Matches in SemOpenAlex for { <https://semopenalex.org/work/W2030228522> ?p ?o ?g. }
- W2030228522 abstract "By the use of extensive numerical simulations we show that the nearest-neighbor energy level spacing distribution $P(s)$ and the entropic eigenfunction localization length of the adjacency matrices of ErdH{o}s-R'enyi (ER) {it fully} random networks are universal for fixed average degree $xiequiv alpha N$ ($alpha$ and $N$ being the average network connectivity and the network size, respectively). We also demonstrate that Brody distribution characterizes well $P(s)$ in the transition from $alpha=0$, when the vertices in the network are isolated, to $alpha=1$, when the network is fully connected. Moreover, we explore the validity of our findings when relaxing the randomness of our network model and show that, in contrast to standard ER networks, ER networks with {it diagonal disorder} also show universality. Finally, we also discuss the spectral and eigenfunction properties of small-world networks." @default.
- W2030228522 created "2016-06-24" @default.
- W2030228522 creator A5002933889 @default.
- W2030228522 creator A5045222872 @default.
- W2030228522 creator A5048602244 @default.
- W2030228522 creator A5061851539 @default.
- W2030228522 creator A5068672246 @default.
- W2030228522 date "2015-03-13" @default.
- W2030228522 modified "2023-10-15" @default.
- W2030228522 title "Universality in the spectral and eigenfunction properties of random networks" @default.
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