ON upper and lower SP-θ (semi-pre-θ)-Continuous Multifunctions
DOI:
https://doi.org/10.24297/jam.v6i2.3652Keywords:
b-θ-open sets, β-θ-open sets, upper (lower) b-θ-continuous multifunctions, upper(lower) β-θ-continuous multifunctions.Abstract
In this paper we introduce and investigate a new types of multifunctions called upper(lower) sp-θ-continuous multifunctions and upper(lower) semi-pre-θ-continuous multifunctions by using the notions in [1]. The concept of upper(lower) sp-θ-continuous multifunctions is stronger than both upper(lower) sp-continuous multifunctions [1] and upper(lower) semi-pre-θ-continuous multifunctions. And the concept of  upper(lower) semi-pre-θ-continuous multifunctions is a generalization of upper(lower) sp-θ-continuous multifunctions and stronger than upper(lower) semi-pre-continuous multifunctions. Furthermore, the relationships among these notions and other of well-known types of multifunctions are also discussed.Downloads
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Published
2014-02-17
How to Cite
Farhan, A. M., & Yang, X. S. (2014). ON upper and lower SP-θ (semi-pre-θ)-Continuous Multifunctions. JOURNAL OF ADVANCES IN MATHEMATICS, 6(2), 988–998. https://doi.org/10.24297/jam.v6i2.3652
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