Hyperopic topologies once again

Paulo Klinger Monteiro; Jaime Orrillo; Rudy Rosas

Hyperopic topologies once again

Paulo Klinger Monteiro
, Jaime Orrillo
, Rudy Rosas

Sección de Matemáticas

Fundacao Getulio Vargas
Catholic University

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

1 Scopus citations

Abstract

We construct a hyperopic topology on $l$ whose dual coincides with the set of bounded, purely finitely additive measures. This topology is strictly coarser than the norm topology and its dual is strictly contained into the hyperopic dual obtained by Monteiro et al. (2018).

Original language	Spanish
Pages (from-to)	2706-2710
Number of pages	5
Journal	Economics Bulletin
Volume	39
State	Published - 1 Jan 2019

Cite this

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title = "Hyperopic topologies once again",

abstract = "We construct a hyperopic topology on \$l\$ whose dual coincides with the set of bounded, purely finitely additive measures. This topology is strictly coarser than the norm topology and its dual is strictly contained into the hyperopic dual obtained by Monteiro et al. (2018).",

author = "Monteiro, \{Paulo Klinger\} and Jaime Orrillo and Rudy Rosas",

year = "2019",

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AU - Monteiro, Paulo Klinger

AU - Orrillo, Jaime

AU - Rosas, Rudy

PY - 2019/1/1

Y1 - 2019/1/1

N2 - We construct a hyperopic topology on $l$ whose dual coincides with the set of bounded, purely finitely additive measures. This topology is strictly coarser than the norm topology and its dual is strictly contained into the hyperopic dual obtained by Monteiro et al. (2018).

AB - We construct a hyperopic topology on $l$ whose dual coincides with the set of bounded, purely finitely additive measures. This topology is strictly coarser than the norm topology and its dual is strictly contained into the hyperopic dual obtained by Monteiro et al. (2018).

M3 - Artículo

SN - 1545-2921

VL - 39

SP - 2706

EP - 2710

JO - Economics Bulletin

JF - Economics Bulletin

ER -