Results 91 to 100 of about 4,572 (182)
Kolmogorov-Sinai and Bekenstein-Hawking entropies
8 pages, no figures; factors in Eqns.
openaire +2 more sources
Hyperbolicity and Southern Hemisphere Persistent Synoptic Events
Abstract Predicting the occurrence of coherent blocking structures in synoptic weather systems remains a challenging problem that has taxed the numerical weather prediction community for decades. The underlying factor behind this difficulty is the so‐called “loss of hyperbolicity” known to be linked with the alignment of dynamical vectors ...
Andrew R. Axelsen +3 more
wiley +1 more source
Multi-delay complexity collapse
Increasing the number of delays in nonlinear dynamical systems is generally assumed to lead to higher complexity, but “distributed delay” systems with an infinite number of delays to lesser complexity.
S. Kamyar Tavakoli, André Longtin
doaj +1 more source
This first retrospective cohort study on long‐term in‐stent chronic total occlusion (IS‐CTO) outcomes after prior drug‐eluting stent (DES) found that, although drug‐coated balloon (DCB) offered attractive short‐to‐midterm results by avoiding extra metallic layers, it had higher adverse outcomes than DES long‐term.
Zhuoran Yang +11 more
wiley +1 more source
Kolmogorov-Sinai entropy for dilute systems of hard particles in equilibrium [PDF]
In an equilibrium system, the Kolmogorov-Sinai entropy, $h_{\mathrm{KS}}$, equals the sum of the positive Lyapunov exponents, the exponential rates of divergence of infinitesimal perturbations. Kinetic theory may be used to calculate the Kolmogorov-Sinai entropy for dilute gases of many hard disks or spheres in equilibrium at low number density $n ...
openaire +4 more sources
Abstract INTRODUCTION Alzheimer's disease (AD) co‐pathology with Lewy bodies (LB) is frequent and influences clinical manifestations and outcomes. Its significance in primary age‐related tauopathy (PART) is unknown. We investigated the influence of LB on cognition and brain atrophy in AD and PART.
Francisco C. Almeida +9 more
wiley +1 more source
Tropical Limits of Probability Spaces, Part I: The Intrinsic Kolmogorov-Sinai Distance and the Asymptotic Equipartition Property for Configurations [PDF]
The entropy of a finite probability space $X$ measures the observable cardinality of large independent products $X^{\otimes n}$ of the probability space.
Matveev, Rostislav +1 more
core +1 more source
Chaos for Liouville probability densities
Using the method of symbolic dynamics, we show that a large class of classical chaotic maps exhibit exponential hypersensitivity to perturbation, i.e., a rapid increase with time of the information needed to describe the perturbed time evolution of the ...
A. J. Lichtenberg +33 more
core +1 more source
Superdensity operators for spacetime quantum mechanics
We introduce superdensity operators as a tool for analyzing quantum information in spacetime. Superdensity operators encode spacetime correlation functions in an operator framework, and support a natural generalization of Hilbert space techniques and ...
Jordan Cotler +3 more
doaj +1 more source
Entropy potential and Lyapunov exponents
According to a previous conjecture, spatial and temporal Lyapunov exponents of chaotic extended systems can be obtained from derivatives of a suitable function: the entropy potential.
Alessandro Torcini +9 more
core +2 more sources

