[1] J. M. Afra, Fixed point type theorem in s-metric spaces, Middle-East J. Sci. Res., 22(6) (2014), 864–869.
[2] M. Asim and M. Imdad, C*-algebra valued extended b-metric spaces and fixed point results with an application, U.P.B. Sci. Bull. 82(1) (2020), 207–218.
[3] M. Asim and M. Imdad, C*--algebra valued symmetric spaces and fixed point results with an application. Korean J. Math., 28(1) (2020), 17–30.
[4] C. Bai, Coupled fixed point theorems in C*-algebra-valued b-metric spaces with application, Fixed Point Theory Appl., 2016 (2016), no. 1, 70.
[5] S. Banach, Sur les operations dans les ensembles abstraits et leur application aux equations integrales, Fund. Math., 3 (1922), 133–181.
[6] S. Batul and T. Kamran, C*-valued contractive type mappings, Fixed Point Theory Appl., 2015 (2015), no. 1, 142.
[7] O. Bouftouh, S. Kabbaj, T. Abdeljawad, and A. Mukheimer, On fixed point theorems in C*-algebra valued b-asymmetric metric spaces, AIMS Math., 7(7) (2022), 11851–11861.
[8] S. Chandok, D. Kumar, and C. Park, C*-algebra-valued partial metric space and fixed point theorems, Proc. Math. Sci., 129(3) (2019), 37.
[9] L. B. Ciric, A generalization of Banach’s contraction principle, Proc. Amer. Math. Soc., 45 (1974), 267–273.
[10] S. Czerwick, Contraction mappings in b-metric spaces, Acta Math. Inf. Univ. Ostraviensis, 1(1) (1993), 5–11.
[11] R. G. Douglas, Banach Algebra Techniques in Operator Theory, Spring. Berlin, 1998.
[12] N. V. Dung and V. T. Hang, On relaxations of contraction constants and Caristi’s theorem in b-metric spaces, J. Fixed Point Theory Appl., 18(2) (2016), 267–284.
[13] M. E. Ege and C. Alaca, C*-algebra-valued s-metric space, Commun. Fac. Sci. Univ. Ank. Ser. A1 Math. Statis., 67 (2018), 165–177.
[14] N. Gholamian and M. Khanehgir, On the fixed point theorem for C*-algebra valued 2-metric spaces, Ann. Iran. Math. Conf., 2015.
[15] N. Gholamian, M. Khanehgir, and R. Allahyari, Some fixed point theorems for C*-algebra-valued b2-metric spaces, J. Math. Ext., 11(2) (2017), 53–69.
[16] T. L. Hicks and B. E. Rhoades, A Banach-type fixed point theorem, J. Math. Jpn., 24 (1979), 327–333.
[17] Z. Kadelburg, A. Nastasi, S. Radenovic, and P. Vetro, Fixed points of contractions and cyclic contractions on C*-algebra-valued b-metric spaces, Adv. Oper. Theory, 1(1) (2016), 92–103.
[18] Z. Kadelburg and S. Radenovic. Fixed point results in C*-algebra-valued metric spaces are direct consequences of their standard metric counterparts, J. Fixed Point Theory Appl., 2016(1) (2016), 53.
[19] C. Kalaivani and G. Kalpana, Fixed point theorems in C*-algebra-valued s-metric spaces with some applications, U.P.B. Sci. Bull. Ser. A, 80 (2018), 93–102.
[20] G. Kalpana and Z. S. Tasneem, C*-algebra-valued rectangular b-metric spaces and some fixed point theorems, Commun. Fac. Sci. Univ. Ank. Ser. A1 Math. Stat., 68(2) (2019), 2198–2208.
[21] T. Kamran, M. Postolache, A. Ghiura, S. Batul, and R. Ali, The Banach contraction principle in C*-algebra-valued b-metric spaces with application, Fixed Point Theory Appl., 2016(1) (2016), 10.
