[1] T.O. Alakoya, L.O. Jolaoso, and O.T. Mewomo, A self adaptive inertial algorithm for solving split variational
inclusion and fixed point problems with applications, J. Ind. Manag. Optim., (2020), http://dx.doi.org/10.
3934/jimo.2020152.
[2] T.O. Alakoya, L.O. Jolaoso, and O.T. Mewomo, Strong convergence theorems for finite families of pseudomonotone equilibrium and fixed point problems in Banach spaces, Afr. Mat. , 32 (2021), 897–923.
[3] T.O. Alakoya, A.O.E. Owolabi, and O.T. Mewomo, An inertial algorithm with a self-adaptive step size for a split
equilibrium problem and a fixed point problem of an infinite family of strict pseudo-contractions, J. Nonlinear Var.
Anal., 5 (2021) 803-829.
[4] T.O. Alakoya, A. Taiwo, O.T. Mewomo, and Y.J. Cho, An iterative algorithm for solving variational inequality,
generalized mixed equilibrium, convex minimization and zeros problems for a class of nonexpansive-type mappings,
Ann. Univ. Ferrara Sez. VII Sci. Mat., 67 (1) (2021) 1-31.
[5] T.O. Alakoya, L.O. Jolaoso, A. Taiwo, and O.T. Mewomo, Inertial algorithm with self-adaptive stepsize for split
common null point and common fixed point problems for multivalued mappings in Banach spaces, Optimization,
(2021) 1-35, http://dx.doi.org/10.1080/02331934.2021.1895154.
[6] S.M. Alsulami, and W. Takahashi, Iterative methods for the split feasibility problems in Banach spaces, J. Nonlinear Convex Anal., 16 (2015) 585 - 596.
[7] Q. H. Ansari, and A. Rehan, Split feasibility and fixed point problems, Ansari, Q. H. (ed), Nonlinear Analysis:
Approximation Theory, Optimization and Application, pp. 281 - 322, Springer, New York (2014).
[8] C. Byrne, Iterative oblique projection onto convex subsets and the split feasibility problem, Inverse Probl., 18
(2)(2002) 441 - 453.
[9] C. Byrne, A unified treatment of some iterative algorithms in signal processing and image reconstruction, Inverse
Probl., 20 (2004) 103-120.
[10] Y. Censor, and T. Elfving, A multiprojection algorithm using Bregman projections in a product space, Numer.
Algorithms, 8 (2)(1994) 221 - 239.
[11] Y. Censor, T. Elfving, N. Kopf, and T. Bortfeld, The multiple sets split feasiblity problem and its application for
inverse problems, Inverse Probl., 21 (2005) 2071-2084.
[12] Y. Censor, T. Bortfeld, B. Martin, and A. Trofimov, A unified approach for inversion problems in intensitymodulated radiation therapy, Phys. Med. Biol., 51 (2006) 2353-2365.
[13] C. E. Chidume, Geometric properties of Banach Spaces and Nonlinear Iterations, Lecture Notes in Mathematics
1965, Springer - London, 2009.
[14] P. Chuasuk, A. Farajzadeh, and A. Kaewcharoen, An iterative algorithm for solving split feasibility problems and
fixed point problems in p-uniformly convex and smooth Banach spaces, J. Comput. Anal. Appl., 28 (1) (2020)
49-66.
[15] H. Dehghan, C. Izuchukwu, O. T. Mewomo, D. A. Taba, and G. C. Ugwunnadi, Iterative algorithm for a family
of monotone inclusion problems in CAT(0) spaces, Quaest. Math., 43 (7) (2020) 975–998.
[16] E.C. Godwin, C. Izuchukwu, and O.T. Mewomo, An inertial extrapolation method for solving generalized split
feasibility problems in real Hilbert spaces, Boll. Unione Mat. Ital., 14 (2) (2021) 379-401.
[17] J.N. Ezeora, C. Izuchukwu, A. A. Mebawondu, and O.T. Mewomo, Approximating Common Fixed Point of Mean
Nonexpansive Mappings in hyperbolic spaces, J. Nonlinear Anal. Appl., 12 (1) (2021) 231-244.
[18] O.S. Iyiola, and Y. Shehu, A cyclic iterative method for solving multiple sets split feasibility problems in Banach
Spaces, Quaest. Math., 39 (7)(2016) 959-975.
[19] C. Izuchukwu, A.A. Mebawondu, and O.T. Mewomo, A new method for solving split variational inequality
problems without co-coerciveness, J. Fixed Point Theory Appl., 22 (4) (2020), Art. No. 98, 23 pp.
[20] C. Izuchukwu, G.N. Ogwo, and O.T. Mewomo, An inertial method for solving generalized split feasibility problems
over the solution set of monotone variational inclusions, Optimization, (2020), http://dx.doi.org/10.1080/
02331934.2020.1808648.
