Let be a finite simple graph whose vertices and edges are weighted by two functions. In this paper we shall define and calculate entropy of a dynamical system on weights of the graph , by using the weights of vertices and edges of . We examine the conditions under which entropy of the dynamical system is zero, possitive or . At the end it is shown that, for , there exists an order preserving transformation with entropy .
EBRAHIMZADEH, A. and EBRAHIMI, M. (2014). ENTROPY OF DYNAMICAL SYSTEMS ON WEIGHTS OF A GRAPH. Journal of Mahani Mathematical Research, 2(1), 53-63. doi: 10.22103/jmmrc.2014.668
MLA
EBRAHIMZADEH, A. , and EBRAHIMI, M. . "ENTROPY OF DYNAMICAL SYSTEMS ON WEIGHTS OF A GRAPH", Journal of Mahani Mathematical Research, 2, 1, 2014, 53-63. doi: 10.22103/jmmrc.2014.668
HARVARD
EBRAHIMZADEH, A., EBRAHIMI, M. (2014). 'ENTROPY OF DYNAMICAL SYSTEMS ON WEIGHTS OF A GRAPH', Journal of Mahani Mathematical Research, 2(1), pp. 53-63. doi: 10.22103/jmmrc.2014.668
CHICAGO
A. EBRAHIMZADEH and M. EBRAHIMI, "ENTROPY OF DYNAMICAL SYSTEMS ON WEIGHTS OF A GRAPH," Journal of Mahani Mathematical Research, 2 1 (2014): 53-63, doi: 10.22103/jmmrc.2014.668
VANCOUVER
EBRAHIMZADEH, A., EBRAHIMI, M. ENTROPY OF DYNAMICAL SYSTEMS ON WEIGHTS OF A GRAPH. Journal of Mahani Mathematical Research, 2014; 2(1): 53-63. doi: 10.22103/jmmrc.2014.668
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