Results 11 to 20 of about 12,289 (264)
Stability Result for a Kirchhoff Beam Equation with Variable Exponent and Time Delay
Universal Journal of Mathematics and Applications, 2022 This paper is concerned with a stability result for a Kirchhoff beam equation with variable exponents and time delay. The exponential and polynomial stability decay are proved based on Komornik's inequality.
Hazal Yüksekkaya +4 more
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A Stability Result for a Swelling Porous System with Nonlinear Boundary Dampings
Journal of Function Spaces, 2022 In this work, we consider a swelling porous system where the damping terms are on the boundary. We establish an explicit and general decay result, without imposing restrictive growth assumption near the origin on the damping terms.
Adel M. Al-Mahdi +2 more
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General decay synchronization of delayed BAM neural networks with reaction–diffusion terms
Advances in Difference Equations, 2020 In this paper, general decay synchronization of delayed bidirectional associative memory neural networks with reaction–diffusion terms is studied. First, a useful lemma is introduced to determine the general decay synchronization of considered systems ...
Rouzimaimaiti Mahemuti +2 more
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Arbitrary decay for a von Karman system with memory
Boundary Value Problems, 2023 In this paper we study the von Karman plate model with long range memory. By using the assumptions on the relaxation function due to Tatar (J. Math. Phys. 52:013502, 2011), we show an arbitrary rate of decay, which is not necessarily of an exponential or
Jum-Ran Kang
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Results in Applied Mathematics, 2021 The present paper investigates the stability of a one-dimensional thermoelastic-Bresse system, where viscoelastic damping is acting on the vertical angle displacement and thermal dissipation governed by Maxwell–Cattaneo’s law is effective on the shear ...
Soh Edwin Mukiawa
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Sufficient conditions for polynomial asymptotic behaviour of the stochastic pantograph equation
Electronic Journal of Qualitative Theory of Differential Equations, 2016 This paper studies the asymptotic growth and decay properties of solutions of the stochastic pantograph equation with multiplicative noise. We give sufficient conditions on the parameters for solutions to grow at a polynomial rate in $p$-th mean and in ...
John Appleby, Evelyn Buckwar
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Boundary Stabilization of Memory Type for the Porous-Thermo-Elasticity System
Abstract and Applied Analysis, 2009 We consider the one-dimensional viscoelastic Porous-Thermo-Elastic system. We establish a general decay results. The usual exponential and polynomial decay rates are only special cases.
Abdelaziz Soufyane +2 more
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Electronic Journal of Qualitative Theory of Differential Equations, 2005 In this paper, we investigate a mathematical model for a nonlinear coupled system of Kirchhoff type of beam equations with nonlocal boundary conditions. We establish existence, regularity and uniqueness of strong solutions.
M. L. Santos +3 more
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Optimal Decay Rates for Kirchhoff Plates with Intermediate Damping
Trends in Computational and Applied Mathematics, 2020 In this paper we study the asymptotic behavior of Kirchhoff plates with intermediate damping. The damping considered contemplates the frictional and the Kelvin-Voigt type dampings. We show that the semigroup those equations decays polynomially in time at
J. C. V. Bravo +2 more
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The Distribution of Phase Shifts for Semiclassical Potentials with Polynomial Decay [PDF]
International Mathematics Research Notices, 2018 Abstract This is the 3rd paper in a series [6, 9] analyzing the asymptotic distribution of the phase shifts in the semiclassical limit. We analyze the distribution of phase shifts, or equivalently, eigenvalues of the scattering matrix $S_h$, at some fixed energy $E$, for semiclassical Schrödinger operators on $\mathbb{R}^d$ that are ...
Gell-Redman, Jesse, Hassell, Andrew
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