Results 251 to 260 of about 173,317,384 (288)

Intrinsic chaos control in cortical circuits: A minimal E-I-M rate model for primary visual cortex. [PDF]

J Comput Neurosci
Borjkhani M, Sharif MA, Borjkhani H.
europepmc   +1 more source

Decodable Spectral Structure of Input Noise in a Layered Cortical Spiking Network. [PDF]

Brain Sci
Treviño M, Arias-Carrión O.
europepmc   +1 more source

The exponent of convergence of Poincare series of combination groups

The exponent of convergence of Poincare series of combination groups
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Exponent of Convergence of a Sequence of Ergodic Averages

Mathematical Notes, 2022
The author studies exponents of convergence for a sequence of ergodic averages for ergodic measure-preserving non-necessary invertible dynamical systems. Criteria for the boundary values \(1\) and \(\infty\) of the exponent of convergence are given. Additionally, functions cohomologous to zero with a given exponent of convergence are described.
I V Podvigin
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On the Convergence Exponent of Decomposable Relations

Fuzzy Sets and Systems, 2005
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Yan Yang, Xue-ping Wang
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On the Exponent of Convergence of the Digit Sequence of Engel Series

Journal of Mathematical Analysis and Applications, 2021
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lei Shang, Lei Shang
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Distortion of the exponent of convergence in space

, 2004
For a discrete quasiconformal (qc) group \(G\) acting on \(\overline {\mathbb R}^n\) having regular set \( \Omega(G)\) and set of discontinuity \(\Lambda(G)\) the authors define the chordal exponent of convergence as \[ \delta_{\text{chord}}(G) = \inf \left\{ s > 0: \sum_{g\in G} {\text{ dist}}_{\text{chord}}\left( g(z_0),\Lambda(G)\right)^s
Bonfert-Taylor, Petra, Bridgeman, Martin, Taylor, Edward C.   +2 more
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On the exponent of convergence

Rendiconti del Circolo Matematico di Palermo, 1982
Es sei\(\left\{ {\xi _k } \right\}_{k = 1}^\infty \) eine Folge von reellen Zahlen mit $$0< \xi _1 \leqslant \xi _2 \leqslant ...,\mathop {\lim }\limits_{k \to \infty } \xi _k = + \infty $$ Bezeichnen wir mitS + den metrischen Raum aller Folgen der vorigen Form mit der Frechetschen Metrik π.
Kostyrko, Pavel, Šalát, Tibor
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Anomalous convergence of Lyapunov exponent estimates

Physical Review E, 1995
Numerical experiments reveal that estimates of the Lyapunov exponent for the logistic map xt+1=f(xt)=4xt(1-xt) are anomalously precise: they are distributed with a standard deviation that scales as 1/N, where N is the length of the trajectory, not as 1/ √N , the scaling expected from an informal interpretation of the central limit theorem. We show that
, Theiler, , Smith
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