[21] L.O. Jolaoso, T.O. Alakoya, A. Taiwo and O.T. Mewomo, A parallel combination extragradient method with
Armijo line searching for finding common solution of finite families of equilibrium and fixed point problems,
Rend. Circ. Mat. Palermo II, 69 (3) (2020) 711-735.
[22] L.O. Jolaoso, T.O. Alakoya, A. Taiwo and O.T. Mewomo, Inertial extragradient method via viscosity approximation approach for solving Equilibrium problem in Hilbert space, Optimization, 70 (2) (2021) 387-412.
[23] L.O. Jolaoso, F.U. Ogbuisi, and O.T. Mewomo, On split equality variation inclusion problems in Banach spaces
without operator norms, Int. J. Nonlinear Anal. Appl., 12 (2021) 425-446.
[24] L.O. Jolaoso, A. Taiwo, T.O. Alakoya, and O.T. Mewomo, A strong convergence theorem for solving variationalinequalities using an inertial viscosity subgradient extragradient algorithm with self adaptive stepsize, Demonstr.
Math., (2019), 52 (1) 183-203.
[25] L.O. Jolaoso, A. Taiwo, T.O. Alakoya, and O.T. Mewomo, A unified algorithm for solving variational inequality
and fixed point problems with application to the split equality problem, Comput. Appl. Math., 39 (1) (2020), Paper
No. 38, 28 pp.
[26] L.O. Jolaoso, A. Taiwo, T.O. Alakoya, and O.T. Mewomo, Strong convergence theorem for solving pseudomonotone variational inequality problem using projection method in a reflexive Banach space, J. Optim. Theory
Appl., 185 (3) (2020) 744-766.
[27] L.-W. Kuo, and D.R. Sahu, Bregman distance and strong convergence of proximal type algorithms, Abstr. Appl.
Anal., 2013 (2013), Art. ID5 90519 12 pp
[28] P. Maing´e, The viscosity approximation process for quasi-nonexpansive mappings in Hilbert spaces, Comput.
Math. Appl., 59 (2010) 74-79.
[29] O.T. Mewomo, and F.U. Ogbuisi, Convergence analysis of iterative method for multiple set split feasibility problems
in certain Banach spaces, Quaest. Math., 41 (1)(2018) 129-148.
[30] G.N. Ogwo, T.O. Alakoya, O.T. Mewomo, Iterative algorithm with self-adaptive step size for approximating the
common solution of variational inequality and fixed point problems, Optimization, (2021), http://dx.doi.org/
10.1080/02331934.2021.1981897.
[31] G. N. Ogwo, C. Izuchukwu, and O.T. Mewomo, A modified extragradient algorithm for a certain class of split
pseudo-monotone variational inequality problem, Numer. Algebra Control Optim., (2021) http://dx.doi.org/
10.3934/naco.2021011.
[32] G. N. Ogwo, C. Izuchukwu, and O.T. Mewomo, Inertial methods for finding minimum-norm solutions of the split
variational inequality problem beyond monotonicity, Numer. Algorithms, (2021),http://dx.doi.org/10.1007/
s11075-021-01081-1.
[33] C.C. Okeke, O.T. Mewomo, On split equilibrium problem, variational inequality problem and fixed point problem
for multi-valued mappings, Ann. Acad. Rom. Sci. Ser. Math. Appl., 9 (2) (2017) 223–248.
[34] M.A. Olona, T.O. Alakoya, A. O.-E. Owolabi, and O.T. Mewomo, Inertial shrinking projection algorithm with selfadaptive step size for split generalized equilibrium and fixed point problems for a countable family of nonexpansive
multivalued mappings, Demonstr. Math., 54 (2021) 47-67.
[35] M.A. Olona, T.O. Alakoya, A. O.-E. Owolabi, and O.T. Mewomo, Inertial algorithm for solving equilibrium,
variational inclusion and fixed point problems for an infinite family of strictly pseudocontractive mappings, J.
Nonlinear Funct. Anal., 2021 (2021), Art. ID 10, 21 pp.
[36] A. O.-E. Owolabi, T.O. Alakoya, A. Taiwo, and O.T. Mewomo, A new inertial-projection algorithm for approximating common solution of variational inequality and fixed point problems of multivalued mappings, Numer.
Algebra Control Optim.,(2021) http://dx.doi.org/10.3934/naco.2021004.
[37] O.K. Oyewole, H.A. Abass, and O.T. Mewomo, Strong convergence algorithm for a fixed point constraint split
null point problem, Rend. Circ. Mat. Palermo II, 70 (1) (2021) 389–408.
[38] O.K. Oyewole, C. Izuchukwu, C.C. Okeke and O.T. Mewomo, Inertial approximation method for split variational
inclusion problem in Banach spaces, Int. J. Nonlinear Anal. Appl., 11 (2) (2020) 285-304.
