[1] M. Akatsuka, K. Aoyama and W. Takahashi, Mean ergodic theorems for a sequence of nonexpansive mappings in Hilbert spaces, Sci. Math. Jpn., 68 (2008), no. 2, 233–239.
[2] F. Alvarez and J. Peypouquet, Asymptotic almost-equivalence of abstract evolution systems, preprint submitted to Elsevier, https://arxiv.org/pdf/0904.2157.
[3] F. Alvarez and J. Peypouquet, Asymptotic almost-equivalence of Lipschitz evolution systems in Banach spaces, Nonlinear Anal., 73 (2010), no. 9, 3018–3033.
[4] F. Alvarez and J. Peypouquet, A unified approach to the asymptotic almost-equivalence of evolution systems without Lipschitz conditions, Nonlinear Anal., 74 (2011), no. 11, 3440–3444.
[5] J.-B. Baillon, Un th´eor`eme de type ergodique pour les contractions non lin´eaires dans un espace de Hilbert, (French) C. R. Acad. Sci. Paris S´er. A-B, 280 (1975), 1511–1514.
[6] J. B. Baillon, R. E. Bruck and S. Reich, On the asymptotic behavior of nonexpansive mappings and semigroups in Banach spaces, Houston J. Math., 4 (1978), no. 1, 1–9.
[7] G. D. Birkhoff, The mean ergodic theorem, Duke Math. J., 5 (1939), no. 1, 19–20.
[8] F. E. Browder and W. V. Petryshyn, The solution by iteration of nonlinear functional equations in Banach spaces, Bull. Amer. Math. Soc., 72 (1966), 571–575.
[9] R. E. Bruck, A simple proof of the mean ergodic theorem for nonlinear contractions in Banach spaces, Israel J. Math., 32 (1979), no. 2-3, 107–116.
[10] R. E. Bruck and S. Reich, Accretive operators, Banach limits, and dual ergodic theorems, Bull. Acad. Polon. Sci. S´er. Sci. Math., 29 (1981), no. 11-12, 585–589.
[11] N. Hirano, A proof of the mean ergodic theorem for nonexpansive mappings in Banach space, Proc. Amer. Math. Soc., 78 (1980), no. 3, 361–365.
[12] N. Hirano, Nonlinear ergodic theorems and weak convergence theorems, J. Math. Soc. Japan, 34 (1982), no. 1, 35–46.
[13] K. Kobayasi and I. Miyadera, Some remarks on nonlinear ergodic theorems in Banach spaces, Proc. Japan Acad. Ser. A Math. Sci., 56 (1980), no. 3, 88–92.
[14] G. G. Lorentz, A contribution to the theory of divergent sequences, Acta Math., 80 (1948), 167–190.
[15] O. Nevalinna and S. Reich, Stronge convergence of contraction semigroups and of iterative methods for accretive operators in Banach spaces, Israel J. Math., 32 (1979), 44–58.
[16] S. Reich, Nonlinear ergodic theory in Banach spaces, Argone Nat. Lab. Springfield, 79(69) (1979), pp. 1–22.
[17] F. Reisz, Some mean ergodic theorems, J. London Math. Soc., 13 (1938), no. 4, 274–278.
[18] J. V. Neumann, Proof of the quasi-ergodic hypothesis, Proc. Acad. USA, 18 (1932), no. 1, 70–82.
[19] A. Yousefi Pirbasti, H. Khatibzadeh and M. R. Piranfar, Some convergence theorems for a sequence of nonexpansive mappings in a Hilbert space, Rend. Circ. Mat. Palermo (2), 74 (2025), no. 6, Paper No. 183, 15 pp.
