The following pages link to Fuzzy sets in ordered groupoids (Q1611023):
Displaying 50 items.
- An application of fuzzy ideals techniques to the level subsets of ordered \(\Gamma\)-groupoids (Q323592) (← links)
- Intuitionistic fuzzy quasi-ideals of ordered semigroups (Q646831) (← links)
- Characterizations of ordered semigroups by \((\epsilon_\gamma, \epsilon_\gamma \vee q_\delta)\)-fuzzy interior ideals (Q694432) (← links)
- On fuzzy ordered semigroups. (Q726383) (← links)
- Fuzzy ideals and semiprime fuzzy ideals in semigroups. (Q730951) (← links)
- Regular ordered semigroups in terms of fuzzy subsets (Q854953) (← links)
- Fuzzy radicals and prime fuzzy ideals of ordered semigroups (Q955243) (← links)
- \(\mathcal N\)-fuzzy ideals in ordered semigroups (Q963525) (← links)
- Characterizations of ordered semigroups by the properties of their fuzzy ideals (Q980384) (← links)
- Fuzzy right, left, quasi-ideals, bi-ideals in ordered semigroups (Q1014070) (← links)
- Intra-regular ordered semigroups in terms of fuzzy sets (Q1014071) (← links)
- (\(\alpha,\beta\))-fuzzy interior ideals in ordered semigroups (Q1014072) (← links)
- Fuzzy lattice ordered groups (Q1034369) (← links)
- The embedding of an ordered groupoid into a poe-groupoid in terms of fuzzy sets. (Q1425267) (← links)
- Algebras with compatible quantale-enriched structures (Q1616178) (← links)
- Quantale algebras as lattice-valued quantales (Q1701738) (← links)
- Ordered semigroups based on \(\left(\in, \in \vee q_k^\delta\right)\)-fuzzy ideals (Q1787444) (← links)
- Dimension of fuzzy ordered sets (Q1914434) (← links)
- Intuitionistic fuzzy semiprime ideals in ordered semigroups (Q1956618) (← links)
- A novel investigation on fuzzy hyperideals in ordered \(*\)-semihypergroups (Q1983863) (← links)
- Generalized roughness in fuzzy filters and fuzzy ideals with thresholds in ordered semigroups (Q1993490) (← links)
- On \(C\)-ideals and the basis of an ordered semigroup (Q2130001) (← links)
- Intersectional soft gamma ideals of ordered gamma semigroups (Q2130793) (← links)
- Rough approximation of a fuzzy set in semigroups based on soft relations (Q2322479) (← links)
- Fuzzy \((m, n)\)-ideals in semigroups (Q2327443) (← links)
- Characterizations of ordered semigroups by new type of interval valued fuzzy quasi-ideals (Q2336798) (← links)
- Fuzzy ideals of ordered semigroups with fuzzy orderings (Q2374318) (← links)
- Characterization of some types of ordered semigroups in terms of fuzzy sets (Q2378846) (← links)
- Fuzzy filters in ordered semigroups (Q2378857) (← links)
- Linearly ordered semigroups for fuzzy set theory (Q2385437) (← links)
- Soft ideals and soft filters of soft ordered semigroups (Q2428976) (← links)
- Characterizations of non-associative ordered semigroups by their fuzzy bi-ideals. (Q2440834) (← links)
- Lattice implication ordered semigroups (Q2466097) (← links)
- Fuzzy bi-ideals in ordered semigroups (Q2486003) (← links)
- A more general form of interval valued fuzzy filters in ordered semigroups (Q2665456) (← links)
- Fuzzification of \(n\)-ary groupoids (Q2729639) (← links)
- Characterizations of semisimple ordered semihypergroups in terms of fuzzy hyperideals (Q2988563) (← links)
- Characterizing Fuzzy Sets in Ordered $\Gamma$-Semigroups (Q3070548) (← links)
- Prime Fuzzy Ideals, Completely Prime Fuzzy Ideals of Po-$$\Gamma $$-Semigroups Based on Fuzzy Points (Q3449718) (← links)
- CHARACTERIZATIONS OF ORDERED SEMIGROUPS BY THE PROPERTIES OF THEIR FUZZY GENERALIZED BI-IDEALS (Q3520389) (← links)
- SELECTIVE GROUPOIDS AND FRAMEWORKS INDUCED BY FUZZY SUBSETS (Q4553358) (← links)
- (Q4557887) (← links)
- (Q4581880) (← links)
- (Q4729842) (← links)
- (Q5005339) (← links)
- CHARACTERIZATION OF ORDERED SEMIGROUPS BASED 0N (|;qk)-QUASI-COINCIDENT WITH RELATION (Q5010384) (← links)
- Fuzzy semiprime and fuzzy prime subsets of ordered groupoids (Q5020404) (← links)
- (Q5040902) (← links)
- On the Generalization of Interval Valued $left( in ,in vee q_{widetilde{k}}right) $-Fuzzy bi-Ideals in Ordered Semigroups (Q5056898) (← links)
- (Q5061768) (← links)
