WebFor example, the von Neumann graph entropy facilitates the measure of graph similarity via Jensen-Shannon divergence, which could be used to compress multilayer networks [13] and detect anomalies in graph streams [9]. As another example, the von Neumann graph entropy could be used to design edge arXiv:2102.09766v2 [cs.SI] 6 Jan 2024 Web24 de jan. de 2024 · Because of the relationship between relative entropy and the Theil index , this motivates us to refer to the bound as the graph’s von Neumann Theil index (Definition 2 below). A corollary to our main result (Corollary 3) also determines a relationship between graph von Neumann entropy and the graph entropy considered …
Interpreting the von Neumann entropy of graph Laplacians, and ...
Web1 de mai. de 2014 · Moreover, we find approximate forms of the von Neumann entropy that apply to both weakly and strongly directed graphs, and that can be used to characterize network structure. We illustrate the ... Web1 de dez. de 2010 · We consider the von Neumann entropy (Du et al. 2010; Feng et al. 2024), also known as Laplacian graph entropy, which recently found notable applications in complex networks analysis and pattern ... csgo hacks codes
von Neumann Theil index: characterizing graph centralization using the ...
Web30 de dez. de 2010 · We prove that the von Neumann entropy of the typical Erdös–Rényi random graph saturates its upper bound. Since connected regular graphs saturate this … WebPDF The von Neumann entropy of a graph is a spectral complexity measure that has recently found applications in complex networks analysis and pattern recognition. Two variants of the von Neumann entropy exist based on the graph Laplacian and normalized graph Laplacian, respectively. Due to its computational complexity, previous works have … WebOn the von neumann entropy of graphs. Journal of Complex Networks, 7(4):491–514, 2024. Francesco Ortelli and Sara Van De Geer. Adaptive rates for total variation image denoising. The Journal of Machine Learning Research, 21(1):10001–10038, 2024. Filippo Passerini and Simone Severini. The von neumann entropy of networks. arXiv preprint e-9c cartridge tool