Results 71 to 80 of about 6,423,109 (230)

On an analytical study of the generalized Fibonacci polynomials [PDF]

Notes on Number Theory and Discrete Mathematics
In this work, we presented an analytical study of the generalized Fibonacci polynomial of order r≥2, by using properties of the fundamental system associated with the generalized Fibonacci polynomial.
Leandro Rocha, Gabriel F. Pinheiro, Elen V. P. Spreafico   +2 more
doaj   +1 more source

Uncertainty principles and asymptotic behavior

Applied and Computational Harmonic Analysis, 2004
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Goh, S.S., Goodman, T.N.T.
openaire   +3 more sources

Combining losing games into a winning game

, 2005
Parrondo's paradox is extended to regime switching random walks in random environments. The paradoxical behavior of the resulting random walk is explained by the effect of the random environment.
Rémillard, Bruno, Vaillancourt, Jean
core   +3 more sources

Asymptotic behavior of Structures made of Plates

, 2011
The aim of this work is to study the asymptotic behavior of a structure made of plates of thickness $2\delta$ when $\delta\to 0$. This study is carried on within the frame of linear elasticity by using the unfolding method.
Ciarlet P. G., Ciarlet P. G., Ciarlet P. G., Ciarlet P. G., Ciarlet P. G., Cioranescu D., Destuynder Ph., GEORGES GRISO, Griso G., Kondratiev A., Le Dret H.   +10 more
core   +1 more source

Large solutions, metasolutions, and asymptotic behaviour of the regular positive solutions of sublinear parabolic problems

Electronic Journal of Differential Equations, 2000
In this paper we analyze the existence of regular and large positive solutions for a class of non-linear elliptic boundary value problems of logistic type in the presence of refuges.
Julian Lopez-Gomez
doaj  

Complicated Asymptotic Behavior of Solutions for Heat Equation in Some Weighted Space

Abstract and Applied Analysis, 2012
We investigate the asymptotic behavior of solutions for the heat equation in the weighted space Y0σ(ℝN)≡{φ∈C(ℝN):lim |x|→∞(1+|x|2)-σ/2φ(x)=0}.
Liangwei Wang, Jingxue Yin
doaj   +1 more source

Asymptotic integration of a linear fourth order differential equation of Poincaré type

Electronic Journal of Qualitative Theory of Differential Equations, 2015
This article deals with the asymptotic behavior of nonoscillatory solutions of fourth order linear differential equation where the coefficients are perturbations of constants.
Anibal Coronel, Fernando Huancas, Manuel Pinto   +2 more
doaj   +1 more source

Asymptotic behavior of the irrational factor

Acta Mathematica Hungarica, 2008
Given a positive rational integer \(n\) and its prime factorization \(n = \prod_{i=1}^k p_i^{\alpha _i}\), the irrational factor of \(n\) is defined as \(I(n) = \prod_{i=1}^k p_i^{1/{\alpha _i}}\). If \(G(n): = \prod_{i=1}^n I(i)^{1/n}\), then the following statements are proven to be true: 1.
Alkan, E., Ledoan, A. H., Zaharescu, A.
openaire   +2 more sources

Asymptotics of Eigenvalues and Eigenfunctions for the Laplace Operator in a Domain with Oscillating Boundary. Multiple Eigenvalue Case

, 2006
We study the asymptotic behavior of the solutions of a spectral problem for the Laplacian in a domain with rapidly oscillating boundary. We consider the case where the eigenvalue of the limit problem is multiple.
A. G. Belyaev, A. G. Belyaev, A. G. Belyaev, A. Gaudiello, A. M. II’in, A. M. Il’in, A. M. Il’in, A. M. Il’in, E. M. Landis, E. Sánchez-Palencia, G. A. Chechkin, G. A. Chechkin, G. A. Chechkin, G. A. Chechkin, G. A. Chechkin, G. Allaire, G. Bouchitte, I. Babuška, J. Nevard, J.-L. Lions, M. Lobo-Hidalgo, M. Yu. Planida, O. A. Oleinik, R. Brizzi, R. R. Gadyl’shin, R. R. Gadyl’shin, R. R. Gadyl’shin, R. R. Gadyl’shin, R. R. Gadyl’shin, R. R. Gadyl’shin, R. R. Gadyl’shin, S. A. Nazarov, S. A. Nazarov, S. L. Sobolev, S. L. Sobolev, T. A. Mel’nik, V. A. Marchenko, W. Jäger, W. Jäger, W. Kohler, Y. Achdou, Y. Amirat, Y. Amirat   +42 more
core   +1 more source

Asymptotic Behavior of Higher-Order Quasilinear Neutral Differential Equations

, 2014
We study asymptotic behavior of solutions to a class of higher-order quasilinear neutral differential equations under the assumptions that allow applications to even- and odd-order differential equations with delayed and advanced arguments, as well as to
Tongxing Li, Yuri V. Rogovchenko
semanticscholar   +1 more source