Some Banach spaces added by a Cohen real

Mirna Dzamonja

doi:10.1016/j.topol.2015.09.027

Some Banach spaces added by a Cohen real

Mirna Dzamonja

Algebra, Number Theory, Logic, and Representations (ANTLR)

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

1 Citation (Scopus)

23 Downloads (Pure)

Original language	English
Pages (from-to)	246–255
Journal	Topology and its Applications
Volume	195
Early online date	5 Nov 2015
DOIs	https://doi.org/10.1016/j.topol.2015.09.027
Publication status	Published - Nov 2015

Keywords

One Cohen real
Banach spaces
Isomorphic universality
UG spaces

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10.1016/j.topol.2015.09.027

universalBanachCohensenttoJanAccepted author manuscript, 272 KBLicence: CC BY-NC-ND

Nice Uncountable Constructions.
Dzamonja, M. (Principal Investigator)
Leverhulme Trust
1/05/14 → 30/04/15
Project: Research
Combinational set theory at the successor of a singular cardinal: a marriage of a forcing axiom and a reflection principle
Dzamonja, M. (Principal Investigator)
Engineering and Physical Sciences Research Council
1/10/10 → 15/03/14
Project: Research

Cite this

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title = "Some Banach spaces added by a Cohen real",

keywords = "One Cohen real, Banach spaces, Isomorphic universality, UG spaces",

author = "Mirna Dzamonja",

year = "2015",

month = nov,

doi = "10.1016/j.topol.2015.09.027",

language = "English",

volume = "195",

pages = "246–255",

journal = "Topology and its Applications",

issn = "0166-8641",

publisher = "Elsevier",

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T1 - Some Banach spaces added by a Cohen real

AU - Dzamonja, Mirna

PY - 2015/11

Y1 - 2015/11

KW - One Cohen real

KW - Banach spaces

KW - Isomorphic universality

KW - UG spaces

U2 - 10.1016/j.topol.2015.09.027

DO - 10.1016/j.topol.2015.09.027

M3 - Article

SN - 0166-8641

VL - 195

SP - 246

EP - 255

JO - Topology and its Applications

JF - Topology and its Applications

ER -

Some Banach spaces added by a Cohen real

Keywords

Access to Document

Projects

Nice Uncountable Constructions.

Combinational set theory at the successor of a singular cardinal: a marriage of a forcing axiom and a reflection principle

Cite this