A. Ambrosetti, and G. Prodi, A Primer of Nonlinear Analysis, Cambridge University, Press, Cambridge, 1993.
 E. Asplund, and R.T. Rockafellar, Gradient of convex function, Trans. Amer. Math. Soc. 228 (1969), 443—467.
 A. Bashir, J.N. Ezeora and M.S. Lawal, Inertial algorithm for solving fixed point and generalized mixed equilibrium problems in Banach spaces, Pan Amer. Math. J. 29 (2019), no. 3, 64–83.
 H.H. Bauschke, J.M. Borwein and P.L. Combettes, Essential smoothness, essential strict convexity, and Legendre functions in Banach spaces, Commun. Contemp. Math. 3 (2001), 615-–647.
 A. Beck and M. Teboulle, A fast iterative shrinkage-thresholding algorithm for linear inverse problems, SIAMJ. Imag. Sci. 2 (2009), 183-–202.
 J.F. Bonnans and A. Shapiro, Perturbation Analysis of Optimization Problem, Springer, New York, 2000.
 L.M. Bregman, The relaxation method for finding the common point of convex set and its application to solution of convex programming , USSR Comput. Math. Phys. 7 (1967), 200–217.
 D. Butnariu and AN. Iusem,Totally Convex Functions For Fixed Point Computation and Infinite Dimentional Optimization,. Kluwer Academic, Dordrecht, 2000.
 D. Butnariu and E. Resmerita, Bregman distances, totally convex functions and a method of solving operator equations in Banach spaces, Abstr. Appl. Anal. 2006 (2006), 1–39.
 C. Byrne, Iterative oblique projection onto convex sets and the split feasibility problem, Inverse Prob. 18 (2002), 441—453.
 C. Byrne, A unified treatment of some iterative algorithms in signal processing and image reconstruction, Inverse Prob. 20 (2004), 103—120.
 C. Byrne, Y. Censor, A. Gibali and S. Reich, The split common null point problem, J. Nonlinear Convex Anal. 13 (2012), 759—775.
 Y. Censor and T. Elfving, A multi projection algorithm using Bregman projections in a product space Numer. Algorithms 8 (1994), 221–239.
 Y. Censor, T. Elfving, N. Kopf and T. Bortfeld, The multiple-sets split feasibility problem and its application, Inverse Prob. 21 (2005), 2071—2084.
 Y. Censor, A. Gibali and S. Reich,Algorithms for the split variational inequality problems Numer. Algorithms 59 (2012),301—323.
 Y. Censor and A. Segal, The split common fixed point problem for directed operators J. Convex Anal. 16 (2009), 587—600.
 U. Hiriart and J.B. Lemarchal, Convex Analysis and Minimization Algorithms II, Grudlehren der Mathematischen Wissenchaften, 1993.
 D. Lorenz and T. Pock, An inertial forward-backward algorithm for monotone inclusions J. Math. Imag. Vis. 51 (2015), 311—325.
 P.E. Maing´e,Convergence theorems for inertial KM-type algorithms, J. Comput. Appl. Math. 219 (2008), 223—236.
 E. Masad and S. Reich, A note on the multiple-set split convex feasibility problem in Hilbert space, J. Nonlinear Convex Anal. 8 (2007), 367–371.
 A. Moudafi, The split common fixed point problem for demicontractive mappings, Inverse Prob. 26 (2010), 055007.
 E. Naraghirad and J.C. Yao, Bregman weak relatively nonexpansive mappings in Banach spaces, Fixed Point Theory Appl. 2013 (2013), 141.
 B.T. Polyak, Some method of speeding up the convergence of the iteration methods, USSR Comput. Math. Phys. 4 (1964), 1–17.
 X. Qin, L. Wang and J.C. Yao, Inertial splitting method for maximal monotone mappings J. Nonlinear Convex Anal. 21 (2020), no. 10, 2325–2333.
 S. Reich and S. Sabach, Two strong convergence theorems for Bregman strongly nonexpansive operators in reflexive Banach spaces, Nonlinear Anal. 73 (2010), 122–135.
 S. Reich and S. Sabach,A strong convergence theorem for a proximal-type algorithms in reflexive Banach spaces, J. Nonlinear Convex Anal. 10 (2009), 471–485.
 S. Reich and S. Sabach, Existence and approximation of fixed points of Bregman firmly nonexpansive mappings in reflexive Banach spaces Springer, New York, (2011), 301–316.
 S. Reich, and T.M. Tuyen, Two projection algorithms for solving the split common fixed point problem, J. Optim. Theory Appl. 186 (2020), no. 1, 148–168.
 E. Resmerita, On total convexity, Bregman projections and stability in Banach spaces, J. Convex Anal. 11 (2004),1—16.
 R.T. Rockafellar, Level sets and continuity of conjugate convex functions, Trans. Amer. Math. Soc. 123 (1966),46-–63.
 Y. Shehu, O.S. Iyiola and C.D. Enyi, An iterative algorithm for solving split feasibility problems and fixed point problems in Banach spaces, Numer. Algorithms 72 (2016), 835—864.
 S. Takahashi and W. Takahashi, The split common null point problem and the shrinking projection method in Banach space, Optim. 65 (2016), 281—287.
 W. Takahashi, The split common null point problem in Banach spaces, Arch. Math. 104 (2015), 357—365.
 T.M. Tuyen, A strong convergence theorem for the split common null point problem in Banach spaces, Appl. Math. Optim. 79 (2019), 207—227.
 T.M. Tuyen, and N.S. Ha, A strong convergence theorem for solving the split feasibility and fixed point problems in Banach spaces, J. Fixed Point Theory Appl. 20 (2018), no. 4, 1–17.
 T.M. Tuyen, N.S. Ha and N.T.T. Thuy,A shrinking projection method for solving the split common null point problem in Banach spaces, Numer. Algorithms 81 (2019), 813-–832.
 G.C. Ugwunnadi, A. Bashir, S.M Ma’aruf and I. Ibrahim, Strong convergence theorem for quasi-Bregman strictly pseudocontractive mappings and equilibrium problems in reflexive Banach spaces, Fixed Point Theory Appl. 231 (2014), 1–16.
 C. Zalinescu,Convex Analysis in General Vector Spaces, World Scientific, River Edge, Guarantee, 2002.
 H.H. Bauschke, P.L. Combettes and J.M. Borwein, Essential smoothness, essential strict convexity, and Legendre functions in Banach spaces, Commun. Contemp. Math. 3 (2001), 615–647.