[1] Alfuraidan, M. R. (2016). The contraction principle for multivalued mappings on a modular metric space with a graph. Canadian Mathematical Bulletin, 59(1), 3-12.
[2] Alfuraidan, M. R. (2015). Remarks on monotone multivalued mappings on a metric space with a graph. Journal of Inequalities and Applications, 2015(1), 202.
[3] Babu, G. V. R., Sarma, K. K. M., Krishna, P. H. (2014). Fixed points of -weak Geraghty contractions in partially ordered metric spaces. J. Adv. Res. Pure Math, 6, 9-23.
[4] Babu, G. V. R., Sarma, K. K. M., Kirshna, P. H., Kumari, V. A., Satyanarayana, G., Kumar, P. S. (2017). Common fixed points of a pair of selfmaps satisfying certain weakly contractive inequality involving rational type expressions via two auxiliary functions in partially ordered metric spaces. Facta Universitatis, Series: Mathematics and
Informatics, 329-352.
[5] Beg, I., Butt, A. R., Radojevi, S. (2010). The contraction principle for set valued mappings on a metric space with a graph. Computers and Mathematics with Applications, 60(5), 1214-1219.
[6] Bojor, F. (2012). Fixed point theorems for Reich type contractions on metric spaces with a graph. Nonlinear Analysis: Theory, Methods Applications, 75(9), 3895-3901.
[7] Charoensawan, P., Atiponrat, W. (2017). Common fixed point and coupled coincidence point theorems for Geraghtys type contraction mapping with two metrics endowed with a directed graph. Journal of Mathematics, 2017(1), 5746704.
[8] Gordji, M. E., Ramezani, M., Cho, Y. J., Pirbavafa, S. (2012). A generalization of Geraghty’s theorem in partially ordered metric spaces and applications to ordinary differential equations. Fixed point theory and Applications, 2012(1), 74.
[9] Harikrishna, P., Tummala, K., Murthy, A. S., Jayababu, Y., Nageswara Rao, T,. (2025). Communications on Applied Nonlinear Analysis,32(4).
[10] Jachymski, J. (2008). The contraction principle for mappings on a metric space with a graph. Proceedings of the American Mathematical Society, 136(4), 1359-1373.
[11] Jungck, G. (1986). Compatible mappings and common fixed points. International journal of mathematics and mathematical sciences, 9(4), 771-779.
[12] Khan, M. S., Swaleh, M., Sessa, S. (1984). Fixed point theorems by altering distances between the points. Bulletin of the Australian Mathematical Society, 30(1), 1-9.
[13] Tummala, K., Murthy, A. S., Ravindranath, V., Harikrishna, P., Suryanarayana, N. V. V. S. (2022). Common Fixed points of Geraghty generalized rational type weak contraction maps with altering distance functions via Geaph Structures, Journal of Northereaterian University, 25 (4).
[14] Tummala, K., Murthy, A. S., Ravindranath, V., Harikrishna, P., Suryanarayana, N. V. V. S. (2021, December). Fixed Points of Weak-Generalized Rational Type Contraction via Graph Structure. In International Conference on Energy Systems, Drives and Automations (pp. 559-566). Singapore: Springer Nature Singapore.
[15] Wongsaijai, B., Charoensawan, P., Suebcharoen, T., Atiponrat, W. (2021). Common fixed point theorems for auxiliary functions with applications in fractional differential equation. Advances in Difference Equations, 2021(1),503.