[1] S.M. Basem, Iterative approximation of a solution of a multi-valued variational-like inclusion involving $\delta$-strongly maximal $P-\eta-$ monotone mapping in real Hilbert space, IJMSEA, 10(II)(2016), pp. 197-206.

[2] M.I. Bhat, S. Shafi and M.A. Malik, $H$-mixed accretive mapping and proximal point method for solving a system of generalized set-valued variational inclusions, Numer. Funct. Anal. Optim., 42(8)(2021), pp. 955-972.

[3] G. Cai and S. Bu, Convergence analysis for variational inequality problems and fixed point problems in 2-uniformly smooth and uniformly convex Banach spaces, Math. Comput. Model., 55(2012), pp. 538-546.

[4] L.C. Ceng and M. Shang, Strong convergence theorems for variational inequalities and common fixed-point problems using relaxed mann implicit iteration methods, Math., 7(424)(2019), pp. 1-16.

[5] L.C. Ceng, M. Postolache and Y. Yao, Iterative algorithms for a system of variational inclusions in Banach spaces, Symmetry, 11(811)(2019), pp. 1-12.

[6] X. Gong and W. Wang, A new convergence theorem in a reflexive Banach space, J. Nonlinear Sci. Appl., 9(2016), pp. 1891-1901.

[7] S. Husain, S. Gupta and V.N. Mishra, Graph convergence for the $H(.,.)$-mixed mapping with an application for solving the system of generalized variational inclusions, Fixed Point Theory Appl., 304(2013), pp. 1-21.

[8] J.U. Jeong, Convergence of parallel iterative algorithms for a system of nonlinear variational inequalities in Banach spaces, J. Appl. Math. Inform., 34(2016), pp. 61-73.

[9] K.R. Kazmi, N. Ahmad and M. Shahzad, Convergence and stability of an iterative algorithm for a system of generalized implicit variational-like inclusions in Banach spaces, Appl. Math. Comput., 218(2012), pp. 9208-9219.

[10] K.R. Kazmi, M.I. Bhat and N. Ahmad, An iterative algorithm based on $M$-proximal mappings for a system of generalized implicit variational inclusions in Banach spaces, J. Comput. Appl. Math., 233(2009), pp. 361-371.

[11] K.R. Kazmi, F.A. Khan and M. Shahzad, A system of generalized variational inclusions involving generalized $H(.,.)$-accretive mapping in real $q$-uniformly smooth Banach spaces, Appl. Math. Comput., 217(2)(2011), pp. 9679-9688.

[12] J.K. Kim, M.I. Bhat and S. Shafi, Convergence and stability of a perturbed mann iterative algorithm with errors for a system of generalized variational-like inclusion problems in $q$-uniformly smooth Banach spaces, Commun. Math. Appl., 12(1)(2021), pp. 29-50.

[13] J.K. Kim, M.I. Bhat and S. Shafi, Convergence and stability of iterative algorithm of system of generalized implicit variational-like inclusion problems using $(\theta, \varphi,\gamma)$-relaxed cocoercivity, Nonlinear Funct. Anal. Appl., 26(4)(2021), pp. 749-780.

[14] X. Li and N.J. Huang, Graph convergence for the $H(.,.)$-accretive operator in Banach spaces with an application, Appl. Math. Comput., 217(2011), pp. 9053-9061.

[15] L.S. Liu, Ishikawa and Mann iterative process with errors for nonlinear strongly accretive mappings in Banach spaces, J. Math. Anal. Appl., 194(1995), pp. 114-127.

[16] Y. Liu and H. Kong, Strong convergence theorems for relatively nonexpansive mappings and Lipschitz-continuous monotone mappings in Banach spaces, Indian J. Pure Appl. Math., 50(4)(2019), pp. 1049-1065.

[17] P. Mishra and R.R. Agrawal, Strong convergence theorem for common solution of variational inequality and fixed point of $\lambda$-strictly pseudo-contractive mapping in uniformly smooth Banach space, Global J. Math. Sci.: Theory and Practical., 9(3)(2017), pp. 261-276.

[18] T.M.M. Sow, C. Diop and M.M. Gueye, General iterative algorithm for solving system of variational inequality problems in real Banach spaces, Results in Nonlinear Analysis, 3(1)(2020), pp. 1-11.

[19] H.K. Xu, Inequalities in Banach spaces with applications, Nonlinear Anal., 16(12)(1991), pp. 1127-1138.

[20] H.K. Xu and L. Muglia, On solving variational inequalities defined on fixed point sets of multivalued mappings in Banach spaces, J. Fixed Point Theory Appl., 22(79)(2020).

[21] Y. Xu, J. Guan, Y. Tang and Y. Su, Multivariate systems of nonexpansive operator equations and iterative algorithms for solving them in uniformly convex and uniformly smooth Banach spaces with applications, Journal of Inequalities and Applications, 37(2018).

[22] Y.Z. Zou and N.J. Huang, $H(.,.)$-accretive operator with an application for solving variational inclusions in Banach spaces, Appl. Math. Comput., 204(2)(2008), pp. 809-816.

[23] Y.Z. Zou and N.J. Huang, A new system of variational inclusions involving $H(.,.)$-accretive operator in Banach spaces, Appl. Math. Comput., 212(2009), pp. 135-144.