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First, we have following types of modular inequalities of IVF soft sets.
Section 5 is devoted to the exploration of modular inequalities of interval-valued fuzzy soft sets.
This study aims to explore modular inequalities of interval-valued fuzzy soft sets characterized by Jun's soft J-inclusions.
This paper focused on exploring modular inequalities of IVF soft sets characterized by Jun's soft J-inclusions.
We finally considered modular laws in lattice theory and proposed modular inequalities of IVF soft sets using soft J-inclusions and some related notions mentioned above.
As a continuation to this line of research, in the present paper we will focus on modular inequalities of interval-valued fuzzy soft sets characterized by Jun's soft J-inclusions.
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Furthermore, we consider modular laws in lattice theory and find that classical modular inequalities in lattice theory are not valid for interval-valued fuzzy soft sets.
Some further important and useful modular inequalities, related to (1.2) and to even more general modular functions Φ, can be found, e.g., in [2] and [3].
In particular, one can see that usual modular inequalities in lattice theory are not valid for IVF soft sets.
In addition, Čižmešija et al. [11] obtained a class of new sufficient conditions for a weighted modular inequality involving the above operator (A_{k}), so that they refined the classical Godunova inequality.
In this paper, we introduce different notions of generalized ω-weak contractive inequalities of integral type in modular metric spaces and prove the presence and uniqueness of common fixed points for such contractions under ω-weak compatibility of underlying maps.
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