[22] A. Kari, M. Rossafi, and H. Massati, Some fixed point theorems on C*-algebra valued rectangular quasi-metric spaces, J. Math. Comput. Sci., 11(6) 2021, 7459–7475.
[23] C. Klin-eam and P. Kaskasem, Fixed point theorems for cyclic contractions in C*-algebra-valued b-metric spaces, J. Funct. Spaces, 2016(1) (2016), 7827040.
[24] D. Kumar, D. Rishi, C. Park, and J. R. Lee, On fixed point in C*-algebra valued metric spaces using C*-class function, Int. J. Nonlinear Anal. Appl., 12(2) (2021), 1157–1161.
[25] Z. Ma and L. Jiang, C*-algebra-valued b-metric spaces and related fixed point theorems, J. Fixed Point Theory Appl., 2015(1) (2015), 222.
[26] J. U. Maheswari, A. Anbarasan, M. Gunaseelan, V. Parvaneh, and S. H. Bonab, Solving an integral equation via C*-algebra-valued partial b-metrics, J. Fixed Point Theory Algorithms Sci. Eng., 2022(1) (2022), 18.
[27] A. Malhotra, D. Kumar, and C. Park, C*-algebra valued r-metric space and fixed point theorems, AIMS Math., 7(4) (2022), 6550–6564.
[28] G. Mani, A. J. Gnanaprakasam, A. U. Haq, I. A. Baloch, and F. Jarad, Coupled fixed point theorems on C*-algebra valued bipolar metric spaces, AIMS Math., 7(5) (2022), 7552–7568.
[29] H. Massit and M. Rossafi, Fixed point theorem for (ϕ, F)-contraction on C*-algebra valued metric spaces, Eur. J. Math. Appl., 2021(1) (2021), 14.
[30] N. Mlaiki, M. Asim, and M. Imdad, C*-algebra valued partial b-metric spaces and fixed point results with an application, Mathematics, 8(8) (2020), 1381.
[31] B. Moeini and A. H. Ansari, Common fixed point theorems in C*-algebra valued b-metric spaces endowed with a graph and applications, arXiv preprint arXiv:1707.09906 (2017).
[32] B. Moeini, M. Asadi, H. Aydi, H. Alsamir, and M. S. Noorani, C*-algebra-valued m- metric space and some related fixed point results, Ital. J. Pure Appl. Math., 41 (2019), 708–723.
[33] B. Moeini, H. Isik, and H. Aydi, Related fixed point result via C∗-class functions on C*-algebra valued gb-metric spaces, Carpath. Math. Publ., 12(1) (2020), 94–106.
[34] B. Moeini, P. Kumar, and H. Aydi, Zamfirescu type contraction on C*-algebra valued metric spaces, J. Math. Anal., 9 (2018), 150–161.
[35] S. K. Mohanta and P. Biswas, C*-algebra valued partial metric space and some fixed point and coincidence point results, Int. J. Nonlinear Analy. Appl., 13(2) (2022), 1535–1551.
[36] S. Mondal, A. Chanda, and S. Karmakar, Common fixed point and best proximity point theorems in C*-algebra-valued metric space, Int. J. Pure Applied Math., 115(3) (2017), 477–496.
[37] G. J. Murphy, C*-Algebras and Operator Theory, Academic Press, London, 1990.
[38] R. Mustafa, S. Omran, and Q. N. Nguyen, Fixed point theory using ψ contractive mapping in C*-algebra valued b-metric space, Mathematics, 9(1) (2021), 92.
[39] S. Omran and I. Masmali, α-admissible mapping in C*-algebra-valued b-metric spaces and fixed point theorems, AIMS Math., 9(6) (2021):10192–10206.
[40] S. Omran and O. Ozer, Determination of some result for couple fixed point theory in C*-algebra valued metric spaces, J. Indones. Math. Soc., 26(2) (2020), 258–265.
[41] S. Omran and M. M. Salama, Common coupled fixed point in C*-algebras valued metric spaces, Int. J. Applied Eng. Res., 13(8) (2018), 5899–5903.
