Results 41 to 50 of about 6,277,731 (373)

Asymptotic behavior of random Navier-Stokes equations driven by Wong-Zakai approximations

Discrete and Continuous Dynamical Systems. Series A, 2019
In this paper, we investigate the asymptotic behavior of the solutions of the two-dimensional stochastic Navier-Stokes equations via the stationary Wong-Zakai approximations given by the Wiener shift.
Anhui Gu, K. Lu, Bixiang Wang
semanticscholar   +1 more source

On the Connection Problem for Painlevé Differential Equation in View of Geometric Function Theory

Mathematics, 2020
Asymptotic analysis is a branch of mathematical analysis that describes the limiting behavior of the function. This behavior appears when we study the solution of differential equations analytically.
Rabha W. Ibrahim, Rafida M. Elobaid, Suzan J. Obaiys   +2 more
doaj   +1 more source

Subexponential Solutions of Linear Volterra Difference Equations

Nonautonomous Dynamical Systems, 2015
We study the asymptotic behavior of the solutions of a scalar convolution sum-difference equation. The rate of convergence of the solution is found by determining the asymptotic behavior of the solution of the transient renewal equation.
Bohner Martin, Sultana Nasrin
doaj   +1 more source

Asymptotic behavior of Aldous' gossip process [PDF]

, 2010
Aldous [(2007) Preprint] defined a gossip process in which space is a discrete $N\times N$ torus, and the state of the process at time $t$ is the set of individuals who know the information.
Chatterjee, Shirshendu, Durrett, Rick
core   +2 more sources

On the representation of m as ∑k=−nnϵkk

International Journal of Mathematics and Mathematical Sciences, 2000
Let A(n,m) be the number of solutions of ∑k=−nnϵkk=m where each ϵk∈{0,1}. We determine the asymptotic behavior of A(n,m) for m=o(n3/2), extending results of van Lint and of Entringer.
Lane Clark
doaj   +1 more source

Asymptotic Behavior of a Set-Statistic [PDF]

Discrete & Computational Geometry, 2000
Let \(X_1,X_2, \dots\) be an iid sequence of random points in \(\mathbb{R}^d\). In this interesting paper, the authors consider centered empirical measures \(\varphi_n\), \(n\in\mathbb{N}\), defined as \[ \varphi_n= \sum^n_{i=1}\|X_i -\overline X_n\|\delta \left(\cdot- {X_i-\overline X_n\over\|X_i-\overline X_n\|}\right) \] (here \(\overline X_n={1 ...
BONETTI, MARCO, R. A. Vitale
openaire   +3 more sources

Asymptotic behavior of N-fields Chiral cosmology

European Physical Journal C: Particles and Fields, 2020
We perform a detailed analysis for the asymptotic behaviour for the multi-scalar field Chiral cosmological scenario. We present the asymptotic behaviour for the one-field, two-fields and three-fields Chiral models.
Andronikos Paliathanasis, Genly Leon
doaj   +1 more source

Renormalization Group Functions of the \phi^4 Theory in the Strong Coupling Limit: Analytical Results

, 2010
The previous attempts of reconstructing the Gell-Mann-Low function \beta(g) of the \phi^4 theory by summing perturbation series give the asymptotic behavior \beta(g) = \beta_\infty g^\alpha in the limit g\to \infty, where \alpha \approx 1 for the space ...
A. A. Pogorelov, A. A. Pogorelov, A. A. Pogorelov, A. A. Slavnov, A. A. Vladimirov, A. A. Vladimirov, A. Agodi, A. G. Basuev, A. I. Larkin, A. I. Nikishov, A. J. Guttmann, A. N. Sissakian, A. Pelissetto, A. Vladikas, A. Z. Patashinskii, B. Freedman, C. A. Carvalho de, C. B. Lang, C. M. Bender, D. A. Lobaskin, D. I. Kazakov, D. I. Kazakov, D. J. E. Callaway, E. B. Bogomolny, E. B. Bogomolny, E. B. Bogomolny, E. Brezin, E. Brezin, F. M. Dittes, G. A. Baker, G. A. Baker, G. A. Baker Jr., G. Jug, I. A. Fox, I. M. Suslov, I. M. Suslov, I. M. Suslov, I. M. Suslov, I. M. Suslov, I. T. Drummond, J. Frölich, J. K. Kim, J. P. Eckmann, K. Wilson, L. D. Landau, L. D. Landau, L. N. Lipatov, L. N. Lipatov, M. Aizenman, M. Consoli, M. G. Amaral do, M. Luscher, M. Moshe, N. N. Bogolyubov, P. Cea, P. Grassberger, R. Kenna, S. G. Gorishny, S. Ma, S. McKenzie, T. Ritbergen van, W. Bernreuther, Yu. A. Kubyshin   +62 more
core   +1 more source

Asymptotic behavior of waves

Journal of Functional Analysis, 1981
AbstractThe asymptotic conjugation relation limt→±∞ ‖g(χt)M(eitp)ƒ − M(g(∇ρ))M(eitp)ƒ‖2 = 0 is established for all ƒ∈L2(Rn) under mild assumptions on ϱ and g, where M(h)ƒ = F−1(hf̌) denotes Fourier multiplication. The asymptotic estimate limt→±∞ χj|χ|∂u∂t±∂u∂χj2 = 0 for finite energy solutions u of the wave equation is deduced from (∗), along with ...
openaire   +3 more sources

Asymptotic Behavior in Linear Thermoelasticity [PDF]

Journal of Mathematical Analysis and Applications, 1999
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jaime E. Muñoz Rivera, Mauro Fabrizio, Barbara Lazzari   +2 more
openaire   +2 more sources