Kategória ohlasu | CÁNOVAS, JS. On topological sequence entropy of piecewise monotonic mappings. In Bulletin of the Australian matematical cociety. ISSN 0004-9727, 2000, vol. 62, no. 1, pp. 21-28. KUANG, Rui - CHENG, Wen-Chiao - LI, Bing. Fractal entropy of nonautonomous systems. In Pacific Journal of Matematics. ISSN 0030-8730, 2013, vol. 262, no. 2, pp. 421-436. CÁNOVAS, JS. Topological sequence entropy of interval maps. In Nonlinearity. ISSN 0951-7715, 2004, vol. 17, no. 1, pp. 49-56. OPROCHA, Piotr - WILCZYNSKI, Pawel. Topological entropy for local processes. In Journal of differential equations. ISSN 0022-0396, 2010, vol. 249, no. 8, pp. 1929-1967. LOPEZ, VJ - PENA, JSC. Computing explicitly topological sequence entropy: the unimodal case. In Annales de l' institute fourier. ISSN 0373-0956, 2002, vol. 52, no. 4, pp. 1093-[1120]. TAN, Feng - YE, Xiangdong - ZHANG, Ruifeng. The set of sequence entropies for a given space. In Nonlinearity. ISSN 0951-7715, 2010, vol. 23, no. 1, pp. 159-178. CÁNOVAS, José Salvador. A guide to topological sequence entropy. In Progress in Mathematical Biology Research. ISSN 0029-9399, 2008, vol. 127, no. 7, pp. 101-139. CÁNOVAS, Jose S. Topological entropy in one dimensional dynamics. In Advances in Discrete Dynamics. New York : Nova Science Publishers, 2012. ISBN 978-161209678-0, pp. 115-154. MAJEROVÁ, Jana. Correlation integral and determinism for a family of 2(infinity) maps. In Discrete and continuous dynamical systems. ISSN 1078-0947, 2016, vol. 36, no. 9, pp. 5067-5096.
|
---|