Results 21 to 30 of about 344,248 (268)
European Physical Journal C: Particles and Fields, 2020 The (inverse) $$\beta $$ β -decay of uniformly accelerated protons ($$p\rightarrow n+ e^{+}+\nu _e$$ p→n+e++νe ) has been recently analyzed in the context of two-flavor neutrino mixing and oscillations.
Massimo Blasone +3 more
doaj +1 more source
Universality in the profile of the semiclassical limit solutions to the focusing Nonlinear Schroedinger equation at the first breaking curve [PDF]
, 2009 We consider the semiclassical (zero-dispersion) limit of the one-dimensional focusing Nonlinear Schroedinger equation (NLS) with decaying potentials.
A. Tovbis, M. Bertola, Tracy
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The asymptotic lift of a completely positive map [PDF]
, 2006 Starting with a unit-preserving normal completely positive map L: M --> M acting on a von Neumann algebra - or more generally a dual operator system - we show that there is a unique reversible system \alpha: N --> N (i.e., a complete order automorphism ...
Arveson, William
core +6 more sources
Asymptotic behavior and oscillation of difference equations of volterra type
Applied Mathematics Letters, 1994 AbstractThe asymptotic behavior and oscillation of solutions of difference equation Dmy(n)+∑s=0n−1a(n,s)f(s,y(s))=h(n), are studied. Examples, which illustrate the importance of results, are included.
B.S. Lalli, Ethiraju Thandapani
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On the asymptotic behavior of some Algorithms [PDF]
Random Structures and Algorithms 27 (2005) 235--250, 2005 A simple approach is presented to study the asymptotic behavior of some algorithms with an underlying tree structure. It is shown that some asymptotic oscillating behaviors can be precisely analyzed without resorting to complex analysis techniques as it is usually done in this context.
arxiv +1 more source
Oscillation and Asymptotic Behavior of Higher-Order Nonlinear Differential Equations [PDF]
International Journal of Mathematics and Mathematical Sciences, 2012 The aim of this paper is to offer a generalization of the Philos and Staikos lemma. As a possible application of the lemma in the oscillation theory, we study the asymptotic properties and oscillation of thenth order delay differential equations(E)(r(t)[x(n−1)(t)]γ)′+q(t)xγ(τ(t))=0. The results obtained utilize also the comparison theorems.
Jozef Džurina, B. Baculíková
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Fractional damping effects on the transient dynamics of the Duffing oscillator [PDF]
Communications in Nonlinear Science and Numerical Simulation
Communications in Nonlinear Science and Numerical Simulation, Volume 117,
February 2023, 106959, 2022 We consider the nonlinear Duffing oscillator in presence of fractional damping which is characteristic in different physical situations. The system is studied with a smaller and larger damping parameter value, that we call the underdamped and overdamped regimes. In both we have studied the relation between the fractional parameter, the amplitude of the
arxiv +1 more source
Statistical estimation of the Oscillating Brownian Motion [PDF]
, 2017 We study the asymptotic behavior of estimators of a two-valued, discontinuous diffusion coefficient in a Stochastic Differential Equation, called an Oscillating Brownian Motion.
Lejay, Antoine, Pigato, Paolo
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Contraction of monotone phase-coupled oscillators [PDF]
Systems & Control Letters 61, 1097-1102, 2012, 2012 This paper establishes a global contraction property for networks of phase-coupled oscillators characterized by a monotone coupling function. The contraction measure is a total variation distance. The contraction property determines the asymptotic behavior of the network, which is either finite-time synchronization or asymptotic convergence to a splay ...
arxiv +1 more source
Oscillation and asymptotic behavior of two-dimensional difference systems
Computers & Mathematics with Applications, 2007 AbstractThis paper is concerned with the oscillation behavior of solutions of the nonlinear two-dimesional difference system Δxn=bng(yn),Δyn−1=−anf(xn),n∈N(n0)={n0,n0+1,…}. Some necessary and sufficient conditions are given for the oscillation of all solution of the system. Our result improve and generalize some results in the literature.
Jianchu Jiang, Xianhua Tang
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