On a Tauberian condition for bounded linear operators

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On a Tauberian condition for bounded linear operators. / Malinen, Jarmo; Nevanlinna, Olavi; Yuan, Z.

Espoo, 2004. (Helsinki University of Technology Institute of mathematics Research Reports; No. A468).

Research output: Working paperProfessional

Harvard

Malinen, J, Nevanlinna, O & Yuan, Z 2004 'On a Tauberian condition for bounded linear operators' Helsinki University of Technology Institute of mathematics Research Reports, no. A468, Espoo.

APA

Malinen, J., Nevanlinna, O., & Yuan, Z. (2004). On a Tauberian condition for bounded linear operators. (Helsinki University of Technology Institute of mathematics Research Reports; No. A468). Espoo.

Vancouver

Malinen J, Nevanlinna O, Yuan Z. On a Tauberian condition for bounded linear operators. Espoo. 2004. (Helsinki University of Technology Institute of mathematics Research Reports; A468).

Author

Malinen, Jarmo ; Nevanlinna, Olavi ; Yuan, Z. / On a Tauberian condition for bounded linear operators. Espoo, 2004. (Helsinki University of Technology Institute of mathematics Research Reports; A468).

Bibtex - Download

@techreport{5d9744ce3e63429c975a7b479a3ccc93,
title = "On a Tauberian condition for bounded linear operators",
keywords = "power bounded, Ritt resolvent condition, tauberian theorem, power bounded, Ritt resolvent condition, tauberian theorem, power bounded, Ritt resolvent condition, tauberian theorem",
author = "Jarmo Malinen and Olavi Nevanlinna and Z. Yuan",
year = "2004",
language = "English",
isbn = "951-22-7016-1",
series = "Helsinki University of Technology Institute of mathematics Research Reports",
publisher = "Teknillinen korkeakoulu",
number = "A468",
type = "WorkingPaper",
institution = "Teknillinen korkeakoulu",

}

RIS - Download

TY - UNPB

T1 - On a Tauberian condition for bounded linear operators

AU - Malinen, Jarmo

AU - Nevanlinna, Olavi

AU - Yuan, Z.

PY - 2004

Y1 - 2004

KW - power bounded

KW - Ritt resolvent condition

KW - tauberian theorem

KW - power bounded

KW - Ritt resolvent condition

KW - tauberian theorem

KW - power bounded

KW - Ritt resolvent condition

KW - tauberian theorem

UR - http://www.math.hut.fi/reports/a468.pdf

M3 - Working paper

SN - 951-22-7016-1

T3 - Helsinki University of Technology Institute of mathematics Research Reports

BT - On a Tauberian condition for bounded linear operators

CY - Espoo

ER -

ID: 3940117