[42] O. Ozer and S. Omran, On the generalized C*-valued metric spaces related with Banach fixed point theory, Int. J. Adv. Appl. Sci., 4(2) (2017):35–37.
[43] O. Ozer and S. Omran, Common fixed point in C*-algebra b-valued metric space, AIP Conf. Proc., Vol. 1773(75), 2016, pp. 1–6.
[44] O. Ozer and S. Omran, A result on the coupled fixed point theorems in C*-algebra valued b-metric spaces, Italian J. Pure Appl. Math., 42 (2019),722–730.
[45] D. R. Prasad, G. N. Venkata, H. Isik, B. S. Rao, and G. A. Lakshmi, C*-algebra valued fuzzy soft metric spaces and results for hybrid pair of mappings, Axioms, 8(3) (2019), 99.
[46] X. Qiaoling, J. Lining, and M. Zhenhua, Common fixed point theorems in C*-algebra-valued metric space, J. Nonlinear Sci. Appl., 9(6) (2016).
[47] R.A. Rashwan, S. Omran, and A. Fangary, Kanan and Chatterjee’s type fixed point theorems using Ψ-postive function in C*-algebra valued b-metric spaces, J. Math. Comput. Sci., 12 (2022), Article ID 63.
[48] B. E. Rhoades, A comparison of various definitions of contractive mappings, Trans. Amer. Math. Soc., 226 (1977), 257–290.
[49] M. Rossafi, A. Kari, and H. Massit, On the α-ψ-contractive mappings in C*-algebra valued b-rectangular metric spaces and fixed point theorems, Eur. J. Math. Anal., 2(1) (2022), 11.
[50] K. Roy and M. Saha, Fixed point theorems for generalized contractive and expansive type mappings over a C*-algebra valued metric space, Sci. Stud. Res. Ser. Math. Inf., 28(1) (2018), 115–130.
[51] S. Sakai, C*-algebras and W*-algebras, Springer-Verlag Berlin Heidelberg, New York, 1971.
[52] T. Senapati and L. K. Dey, Remarks on common fixed point results in C*-algebra[1]valued metric spaces, J. Inf. Math. Sci., 10(1-2) (2018), 333–337.
[53] M. S. Shagari, T. Alotaibi, O. S. Mohamed, A. O. Mustafa, and A. A. Bakery, On existence results of Volterra-type integral equations via C*-algebra-valued f-contractions. AIMS Math., 8(1) (2022), 1154–1171.
[54] M. S. Shagari, A. T. Imam, U. A. Danbaba, J. Yahaya, M. O. Oni, and A. A. Tijjani, Existence of fixed points via C*-algebra valued simulation functions with applications, J. Anal., 31(2) (2023), 1201–1221.
[55] T. L. Shateri, C*-algebra-valued modular spaces and fixed point theorems, J. Fixed Point Theory Appl., 19(2) (2017), 1551–1560.
[56] D. Shehwar, S. Batul, T. Kamran, and A. Ghiurad, Caristi’s fixed point theorem on C*-algebra valued metric spaces, J. Nonlinear Sci. Appl., 9(2) (2016), 584–588.
[57] D. Shehwar and T. Kamran, C*-valued g-contractions and fixed point. J. Ineq. Appl., 2015(1) (2015), 304.
[58] A. Tomar and M. Joshi, Note on results in C*-algebra valued metric space, Electronic J. Math. Anal. Appl., 9(2) (2021), 262–264.
[59] D. Wardowski, Fixed points of a new type of contractive mappings in complete metric spaces, J. Fixed Point Theory Appl., 2012(1) (2012), 94.
[60] A. Zada, S. Saifullahi, and Z. Ma, Common fixed point theorems for g-contraction in C*-algebra-valued metric space, Int. J. Anal. Appl., 11(1) (2016), 23–27.
[61] T. Zamfirescu, Fixed point theorems in metric spaces, Arch. Math. (Basel), 298 (1972), 292–298.