Results 11 to 20 of about 55,626 (234)
, 1997 The authors generalize the dynamical system constructed by J. Auslander in 1959, resulting in perhaps the simplest family of examples of minimal but not strictly ergodic systems. A characterization of unique ergodicity and mean-L-stability is given.
Haddad, K. N., Johnson, Aimee S. A.
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Phonons of electronic crystals in two‐dimensional semiconductor moiré patterns
Natural Sciences, 2023 We theoretically studied the phonon properties of the triangular‐, stripe‐, and honeycomb‐type electronic crystals recently found in two‐dimensional semiconductor moiré patterns.
Hongyi Yu, Jiyong Zhou
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Model Reduction Near Periodic Orbits of Hybrid Dynamical Systems [PDF]
, 2015 We show that, near periodic orbits, a class of hybrid models can be reduced to or approximated by smooth continuous-time dynamical systems. Specifically, near an exponentially stable periodic orbit undergoing isolated transitions in a hybrid dynamical ...
Burden, Samuel A. +2 more
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Combinatorial stability of non-deterministic systems [PDF]
, 2005 We introduce and study, from a combinatorial-topological viewpoint, some semigroups of continuous non-deterministic dynamical systems. Combinatorial stability, i.e.
Duarte, P., Torres, M. J.
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Additive functions in boolean models of gene regulatory network modules. [PDF]
PLoS ONE, 2011 Gene-on-gene regulations are key components of every living organism. Dynamical abstract models of genetic regulatory networks help explain the genome's evolvability and robustness.
Christian Darabos +5 more
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Engineering, 2020 The time-varying network topology can significantly affect the stability of multi-agent systems. This paper examines the stability of leader–follower multi-agent systems with general linear dynamics and switching network topologies, which have applications in the platooning of connected vehicles. The switching interaction topology is modeled as a class
Shengbo Eben Li +4 more
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Equilibrium states for non-uniformly expanding maps: decay of correlations and strong stability [PDF]
, 2012 We study the rate of decay of correlations for equilibrium states associated to a robust class of non-uniformly expanding maps where no Markov assumption is required.
A. Castro +44 more
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Advanced Chemical Computing Using Discrete Turing Patterns in Arrays of Coupled Cells
Frontiers in Chemistry, 2020 We examine dynamical switching among discrete Turing patterns that enable chemical computing performed by mass-coupled reaction cells arranged as arrays with various topological configurations: three coupled cells in a cyclic array, four coupled cells in
František Muzika +2 more
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Stability as a natural selection mechanism on interacting networks [PDF]
, 2010 Biological networks of interacting agents exhibit similar topological properties for a wide range of scales, from cellular to ecological levels, suggesting the existence of a common evolutionary origin.
Francisco A. Tamarit +4 more
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Complete set of invariants for a Bykov attractor [PDF]
, 2018 In this paper we consider an attracting heteroclinic cycle made by a 1-dimensional and a 2-dimensional separatrices between two hyperbolic saddles having complex eigenvalues.
Carvalho, Maria +1 more
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