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Sunday, July 26, 2020 | History

2 edition of Syntopogenous preordered spaces. found in the catalog.

Syntopogenous preordered spaces.

Martin Fitzpatrick

Syntopogenous preordered spaces.

by Martin Fitzpatrick

  • 24 Want to read
  • 1 Currently reading

Published .
Written in English


Edition Notes

Thesis (Ph. D.)--The Queen"s University of Belfast, 1976.

The Physical Object
Pagination1 v
ID Numbers
Open LibraryOL21221390M

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Syntopogenous preordered spaces by Martin Fitzpatrick Download PDF EPUB FB2

Abstract Citations (2) References (2) Co-Reads Volume Content Graphics Metrics Export Citation NASA/ADS. Syntopogenous preordered spaces Burgess, D. J.; Fitzpatrick, M. Abstract. Syntopogenous Preordered Spaces. Author: Fitzpatrick, M. ISNI: Awarding Body: Queen's University Belfast Current Institution: Queen's University Belfast Date of Award: Availability of Full Text: Full text unavailable from EThOS.

Syntopogenous preordered spaces (II) Authors: Burgess, D. J.; Fitzpatrick, M /S Bibliographic Code: MPCPS 19B: Abstract Not Available Bibtex entry for this abstract Preferred format for this abstract (see Preferences) Find Similar Abstracts: Use: Authors: Title: Return: Query Results: Return items.

Syntopogenous spaces were studied Syntopogenous preordered spaces. book details in the monograph [1] in order to give a common generalization of topological spaces, proximity spaces, quasi-uniform spaces and uniform spaces.

Zero-set spaces have been introduced in [5] as a generalization of the structure composed of a set equipped with a topology and of the system of all zero-sets of real-valued functions continuous with Cited by: 1.

On Order-convexity Of Syntopogenous Structures (X,S, ≤) Hong Wang College of Science, Southwest University of Science and Technology MianyangSichuan, Summary In this paper, fuzzy syntopogenous spaces is introduced.

First, the *-increasing and *-decreasing spaces. An L-fuzzy syntopogenous structure S consisting of a single topogenous order is called a topogenous structure and the pair (X, S) is called an L-fuzzy topogenous space.

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