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DOI:

https://doi.org/10.12775/TMNA.2022.008

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Bibliografia

W.C. Cheng and B. Li, Topological pressure dimension, Chaos Solitons Fractals. 53 (2013), 10–17.

J.S. Cánovas, Recent results on non-autonomous discrete systems, SeMA J. 51 (2010), 33–40.

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X. Huang, X. Wen and F. Zeng, Topological pressure of nonautonomous dynamical systems, Nonlinear Dyn. Syst. Theory 8 (2008), 43–48.

A. Katok and B. Hasselblatt, Introduction to the Modern Theory of Dynamical Systems, Encyclopedia of Mathematics and its Applications, Cambridge University Press, 1995.

S. Kolyada, M. Misiurewicz and L. Snoha, Topological entropy of nonautonomous piecewise monotone dynamical systems on the interval, Fund. Math. 160 (1999), 161–181.

S. Kolyada and L. Snoha, Topological entropy of nonautonomous dynamical systems, AIMS Ser. Random Comput. Dyn. 4 (1996), 205–233.

S. Kolyada, L. Snoha and S. Trofimchuk, On minimality of nonautonomous dynamical systems, Nonlinear. Oscil. 7 (2004), 83–89.

M. Kong, W.-C. Cheng and B. Li, Topological pressure for nonautonomous systems, Chaos Soliton Fractals. 76 (2015), 82–92.

K.-S. Lau and Y.-L. Ye, Ruelle operator with nonexpansive ifs, Studia Math. 148 (2001), 143–169.

K. Leśniak, N. Snigireva and F. Strobin, Weakly contractive iterated function systems and beyond: a manual, J. Difference Equ. Appl. 26 (2020), 1114–1173.

Y. Li, E. Chen and W.-C. Cheng, Tail pressure and the tail entropy function, Ergodic Theory Dynam. Systems 32 (2012), 1400–1417.

R.D. Mauldin, Infinite iterated function systems: theory and applications, Progr. Probab. 37 (1995), 91–110.

R.D. Mauldin and M. Urbański, Dimensions and measures in infinite iterated function systems, Proc. Lond. Math. Soc. 3 (1995), 105–154.

D. Thakkar and R. Das, A note on nonwandering set of a nonautonomous discrete dynamical system, Appl. Math. Sci. 7 (2013), 6849–6854.

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H. Zheng and Y. Zhu, Two notes on the topological pressure of the continuous selfmappings, Acta. Math. Sci. Ser. A 26 (2006), 403–409.

Y. Zhu, Z. Liu, X. Xu and W. Zhang, Entropy of nonautonomous dynamical systems, J. Korean. Math. Soc. 49 (2012), 165–185.

Opublikowane

2022-08-31

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1.
& . Topological Methods in Nonlinear Analysis [online]. 31 sierpień 2022, T. 60, nr 1, s. 305–326. [udostępniono 22.7.2024]. DOI 10.12775/TMNA.2022.008.

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