___

• Al-Thagafi, M. A., Shahzad, N., Best proximity pairs and equilibrium pairs for Kakutani multimaps, Nonlinear Anal., 70 (2009), 1209-1216.
• Altun, I., Aslantas, M., Sahin, H., Best proximity point results for p-proximal contractions, Acta Math. Hungar., (2020), https://doi.org/10.1007/s10474-020-01036-3.
• Argoubi, H., Samet, B., Vetro, C., Nonlinear contractions involving simulation functions in a metric space with a partial order, J. Nonlinear Sci. Appl., 8 (6) (2015), 1082-1094.
• Aydi, H., Felhi, A., On best proximity points for various α-proximal contractions on metric-like spaces, J. Nonlinear Sci. Appl., 9 (2016), 5202--5218.
• Aydi, H., Felhi, A., Best proximity points for cyclic Kannan-Chatterjea-Ćirić type contractions on metric-like spaces, J. Nonlinear Sci. Appl., 9 (2016), 2458--2466.
• Caballero, J., Harjani, J., Sadarangani, K., A best proximity point theorem for Geraghty-contractions, Fixed Point Theory Appl., 2012:231 (2012).
• Eldred, A. A., Veeramani, P., Existence and convergence of best proximity points, J. Math. Anal. Appl., 323 (2) (2006), 1001-1006.
• Fang, S. C., Petersen, E. L., Generalized variational inequalities, J. Optim. Theory Appl., 38 (1982), 363-383.
• Hussain, N., Kutbi, M. A., Salimi, P., Best proximity point results for modified α-ψ-proximal rational contractions, Abstr. Appl. Anal., 2013, Article ID 927457 (2013).
• Işık, H., Aydi, H., Mlaiki, N., Radenović, S., Best proximity point results for Geraghty type Z-proximal contractions with an application, Axioms, 8 (3) (2019), 81.
• Işık, H., Sezen, M. S., Vetro, C., ϕ-Best proximity point theorems and applications to variational inequality problems, J. Fixed Point Theory Appl., 19 (4) (2017), 3177-3189.
• Jleli, M., Samet, B.: Best proximity points for α-ψ-proximal contractive type mappings and application, Bull. Sci. Math., 137 (2013), 977-995.
• Karapınar, E., Khojasteh, F., An approach to best proximity points results via simulation functions, J. Fixed Point Theory Appl., 19 (2017), 1983-1995.
• Khojasteh, F., Shukla, S., Radenović, S., A new approach to the study of fixed point theorems via simulation functions, Filomat, 29 (6) (2015), 1189-1194.
• Kinderlehrer, D., Stampacchia, G., An Introduction to Variational Inequalities and Their Applications, Academic Press, New York, 1980.
• Kumam, P., Aydi, H., Karapınar, E., Sintunavarat, W., Best proximity points and extension of Mizoguchi-Takahashi's fixed point theorems, Fixed Point Theory Appl., 2013:242 (2013).
• Roldan-Lopez-de-Hierro, A. F., Karapınar, E., Roldan-Lopez-de-Hierro, C., Martinez-Moreno, J., Coincidence point theorems on metric spaces via simulation functions, J. Comput. Appl. Math., 275 (2015), 345-355.
• Sadiq Basha, S., Veeramani, P., Best proximity pair theorems for multifunctions with open fibres, J. Approx. Theory, 103 (2000), 119-129.
• Sahin, H., Aslantas, M., Altun, I., Feng-Liu type approach to best proximity point results, for multivalued mappings, J. Fixed Point Theory Appl., 22 (2020), 11.
• Samet, B., Best proximity point results in partially ordered metric spaces via simulation functions, Fixed Point Theory Appl., 2015:232 (2015).
• Sankar Raj, V., A best proximity point theorem for weakly contractive non-self-mappings, Nonlinear Anal., 74 (14) (2011), 4804-4808.
• Tchier, F., Vetro, C., Vetro, F., Best approximation and variational inequality problems involving a simulation function, Fixed Point Theory Appl., 2016:26 (2016).
• Todd, M. J., The Computations of Fixed Points and Applications, Springer, Berlin, 1976.