Results 11 to 20 of about 229,668 (202)
Can power-law scaling and neuronal avalanches arise from stochastic dynamics? [PDF]
PLoS ONE, 2010 The presence of self-organized criticality in biology is often evidenced by a power-law scaling of event size distributions, which can be measured by linear regression on logarithmic axes. We show here that such a procedure does not necessarily mean that
Jonathan Touboul, Alain Destexhe
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Logarithmic estimates for mean-field models in dimension two and the Schrödinger–Poisson system
Comptes Rendus. Mathématique, 2022 In dimension two, we investigate a free energy and the ground state energy of the Schrödinger–Poisson system coupled with a logarithmic nonlinearity in terms of underlying functional inequalities which take into account the scaling invariances of the ...
Dolbeault, Jean +2 more
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Entanglement entropy and negativity in the Ising model with defects
Journal of High Energy Physics, 2022 Defects in two-dimensional conformal field theories (CFTs) contain signatures of their characteristics. In this work, we analyze entanglement properties of subsystems in the presence of energy and duality defects in the Ising CFT using the density matrix
David Rogerson +2 more
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Advanced Industrial and Engineering Polymer Research, 2020 A scaling relation of the electric conductivity behavior of high-density polyethylene (HDPE) composites loaded with carbon black (CB) and carbon fibers (CF) was studied.
Ji-Zhao Liang
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Nature Communications, 2021 Here, authors find scaling of maximum magnitudes of earthquakes triggered by underground fluid injections with logarithmic event-occurrence times. This also applies to the Pohang Earthquake, the high probability of which was predictable using an approach
Serge A. Shapiro +2 more
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IEEE Access, 2021 Geophysical modelling and data inversion are important tools for interpreting the physical properties of Earth's subsurface. Solving the inverse problem involves several computational steps and is generally a time consuming task.
Muhammad Rizwan Asif +7 more
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Logarithmically scaled, gamma distributed neuronal spiking
The Journal of Physiology, 2022 AbstractNaturally log‐scaled quantities abound in the nervous system. Distributions of these quantities have non‐intuitive properties, which have implications for data analysis and the understanding of neural circuits. Here, we review the log‐scaled statistics of neuronal spiking and the relevant analytical probability distributions.
Levenstein, D., Okun, M.
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Logarithmic transformation and peak-discharge power-law analysis
Hydrology Research, 2020 The peak-discharge and drainage area power-law relation has been widely used in regional flood frequency analysis for more than a century. The coefficients and can be obtained by nonlinear or log-log linear regression.
Bo Chen +4 more
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The Site-Diluted Ising Model in Four Dimension [PDF]
, 2009 In the literature, there are five distinct, fragmented sets of analytic predictions for the scaling behaviour at the phase transition in the random-site Ising model in four dimensions.
A. Gordillo-Guerrero +5 more
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Evolution of entanglement wedge cross section following a global quench
Journal of High Energy Physics, 2020 We study the evolution of entanglement wedge cross section (EWCS) in the Vaidya geometry describing a thin shell of null matter collapsing into the AdS vacuum to form a black brane. In the holographic context, it is proposed that this quantity is dual to
Komeil Babaei Velni +2 more
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