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- W2370358482 abstract "Let G be a graph which contains no simple closed curve except a wedge of circles.It is proved that a continuous map f:G→G has zero topological entropy if and only if there exist at most k≤[(Edg(G)+End(G)+3Cir(G)+3)/ 2]different odd numbers n_1,n_2,…,n_k, such that Per(f)∪ki=1 ∪∞j=1{n_i2~j},where Edg(G) is number of edges of G,End(G) is the number of end points of G,and Cir(G) is the number of circles of G." @default.
- W2370358482 created "2016-06-24" @default.
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- W2370358482 date "2006-01-01" @default.
- W2370358482 modified "2023-09-25" @default.
- W2370358482 title "A DESCRIPTION TO THE TOPOLOGICAL ENTROPY OF A CONTINUOUS MAP OF A CLASS OF FINITE GRAPH" @default.
- W2370358482 hasPublicationYear "2006" @default.
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