Operator hyperreflexivity of subspace lattices

J. Bracic; K. Garlicka-Klis; V. Muller; Ivan Todorov

Operator hyperreflexivity of subspace lattices

J. Bracic, K. Garlicka-Klis, V. Muller, Ivan Todorov

Research output: Contribution to journal › Article

Abstract

We introduce and study the notion of operator hyperreflexivity of subspace lattices. This notion is a natural analogue of the operator reflexivity and is related to hyperreflexivity of subspace lattices introduced by Davidson and Harrison.

Original language	English
Pages (from-to)	383-390
Number of pages	8
Journal	Integral Equations and Operator Theory
Volume	68
Issue number	3
Publication status	Published - Nov 2010

ASJC Scopus subject areas

Algebra and Number Theory
Analysis

Fingerprint Dive into the research topics of 'Operator hyperreflexivity of subspace lattices'. Together they form a unique fingerprint.

Cite this

@article{ff87a8ba5da842c2ba0785961795096f,

title = "Operator hyperreflexivity of subspace lattices",

abstract = "We introduce and study the notion of operator hyperreflexivity of subspace lattices. This notion is a natural analogue of the operator reflexivity and is related to hyperreflexivity of subspace lattices introduced by Davidson and Harrison.",

author = "J. Bracic and K. Garlicka-Klis and V. Muller and Ivan Todorov",

year = "2010",

month = nov,

language = "English",

volume = "68",

pages = "383--390",

journal = "Integral Equations and Operator Theory",

issn = "0378-620X",

publisher = "Birkhauser Verlag Basel",

number = "3",

}

TY - JOUR

T1 - Operator hyperreflexivity of subspace lattices

AU - Bracic, J.

AU - Garlicka-Klis, K.

AU - Muller, V.

AU - Todorov, Ivan

PY - 2010/11

Y1 - 2010/11

N2 - We introduce and study the notion of operator hyperreflexivity of subspace lattices. This notion is a natural analogue of the operator reflexivity and is related to hyperreflexivity of subspace lattices introduced by Davidson and Harrison.

AB - We introduce and study the notion of operator hyperreflexivity of subspace lattices. This notion is a natural analogue of the operator reflexivity and is related to hyperreflexivity of subspace lattices introduced by Davidson and Harrison.

M3 - Article

VL - 68

SP - 383

EP - 390

JO - Integral Equations and Operator Theory

JF - Integral Equations and Operator Theory

SN - 0378-620X

IS - 3

ER -