TOPOLOGICAL ENTROPY OF EXPANDING MAPS ON S^1

TOPOLOGICAL ENTROPY OF EXPANDING MAPS ON S^1

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摘要 Let S^1 be a circle, and let C^r(S^1, S^1) denote the set of C^r maps of S^1 into itself with the C^r topology, r≥0. Topological entropy is the

作者刘旺金

机构地区 Sichuan Teachers College

出处《Chinese Science Bulletin》 SCIE EI CAS 1983年第10期1299-,共1页

关键词 TOPOLOGY circle ENTROPY itself EXPANDING BOWEN COVERING mentioned

参考文献1

1Lenka Obadalov.TOPOLOGICAL ENTROPY AND IRREGULAR RECURRENCE[J].Analysis in Theory and Applications,2012,28(4):321-328.
2宋威,廖公夫,何伯和.关于一个混沌但非S-S混沌的子转移的一点注记[J].Northeastern Mathematical Journal,2004,20(1):23-29.
3刘卫斌,马际华.TOPOLOGICAL ENTROPY OF PERIODIC COVEN CELLULAR AUTOMATA[J].Acta Mathematica Scientia,2016,36(2):579-592.
4YIN Jian-dong QIU Yu-fen.A Note on P-chaos Implies Distributional Chaos and Chaos in the Sense of Devaney with Positive Topological Entropy[J].Chinese Quarterly Journal of Mathematics,2013,28(2):269-273.
5ZHANG Jin-lian,CHEN Lan-xin.Lower bounds of the topological entropy for nonautonomous dynamical systems[J].Applied Mathematics(A Journal of Chinese Universities),2009,24(1):76-82. 被引量：3
6Cui Guizhen Department of Mathematics Peking University Beijing, 100871 China.On the Linear Representations of Circle Expanding Maps[J].Acta Mathematica Sinica,English Series,1994,10(2):202-208.
7周作领.THE ESTIMATION FOR TOPOLOGICAL ENTROPY[J].Chinese Science Bulletin,1988,33(19).
8周作领,廖公夫,王兰宇.The Positive Topological Entropy Not Equivalent to Chaos——A Class of Subshifts[J].Science China Mathematics,1994,37(6):653-660.
9周作领.SOME PROPERTIES ON TOPOLOGICAL ENTROPY[J].Chinese Science Bulletin,1983,28(6).
10Zabidin Salleh.A Note on Topological Entropy of Continuous Self-Maps[J].Journal of Mathematics and System Science,2015,5(3):93-99.

Chinese Science Bulletin

1983年第10期

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