Department of Mathematics, Payame Noor University, PO BOX 19395-4697, Tehran, Iran.
10.22055/jamm.2025.47659.2302
Abstract
This study aims to define $\perp$-proximally increasing mappings and compute some best proximity point results regarding this mapping in the framework of new spaces on the Riemannian manifolds. The new spaces are called strongly orthogonal Riemannian metric spaces. This study aims to define $\perp$-proximally increasing mappings and compute some best proximity point results regarding this mapping in the framework of new spaces on the Riemannian manifolds. The new spaces are called strongly orthogonal Riemannian metric spaces.
Jafari, M. (2024). Best proximity point of weak contraction on the Riemannian Manifolds. Journal of Advanced Mathematical Modeling, 14(3-English), 108-120. doi: 10.22055/jamm.2025.47659.2302
MLA
Jafari, M. . "Best proximity point of weak contraction on the Riemannian Manifolds", Journal of Advanced Mathematical Modeling, 14, 3-English, 2024, 108-120. doi: 10.22055/jamm.2025.47659.2302
HARVARD
Jafari, M. (2024). 'Best proximity point of weak contraction on the Riemannian Manifolds', Journal of Advanced Mathematical Modeling, 14(3-English), pp. 108-120. doi: 10.22055/jamm.2025.47659.2302
CHICAGO
M. Jafari, "Best proximity point of weak contraction on the Riemannian Manifolds," Journal of Advanced Mathematical Modeling, 14 3-English (2024): 108-120, doi: 10.22055/jamm.2025.47659.2302
VANCOUVER
Jafari, M. Best proximity point of weak contraction on the Riemannian Manifolds. Journal of Advanced Mathematical Modeling, 2024; 14(3-English): 108-120. doi: 10.22055/jamm.2025.47659.2302
)