#### Filter Results:

- Full text PDF available (2)

#### Publication Year

1996

2008

- This year (0)
- Last 5 years (0)
- Last 10 years (1)

#### Publication Type

#### Co-author

#### Journals and Conferences

#### Key Phrases

Learn More

- S. R. T. Kudri
- Fuzzy Sets and Systems
- 2000

- Halis Aygün, S. R. T. Kudri
- Fuzzy Sets and Systems
- 2000

- Halis Aygün, M. W. Warner, S. R. T. Kudri
- Fuzzy Sets and Systems
- 1999

The first aim of this paper is to introduce and to study the concepts of 'complete Scott continuity' and 'completely induced L-fuzzy topological space'. The second is to discuss the connections between some separation, countability and covering properties of an ordinary topological space and its corresponding completely induced L-fuzzy topological space. ©… (More)

- S. R. T. Kudri
- Fuzzy Sets and Systems
- 1996

- Halis Aygün, S. R. T. Kudri, M. W. Warner
- Fuzzy Sets and Systems
- 2000

- T. K. Breuckmann, S. R. T. Kudri
- Fuzzy Sets and Systems
- 2006

Definitions are presented for two covering properties in an L-topological space: Hurewicz property and selectively ∗-grouping property. The main theorem gives conditions for a spaceXn to be Hurewicz by means of selectively ∗-grouping property.We prove that the fuzzy unit interval has the selectively ∗-grouping property. We also present L-versions for some… (More)

- S. R. T. Kudri, M. W. Warner
- Fuzzy Sets and Systems
- 1997

- Halis Aygün, A. Arzu Bural, S. R. T. Kudri
- Int. J. Math. Mathematical Sciences
- 2008

In ordinary topology, Matveev 1 has introduced a topological property called inverse compactness which is weaker than compactness and stronger than countable compactness. In 1, 2 , inverse countable compactness and inverse Lindelöfness have been defined and studied. A topological space X is called inversely compact if and only if for every open cover β of… (More)

- S. R. T. Kudri, M. W. Warner
- Fuzzy Sets and Systems
- 1996

- S. R. T. Kudri, M. W. Warner
- Fuzzy Sets and Systems
- 1997

In this paper we introduce stronger form of the notion of cover so-called p-cover which is more appropriate. According to this cover we introduce and study another type of compactness in L-fuzzy topology so-called C*-compact and study some of its properties with some interrelation.

- ‹
- 1
- ›