first author who determined the John-Nirenberg constant of BMOp ((0, 1)) for the range 1 2. As before, the main results rely on Bellman functions for the L-p norms of the logarithms of A(infinity) weights, but for p 2 these functions turn out to have a significantly more complicated structure than for 1",
keywords = "BMO, John-Nirenberg inequality, Bellman function, MEAN-OSCILLATION",
author = "L. Slavin and V. Vasyunin",
year = "2017",
month = apr,
doi = "10.1090/spmj/1445",
language = "Английский",
volume = "28",
pages = "181--196",
journal = "St. Petersburg Mathematical Journal",
issn = "1061-0022",
publisher = "American Mathematical Society",
number = "2",

}

RIS

TY - JOUR

T1 - THE JOHN-NIRENBERG CONSTANT OF BMOp, p > 2

AU - Slavin, L.

AU - Vasyunin, V.

PY - 2017/4

Y1 - 2017/4

N2 - This paper is a continuation of earlier work by the first author who determined the John-Nirenberg constant of BMOp ((0, 1)) for the range 1 2. As before, the main results rely on Bellman functions for the L-p norms of the logarithms of A(infinity) weights, but for p 2 these functions turn out to have a significantly more complicated structure than for 1

AB - This paper is a continuation of earlier work by the first author who determined the John-Nirenberg constant of BMOp ((0, 1)) for the range 1 2. As before, the main results rely on Bellman functions for the L-p norms of the logarithms of A(infinity) weights, but for p 2 these functions turn out to have a significantly more complicated structure than for 1

KW - BMO

KW - John-Nirenberg inequality

KW - Bellman function

KW - MEAN-OSCILLATION

U2 - 10.1090/spmj/1445

DO - 10.1090/spmj/1445

M3 - статья

VL - 28

SP - 181

EP - 196

JO - St. Petersburg Mathematical Journal

JF - St. Petersburg Mathematical Journal

SN - 1061-0022

IS - 2

ER -

ID: 9302019