Results 31 to 40 of about 344,248 (268)

On a Stochastic SEIS Model with Treatment Rate of Latent Population

Abstract and Applied Analysis, 2014
The asymptotic dynamics of a stochastic SEIS epidemic model with treatment rate of latent population is investigated. First, we show that the system provides a unique positive global solution starting from the positive initial value.
Shujing Gao, Yanfei Dai, Yan Zhang, Yujiang Liu   +3 more
doaj   +1 more source

A probabilistic analysis of a leader election algorithm [PDF]

Discrete Mathematics & Theoretical Computer Science, 2006
A leader election algorithm is an elimination process that divides recursively into tow subgroups an initial group of n items, eliminates one subgroup and continues the procedure until a subgroup is of size 1.
Hanene Mohamed
doaj   +1 more source

Oscillation and asymptotic behavior for a class of delay parabolic differential

Applied Mathematics Letters, 2006
AbstractSome comparative theorems are given for the oscillation and asymptotic behavior for a class of high order delay parabolic differential equations of the form ∂n(u(x,t)−p(t)u(x,t−τ))∂tn−a(t)△u+c(x,t,u)+∫abq(x,t,ξ)f(u(x,g1(t,ξ)),…,u(x,gl(t,ξ)))dσ(ξ)=0,(x,t)∈Ω×R+≡G, where n is an odd integer, Ω is a bounded domain in Rm with a smooth boundary ∂Ω ...
Qisheng Wang, Qisheng Wang, Jiding Liao, Zigen Ouyang   +3 more
openaire   +2 more sources

Asymptotic Behavior of a Discrete Nonlinear Oscillator with Damping Dynamical System [PDF]

Advances in Difference Equations, 2011
We propose a new discrete version of nonlinear oscillator with damping dynamical system governed by a general maximal monotone operator. We show the weak convergence of solutions and their weighted averages to a zero of a maximal monotone operator . We also prove some strong convergence theorems with additional assumptions on .
openaire   +4 more sources

Two-scale homogenization of a stationary mean-field game

, 2019
In this paper, we characterize the asymptotic behavior of a first-order stationary mean-field game (MFG) with a logarithm coupling, a quadratic Hamiltonian, and a periodically oscillating potential.
Ferreira, Rita, Gomes, Diogo, Yang, Xianjin   +2 more
core   +1 more source

Large time behavior and asymptotic stability of the two-dimensional Euler and linearized Euler equations [PDF]

, 2009
We study the asymptotic behavior and the asymptotic stability of the two-dimensional Euler equations and of the two-dimensional linearized Euler equations close to parallel flows.
Antkowiak, Arnold, Bajer, Balmforth, Balmforth, Balmforth, Bassom, Belenkaya, Bleistein, Bouchet, Bouchet, Briggs, Brown, Brunet, Brunet, Brunet, Caglioti, Caglioti, Case, Chavanis, Chavanis, Dikii, Drazin, Dubin, Dubrulle, Ellis, Erdélyi, Eyink, Farrell, Farrell, Farrell, Freddy Bouchet, Friedlander, Frisch, Glassey, Glassey, Gottlieb, Grenier, Hidetoshi Morita, Isichenko, Laval, Le Dizès, Lundgren, Maassen, Marteau, Miller, Mishalkin, Nazarenko, Nicholson, Nolan, Orr, Paret, Pego, Rayleigh, Robert, Rosencrans, Schecter, Schecter, Schecter, Schneider, Shvydkoy, Simonnet, Smith, Sommeria, Thomson, Tung, Turner, Volponi, Wolansky, Yamagata   +69 more
core   +4 more sources

Asymptotic behavior in time of solution to system of cubic nonlinear Schr"odinger equations in one space dimension [PDF]

arXiv, 2021
In this paper, we consider the large time asymptotic behavior of solutions to systems of two cubic nonlinear Schr"odinger equations in one space dimension. It turns out that for a system there exists a small solution of which asymptotic profile is a sum of two parts oscillating in a different way. This kind of behavior seems new.
arxiv  

On avoiding cosmological oscillating behavior for S-brane solutions with diagonal metrics

, 2005
In certain string inspired higher dimensional cosmological models it has been conjectured that there is generic, chaotic oscillating behavior near the initial singularity -- the Kasner parameters which characterize the asymptotic form of the metric "jump"
A. A. Kirillov, D. Singleton, J. Pullin, K. A. Bronnikov, M. A. Grebeniuk, V. D. Ivashchuk, V. N. Melnikov, V. A. Belinskii, V. A. Belinskii, V. D. Ivashchuk, V. D. Ivashchuk, V. D. Ivashchuk, V. D. Ivashchuk, V. D. Ivashchuk, V. D. Ivashchuk, V. D. Ivashchuk   +15 more
core   +1 more source

Asymptotic behavior and oscillation of functional differential equations

Journal of Mathematical Analysis and Applications, 2006
AbstractAsymptotic relations between the solutions of a linear autonomous functional differential equation and the solutions of the corresponding perturbed equation are established. In the scalar case, it is shown that the existence of a nonoscillatory solution of the perturbed equation often implies the existence of a real eigenvalue of the limiting ...
openaire   +2 more sources

A second-order nonlinear difference equation: Oscillation and asymptotic behavior

Journal of Mathematical Analysis and Applications, 1983
AbstractDiscrete analogues are investigated for well-known results on oscillation, growth, and asymptotic behavior of solutions of y″ + q(t) yγ = 0, for q(t) ⩾ 0 and for q(t) ⩽ 0. The analogue of Atkinson's oscillation criterion is shown to be true for Δ2yn − 1 + qn ynγ = 0, but the analogue for Atkinson's nonoscillation criterion is shown to be false.
William T. Patula, John W. Hooker
openaire   +2 more sources