2008
DOI: 10.1080/00018730801893043
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Fluctuation scaling in complex systems: Taylor's law and beyond1

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Cited by 289 publications
(381 citation statements)
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References 92 publications
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“…However, the central finding on the existence of two different regimes remains unaffected. The interpretation of FS exponents in terms of correlations assumes that the underlying stochastic process is stationary (32). However, the fact that n i (t) increases over time demonstrates that the system cannot be stationary.…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…However, the central finding on the existence of two different regimes remains unaffected. The interpretation of FS exponents in terms of correlations assumes that the underlying stochastic process is stationary (32). However, the fact that n i (t) increases over time demonstrates that the system cannot be stationary.…”
Section: Resultsmentioning
confidence: 99%
“…FS has been applied successfully to a number of complex systems whose interacting elements participate in some dynamic process. Examples of application domains range from fluctuations in population sizes in ecology to fluctuations in stock-trading activity in financial markets (30)(31)(32). Here we outline how FS can be used in the current problem, and refer the reader to SI Text for details.…”
mentioning
confidence: 99%
“…At the same time this average behavior results from an interesting regime of broad fluctuations obeying a form of Taylor scaling. 58 The numerical experiments concerning the translocation of the globule through a repulsive plane with a hole are perhaps the most interesting both within the context of the present investigation, and in the perspective of future applications. Besides providing a strong support to the postulated form of the topological free energy correction, our results indicate how far reaching can be the influence of n c in determining behaviors such as entropic forces driven by topology.…”
Section: Discussionmentioning
confidence: 99%
“…Furthermore, the length of the tail of the τ * R distributions grows with the edge weight for the original sequence, which is in contrast to the uniformly random times sequence for which the variance is smaller for higher weights. To better quantify the difference in relay times within the group of edges with equal weight in Figure 4 (d) we show a scatter plot where each point corresponds to the variance and the average of τ R for an edge group (similar to fluctuation scaling [29]). For the uniformly random times we can use Eq.…”
Section: Spreading Speed On Single Linksmentioning
confidence: 99%