We introduce the concept of Isbell convexity in fuzzy quasi-metric spaces, which we call fuzzy Isbell convexity. This idea extends Isbell convexity (or q-hyperconvexity) in quasi-metric spaces to fuzzy quasi metric spaces. We show that fuzzy Isbell convexity is preserved by certain $F$-bounded subsets and the space of non-negative function pairs of the fuzzy quasi-metric space.
Sabao, H. & Otafudu, O. Olela. (2021). Isbell convexity in fuzzy quasi-metric spaces. Khayyam Journal of Mathematics, 7(2), 266–278. https://doi.org/10.22034/kjm.2021.227905.1801
MLA
Sabao, H., & Otafudu, O. Olela. "Isbell convexity in fuzzy quasi-metric spaces", Khayyam Journal of Mathematics, 7, 2, 2021, 266–278. doi: 10.22034/kjm.2021.227905.1801
HARVARD
Sabao, H., & Otafudu, O. Olela. (2021). 'Isbell convexity in fuzzy quasi-metric spaces', Khayyam Journal of Mathematics, 7(2), pp. 266–278. doi: 10.22034/kjm.2021.227905.1801
CHICAGO
Sabao, H. & Otafudu, O. Olela, "Isbell convexity in fuzzy quasi-metric spaces." Khayyam Journal of Mathematics, 7 2 (2021): 266–278, doi: 10.22034/kjm.2021.227905.1801
VANCOUVER
Sabao H., Otafudu O. Olela. Isbell convexity in fuzzy quasi-metric spaces. Khayyam J. Math. 2021;7(2):266–278. doi: 10.22034/kjm.2021.227905.1801