In this paper we introduce the concept of entropy operator for continuous systems of finite topological entropy. It is shown that it generates the Kolmogorov entropy as a special case. If $phi$ is invertible then the entropy operator is bounded with the topological entropy of $phi$ as its norm.
Rahimi, M. & Riazi, A. (2012). Entropy operator for continuous dynamical systems of finite topological entropy. Bulletin of the Iranian Mathematical Society, 38(4), 883-892.
MLA
Rahimi, M., & Riazi, A. "Entropy operator for continuous dynamical systems of finite topological entropy", Bulletin of the Iranian Mathematical Society, 38, 4, 2012, 883-892.
HARVARD
Rahimi M., Riazi A. (2012). 'Entropy operator for continuous dynamical systems of finite topological entropy', Bulletin of the Iranian Mathematical Society, 38(4), pp. 883-892.
CHICAGO
M. Rahimi & A. Riazi, "Entropy operator for continuous dynamical systems of finite topological entropy," Bulletin of the Iranian Mathematical Society, 38 4 (2012): 883-892,
VANCOUVER
Rahimi M., Riazi A. Entropy operator for continuous dynamical systems of finite topological entropy. BIMS. 2012;38(4):883-892.
