Non-commutative Hardy inequalities

Publikation: Bidrag til tidsskrift › Tidsskriftartikel › Forskning › fagfællebedømt

Standard

Non-commutative Hardy inequalities. / Hansen, Frank.

I: Bulletin of the London Mathematical Society, Bind 41, Nr. 6, 2009, s. 1009-1016.

Publikation: Bidrag til tidsskrift › Tidsskriftartikel › Forskning › fagfællebedømt

Harvard

Hansen, F 2009, 'Non-commutative Hardy inequalities', Bulletin of the London Mathematical Society, bind 41, nr. 6, s. 1009-1016. https://doi.org/10.1112/blms/bdp078

APA

Hansen, F. (2009). Non-commutative Hardy inequalities. Bulletin of the London Mathematical Society, 41(6), 1009-1016. https://doi.org/10.1112/blms/bdp078

Vancouver

Hansen F. Non-commutative Hardy inequalities. Bulletin of the London Mathematical Society. 2009;41(6):1009-1016. https://doi.org/10.1112/blms/bdp078

Author

Hansen, Frank. / Non-commutative Hardy inequalities. I: Bulletin of the London Mathematical Society. 2009 ; Bind 41, Nr. 6. s. 1009-1016.

Bibtex

@article{9dd664c0eb0911deba73000ea68e967b,
title = "Non-commutative Hardy inequalities",
abstract = "We extend Hardy's inequality from sequences of non-negative numbers to sequences of positive semi-definite operators if the parameter p satisfies 1 < p 2, and to operators under a trace for arbitrary p > 1. Applications to trace functions are given. We introduce the tracial geometric mean and generalize Carleman's inequality. ",
author = "Frank Hansen",
year = "2009",
doi = "10.1112/blms/bdp078",
language = "English",
volume = "41",
pages = "1009--1016",
journal = "Bulletin of the London Mathematical Society",
issn = "0024-6093",
publisher = "Oxford University Press",
number = "6",

}

RIS

TY - JOUR

T1 - Non-commutative Hardy inequalities

AU - Hansen, Frank

PY - 2009

Y1 - 2009

N2 - We extend Hardy's inequality from sequences of non-negative numbers to sequences of positive semi-definite operators if the parameter p satisfies 1 < p 2, and to operators under a trace for arbitrary p > 1. Applications to trace functions are given. We introduce the tracial geometric mean and generalize Carleman's inequality.

AB - We extend Hardy's inequality from sequences of non-negative numbers to sequences of positive semi-definite operators if the parameter p satisfies 1 < p 2, and to operators under a trace for arbitrary p > 1. Applications to trace functions are given. We introduce the tracial geometric mean and generalize Carleman's inequality.

U2 - 10.1112/blms/bdp078

DO - 10.1112/blms/bdp078

M3 - Journal article

VL - 41

SP - 1009

EP - 1016

JO - Bulletin of the London Mathematical Society

JF - Bulletin of the London Mathematical Society

SN - 0024-6093

IS - 6

ER -

ID: 16330819