Results 261 to 270 of about 498,134 (298)
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WEAKLY ALMOST PERIODICITY AND DISTRIBUTIONAL CHAOS IN A SEQUENCE
International Journal of Modern Physics B, 2007Let (∑, ρ) be a one-sided symbolic space (with two symbols) and σ be the shift on ∑. Denote the set of almost periodic points by A(·) and the set of weakly almost periodic points by W(·). In this paper, we prove that there exists an uncountable set J such that σ|J is distributively chaotic in a sequence, and J⊂W(σ)-A(σ).
LIDONG WANG, GUIFENG HUANG, NA WANG
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American Control Conference
This paper presents the first stabilization result for almost periodic piecewise linear systems (APPLSs) with both norm-bounded additive modeling uncertainty and dwell-time uncertainty. The technique employs a mixed-mode time-varying Lyapunov function to
C. Martin, W. Li, M. I. D. Chen
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This paper presents the first stabilization result for almost periodic piecewise linear systems (APPLSs) with both norm-bounded additive modeling uncertainty and dwell-time uncertainty. The technique employs a mixed-mode time-varying Lyapunov function to
C. Martin, W. Li, M. I. D. Chen
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ON THE STABILITY OF THE “INFECTION-FREE” ALMOST PERIODIC SOLUTION IN AN IMPULSIVE SIR MODEL
Journal of Mathematics Mechanics and Computer ScienceThe paper investigates the stability of an infection-free almost periodic solution of an impulsive SIR model describing the spread of infection in biological systems or vulnerability to malicious software in computer networks.
A. Kapustyan +2 more
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Almost Periodic Functions and Sequences
2018In this chapter we review basic properties of almost periodic functions as well as their discrete counterparts needed in the sequel.
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Finite-automaton transformations of strictly almost-periodic sequences
Mathematical Notes, 2006zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Zeitschrift für Analysis und ihre Anwendungen, 2015
We prove that the discrete semigroup \mathbb{T}= \{\mathcal{T}(n): n \in \mathbb{Z_+}\} is uniformly exponentially stable if and only if for each z(n)\in \mathbb{AAP}_0(\mathbb{Z}_+,\mathcal{X})
Ahmad, Nisar +2 more
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We prove that the discrete semigroup \mathbb{T}= \{\mathcal{T}(n): n \in \mathbb{Z_+}\} is uniformly exponentially stable if and only if for each z(n)\in \mathbb{AAP}_0(\mathbb{Z}_+,\mathcal{X})
Ahmad, Nisar +2 more
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Almost Six-Phase Sequences with Perfect Periodic Autocorrelation Function
2014A new family of almost six-phase sequences with perfect periodic autocorrelation function is obtained. The distinctive features of these sequences are: fairly frequent grid of periods, quasi-perfect periodic cross-correlation function, and nearly unit peak-factor.
Vladimir E. Gantmakher +1 more
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Averaging sequences and modulated ergodic theorems for weakly almost periodic group representations
Journal d'Analyse Mathématique, 1999Let \(T\) be a weakly almost periodic (WAP) representation of a locally compact \(\sigma\)-compact group \(G\) by linear operators in a Banach space \(X\). Let \(Mx\) be the unique fixed point in the closed convex hull of the orbit of \(x\) under \(T\). A sequence \(\{\mu_n\}\) of probabilities is said to average \(T\) [weakly] if \(\int T(t)x\mu_n(dt)\
Lin, Michael, Tempelman, Arkady
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Almost split sequences for TrD-periodic modules
1980In this paper we associate to each TrD-periodic module, over an artin algebra, a diagram and show that the diagram is one of the Dynkin diagrams or one of the Open image in new ...
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