[39] O.K. Oyewole, O.T. Mewomo, L.O. Jolaoso and S.H. Khan, An extragradient algorithm for split generalized
equilibrium problem and the set of fixed points of quasi-φ-nonexpansive mappings in Banach spaces, Turkish J.
Math., 44 (4) (2020) 1146–1170.
[40] B. T. Polyak, Some methods of speeding up the convergence of iteration methods, USSR Comput. Math. Math.
Phys., 4 (1964) 1-17.
[41] B. Qu, and N. Xiu, A note on the CQ algorithm for the split feasibility problem, Inverse Probl., 21 (2005)
1655-1665.
[42] S. Riech, S. Sabach, Two strong convergence theorems for a proximal method in reflexive Banach spaces, Numer.
Funct. Anal. Optim., 31 (1)(2010) 22-44.
[43] S. Riech, and S. Sabach, Existence and approximation of fixed points of Bregman firmly nonexpansive mappings
in reflexive Banach spaces, B.H. Bauschke, R. Burachik, P. Combettes, V. Elser, D. Luke, H. Wolkowicz(eds)
Fixed Point Algorithms for Inverse Problems in Science and Engineering , Springer, New York, 2011, pp 301-306.
[44] F. Sch¨opfer, T. Schuster, and A. K. Louis, An iterative regularization method for the solution of the split feasibility
problem in Banach spaces, Inverse Probl., 24(5) (2008) 055008.
[45] F. Sch¨opfer, An iterative regularization method for the solution of the split feasibility problem in Banach spaces,
Ph.D Thesis, (2007), Saabr¨ucken.
[46] S.Semmes, Lecture note on an introduction to some aspects of functional analysis, 2: Bounded linear operators, http://maths.rice.edu/47] Y. Shehu, Iterative methods for split feasibility problems in certain Banach spaces, J. Nonlinear Convex Anal.,
16 (12) (2015), 1-15.
[48] Y. Shehu, and O.T. Mewomo, Further investigation into split common fixed point problem for demicontractive
operators, Acta. Math. Sin. (Engl. Ser.), 32 (11)(2016) 1357-1376.
[49] S. Suantai, U. Witthayarat, Y. Shehu, and P. Cholamjiak, Iterative methods for the split feasibility problem and
the fixed point problem in Banach spaces. Optimization, 68 (5) (2019) 955-980.
[50] S. Suantai, Y. Shehu, and P. Cholamjiak, Nonlinear iterative methods for solving the split common null point
problem in Banach spaces, Optim. Methods Softw., 34 (4) (2019) 853-874.
[51] A. Taiwo, T.O. Alakoya, and O.T. Mewomo, Halpern-type iterative process for solving split common fixed point
and monotone variational inclusion problem between Banach spaces, Numer. Algorithms, 86 (1) (2021) 1359–1389.
[52] A. Taiwo, T.O. Alakoya and O.T. Mewomo, Strong convergence theorem for solving equilibrium problem and fixed
point of relatively nonexpansive multi-valued mappings in a Banach space with applications, Asian-Eur. J. Math.,
14 (8) (2021), Art. ID 2150137 31 pp.
[53] A. Taiwo, L.O. Jolaoso and O.T. Mewomo, Inertial-type algorithm for solving split common fixed-point problem
in Banach spaces, J. Sci. Comput., 86 (12) (2021) 1-30.
[54] A. Taiwo, L.O. Jolaoso, and O.T. Mewomo, Viscosity approximation method for solving the multiple-set split
equality common fixed-point problems for quasi-pseudocontractive mappings in Hilbert Spaces, J. Ind. Manag.
Optim., 17 (5) (2021) 2733-2759.
[55] A. Taiwo, A. O.-E. Owolabi, L.O. Jolaoso, O.T. Mewomo, and A. Gibali, A new approximation scheme for solving
various split inverse problems, Afr. Mat., 32 (2021), 369–401.
[56] W. Takahashi, The split feasibility problems in Banach spaces, J. Nonlinear Convex Anal., 15 (6)(2014) 1349-1355.
[57] Z.B Xu, and G.F. Roach, Characteristics inequalities of uniformly convex and uniformly smooth Banach spaces,
J. Math. Anal. Appl., 157 (1) (1991) 189-210.
[58] Q. Yang, The relaxed CQ algorithm solving the split feasibility problem, Inverse Probl., 20 (4)(2004) 1261-1266.
[59] Q. Yang, J. Zhao, Generalized KM theorems and their applications, Inverse Probl., 22 (3)(2006) 833-844.
[60] Y. Yao, W. Jigang, and Y.-C. Liou, Regularized methods for the split feasibility problems, Abstr. Appl. Anal.,
2012 (2012), Art. ID 140679, 13 pp.