Entropy and the complexity of graphs IV: Entropy measures and graphical - Mowshowitz - 1968Mowshowitz, A. 1968c. Entropy and the complexity of graphs iv: Entropy measures and graphical structure. Bull. Math. Biophys. 30: 533-546.Mowshowitz, A. Entropy and the complexity of graphs IV: ...
Mowshowitz, A. Entropy and the complexity of graphs: I. An index of the relative complexity of a graph.Bulletin of Mathematical Biophysics30, 175–204 (1968). https://doi.org/10.1007/BF02476948 Download citation Issue DateMarch 1968 DOIhttps://doi.org/10.1007/BF02476948 Keywords Information...
This naturally makes computational cost of algorithm as function of "entropy" of input (output) distribution. The relation of computational complexity and "entropy" of distribution depends on the particular "operations" used by algorithm to solve problem. This particular mapping between computational ...
Entropy and the Complexity of Graphs Revisited This paper presents a taxonomy and overview of approaches to the measurement of graph and network complexity. The taxonomy distinguishes between determinis... A Mowshowitz,M Dehmer - 《Entropy》 被引量: 313发表: 1967年 Discrimination of Walking and ...
Entropy is a classical measure to quantify the amount of information or complexity of a system. Various entropy-based measures such as functional and spectral entropies have been proposed in brain network analysis. However, they are less widely used than traditional graph theoretic measures such as...
The Gibbs state is obtained from the Laplacian, normalized Laplacian or adjacency matrices associated with a graph. We calculated the entropy of the Gibbs state for a few classes of graphs and studied their behavior with changing graph order and temperature. We illustrate our analytical results ...
Dehmer, Entropy and the complexity of graphs revisited. Entropy 14(3), 559–570 (2012) Article ADS MathSciNet MATH Google Scholar M.P. Rahul, J. Clement, J.S. Junias, M. Arockiaraj, K. Balasubramanian, Degree-based entropies of graphene, graphyne and graphdiyne using Shannon’s ...
Then we solve the shortest path problem in O (m + H (S)) time. Finally we define dual entropy on the partitioning process, whereby we give the time bounds on a generic quicksort and the shortest path problem for another kind of nearly acyclic graphs. 展开 ...
We present the linear entropy dynamics of the field state in the dispersive cavity in the Jaynes-Cummings model with an intensity-dependent coupling in the dispersive approximation, and investigate the influence of dissipation on entanglement between the field and the atoms. We show that the coherenc...
The complexity of gauge theories stems from the fact that they are invariant under gauge redundancies and one needs to be careful to account only for the physical rather than the spurious degrees of freedom. Moreover, nonabelian asymptotically free theories are strongly coupled in the IR, making...