Note on duality of Kelleyspace products

B. J. Day

doi:10.1017/S0004972700008728

Note on duality of Kelleyspace products

B. J. Day^*

^*Corresponding author for this work

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

1 Citation (Scopus)

Abstract

It has been shown by W.F. LaMartin that the Pontryagin dual of a k-space product of Hausdorff abelian k-groups is the coproduct of their duals. Here we offer a different proof, based partly on LaMartin's, that the dual of a product is the coproduct of the duals in a more general setting.

Original language	English
Pages (from-to)	273-275
Number of pages	3
Journal	Bulletin of the Australian Mathematical Society
Volume	19
Issue number	2
DOIs	https://doi.org/10.1017/S0004972700008728
Publication status	Published - 1978

Access to Document

10.1017/S0004972700008728

Cite this

@article{764f6c7f5f664ffa84587161f7d45534,

title = "Note on duality of Kelleyspace products",

abstract = "It has been shown by W.F. LaMartin that the Pontryagin dual of a k-space product of Hausdorff abelian k-groups is the coproduct of their duals. Here we offer a different proof, based partly on LaMartin's, that the dual of a product is the coproduct of the duals in a more general setting.",

author = "Day, {B. J.}",

year = "1978",

doi = "10.1017/S0004972700008728",

language = "English",

volume = "19",

pages = "273--275",

journal = "Bulletin of the Australian Mathematical Society",

issn = "0004-9727",

publisher = "Cambridge University Press (CUP)",

number = "2",

}

TY - JOUR

T1 - Note on duality of Kelleyspace products

AU - Day, B. J.

PY - 1978

Y1 - 1978

N2 - It has been shown by W.F. LaMartin that the Pontryagin dual of a k-space product of Hausdorff abelian k-groups is the coproduct of their duals. Here we offer a different proof, based partly on LaMartin's, that the dual of a product is the coproduct of the duals in a more general setting.

AB - It has been shown by W.F. LaMartin that the Pontryagin dual of a k-space product of Hausdorff abelian k-groups is the coproduct of their duals. Here we offer a different proof, based partly on LaMartin's, that the dual of a product is the coproduct of the duals in a more general setting.

UR - http://www.scopus.com/inward/record.url?scp=84974251155&partnerID=8YFLogxK

U2 - 10.1017/S0004972700008728

DO - 10.1017/S0004972700008728

M3 - Article

AN - SCOPUS:84974251155

SN - 0004-9727

VL - 19

SP - 273

EP - 275

JO - Bulletin of the Australian Mathematical Society

JF - Bulletin of the Australian Mathematical Society

IS - 2

ER -

Note on duality of Kelleyspace products

Abstract

Access to Document

Other files and links

Fingerprint

Cite this