Conditions related to bounds on the relations between soft spaces
appear to be rare in the literature. In this paper, I study the notion of soft
ditopology relates to the soft topology. Firstly, the soft ditopology via soft
set theory is developed by defining soft ditopological subspace. Secondly,
properties concerning to soft interior and soft closure are presented in soft
ditopological subspace. In conclusion, soft subspaces of soft topology and soft
ditopology being coincident have been proved, whence it is readily inferred that
soft ditopological subspace can be obtained from soft topological subspace.
Other ID | JA55YF26GJ |
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Journal Section | Research Article |
Authors | |
Publication Date | August 1, 2018 |
Submission Date | August 1, 2018 |
Published in Issue | Year 2018 Volume: 67 Issue: 2 |
Communications Faculty of Sciences University of Ankara Series A1 Mathematics and Statistics.
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