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相关论文: Existence and general stabilization of the Timoshe…

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In this paper, we consider a viscoelastic kirchhoff equation with a delay term in the internal feedback. By using the Faedo-Galarkin approximation method we prove the well-posedness of the global solutions. Introducing suitable energy, we…

偏微分方程分析 · 数学 2019-11-12 Noureddine Sebih , Abdelhamid Mohammed Djaouti , Chafi Boudekhil

In this paper we consider a viscoelastic wave equation with a time-varying delay term, the coefficient of which is not necessarily positive. By introducing suitable energy and Lyapunov functionals, under suitable assumptions, we establish a…

偏微分方程分析 · 数学 2013-04-10 Wenjun Liu

In this work, a Timoshenko system of type III of thermoelasticity with frictional versus viscoelastic under Dirichlet-Dirichlet-Neumann boundary conditions was considered. By exploiting energy method to produce a suitable Lyapunov…

偏微分方程分析 · 数学 2018-10-16 Yuming Qin , Zili Liu

In this article, we consider a vibrating nonlinear Timoshenko system with thermoelasticity with second sound. We discuss the well-posedness and the regularity of Timoshenko solution using the semi-group theory. Moreover, we etablish an…

偏微分方程分析 · 数学 2015-03-18 M. A. Ayadi , A. Bchatnia , M. Hamouda , S. Messaoudi

In this paper, we consider a transmission problem in a bounded domain with a viscoelastic term and a delay term. Under appropriate hypothesis on the relaxation function and the relationship between the weight of the damping and the weight…

偏微分方程分析 · 数学 2015-08-03 Danhua Wang , Gang Li , Biqing Zhu

In this paper we consider a nonlinear Petrovsky equation in a bounded domain with a delay term and a strong dissipation \begin{align*} u_{tt} + \Delta^{2} u -\mu_1g_1( \Delta( u_t(x,t))) -\mu_2g_2( \Delta (u_t(x,t-\tau))) =0. \end{align*}…

偏微分方程分析 · 数学 2021-08-20 Ahmed Chahtou , Mama Abdelli , Akram Ben Aissa

In this paper, we study the indirect stability of Timoshenko system with local or global Kelvin-Voigt damping, under fully Dirichlet or mixed boundary conditions. Unlike the results of H. L. Zhao, K. S. Liu, and C. G. Zhang and of X. Tian…

偏微分方程分析 · 数学 2020-05-27 Mouhammad Ghader , Ali Wehbe

In this paper, we consider nonlinear thermoelastic systems of Timoshenko type in a one-dimensional bounded domain. The system has two dissipative mechanisms being present in the equation for transverse displacement and rotation angle - a…

偏微分方程分析 · 数学 2018-11-06 Salim A. Messaoudi , Michael Pokojovy , Belkacem Said-Houari

We analyze the stability properties of a linear thermoelastic Timoshenko-Gurtin-Pipkin system with thermal coupling acting on both the shear force and the bending moment. Under either the mixed Dirichlet-Neumann or else the full Dirichlet…

偏微分方程分析 · 数学 2021-11-08 Filippo Dell'Oro , Marcio A. Jorge Silva , Sandro B. Pinheiro

In this paper we consider a multi-dimensional wave equation with dynamic boundary conditions related to the Kelvin-Voigt damping and a delay term acting on the boundary. If the weight of the delay term in the feedback is less than the…

偏微分方程分析 · 数学 2012-06-06 Stéphane Gerbi , Said-Houari Belkacem

Results of stabilization for the higher order of the Kadomtsev-Petviashvili equation are presented in this manuscript. Precisely, we prove with two different approaches that under the presence of a damping mechanism and an internal delay…

偏微分方程分析 · 数学 2022-12-29 Roberto de A. Capistrano-Filho , Victor H. Gonzalez Martinez , Juan Ricardo Muñoz

The subject of this paper is to study the decay of solutions for two systems of laminated Timoshenko beams with interfacial slip in the whole space R subject to a thermal effect of type III acting only on one component. When the thermal…

偏微分方程分析 · 数学 2021-02-04 Aissa Guesmia

The presence of a delay in a thermoelastic system destroys the well-posedness and the stabilizing effect of the heat conduction. To avoid this problem we add to the system, at the delayed equation, a Kelvin-Voigt damping. In this note we…

偏微分方程分析 · 数学 2022-12-20 Smain Moulay Khatir , Farhat Shel

Our aim in this article is to study a nonlinear viscoelastic Kirchhoff equation with strong damping, Balakrishnan-Taylor damping, nonlinear source and dynamical boundary condition. Firstly, we prove the local existence of solutions by using…

偏微分方程分析 · 数学 2015-06-09 Gang Li , Biqing Zhu , Danhua Wang

This work first gives the global existence and optimal decay rates of solutions to the classical Timoshenko system on the framework of Besov spaces. Due to the \textit{non-symmetric} dissipation, the general theory for dissipative…

偏微分方程分析 · 数学 2015-03-17 Naofumi Mori , Jiang Xu , Shuichi Kawashima

The presence of a delay in a thermoelastic system destroys the well-posedness and the stabilizing effect of the heat conduction [17]. To avoid this problem we add to the system, at the delayed equation, a Kelvin-Voigt damping. At first, we…

偏微分方程分析 · 数学 2020-12-23 Smain Monlay Khatir , Farhat Shel

In this paper, we consider the following dissipative viscoelastic with memory-type Timoshenko system \begin{equation*} \begin{gathered} \begin{cases} \rho_1 \phi_{tt} - \kappa ( \phi _{x} + \psi) _x + \kappa \int_0^\infty g(s) (\phi_x…

偏微分方程分析 · 数学 2021-09-14 Shadi Al-Omari

Bresse-Timoshenko beam model with thermal, mass diffusion and theormoelastic effects is studied. We state and prove the well-posedness of problem. The global existence and uniqueness of the solution is proved by using the classical…

偏微分方程分析 · 数学 2020-11-11 Mohammad Elhindi , Khaled Zennir , Djamel Ouchenane , Abdelbaki Choucha , Toufic El Arwadi

The goal of this paper is to study a nonlinear viscoelastic wave equation with strong damping, time-varying delay and dynamical boundary condition. By introducing suitable energy and Lyapunov functionals, under suitable assumptions, we then…

偏微分方程分析 · 数学 2015-06-11 Gang Li , Biqing Zhu , Danhua Wang

We study in this article the asymptotic behavior of the Mindlin-Timoshenko system subject to a nonlinear dissipation acting only on the equations of the rotation angles. First, we briefly recall the existence of the solution of this system.…

偏微分方程分析 · 数学 2024-04-04 Ahmed Bchatnia , Sabrine Chebbi , Makram Hamouda
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