A Gelfand duality for compact pospaces

De Rudder, Laurent; Hansoul, Georges

doi:10.1007/s00012-018-0519-7

Request a copy

Article (Scientific journals)

A Gelfand duality for compact pospaces

De Rudder, Laurent; Hansoul, Georges

2018 • In Algebra Universalis

Peer Reviewed verified by ORBi

Permalink
https://hdl.handle.net/2268/253088

DOI
10.1007/s00012-018-0519-7

Files (1)Send to Details Statistics Bibliography Similar publications

Files

Full Text

Gelfand duality for compact pospaces.pdf

Author preprint (246.03 kB)

Request a copy

All documents in ORBi are protected by a user license.

Send to

RIS BibTex APA Chicago Permalink X Linkedin

Details

Keywords :

Gelfand Duality; Compact po-spaces; C-star alegbras

Disciplines :

Mathematics

Author, co-author :

De Rudder, Laurent ; Université de Liège - ULiège > Département de mathématique > Algèbre et logique

Hansoul, Georges ; Université de Liège - ULiège > Département de mathématique > Département de mathématique

Language :

English

Title :

A Gelfand duality for compact pospaces

Publication date :

2018

Journal title :

Algebra Universalis

ISSN :

0002-5240

eISSN :

1420-8911

Publisher :

Birkhauser Verlag, Switzerland

Peer reviewed :

Peer Reviewed verified by ORBi

Available on ORBi :

since 24 November 2020

Statistics

Number of views

55 (3 by ULiège)

Number of downloads

3 (2 by ULiège)

More statistics

Scopus citations^®

Scopus citations^®
without self-citations

OpenCitations

OpenAlex citations

Bibliography

Bezhanishvili, G., Harding, J.: Proximity frames and regularization. Appl. Categ. Struct. 22, 43–78 (2014)
Bezhanishvili, G., Morandi, P.J., Olberding, B.: Bounded Archimedean ℓ -algebras and Gelfand–Neumark–Stone duality. Theory Appl. Categ. 28, 435–475 (2013)
Gelfand, I., Neumark, M.: On the imbedding of normed rings into the ring of operators in Hilbert space. Mat. Sb. Nov. Ser. 12, 197–213 (1943)
Gierz, G., Hofmann, K., Keimel, K., Lawson, J., Mislove, M., Scott, D.S.: Continuous Lattices and Domains. University Press, Cambridge (2003)
Hansoul, G.: The Stone-Cěch compactification of a pospace. In: Universal algebra, Colloq., Szeged/Hung. 1983, Colloq. Math. Soc. Jnos Bolyai, vol. 43, pp. 161–176 (1986)
Johnstone, P.T.: Stone Spaces. Cambridge Studies in Advanced Mathematics, vol. 3. University Press, Cambridge (1982)
Nachbin, L.: Topology and Order. D. Van Nostrand Company, Princetown (1965)
Royden, H., Fitzpatrick, P.M.: Real Analysis, 4th edn. Prentice Hall, New York (2010)
Rudin, W.: Principes d’analyse mathématique Ediscience international, Paris (1995)
Stone, M.H.: A general theory of spectra I. Proc. Natl. Acad. Sci. USA 26, 280–283 (1940)