Results 1 to 10 of about 12,190 (165)
Polynomial energy decay of a wave–Schrödinger transmission system [PDF]
We study in this paper a wave–Schrödinger transmission system for its stability. By analyzing carefully Green’s functions for the infinitesimal generator of the semigroup associated with the system under consideration, we obtain a useful resolvent ...
Chengqiang Wang
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Polynomial decay for the energy with an acoustic boundary condition
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Yuming Qin, J E Munoz Rivera
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On the time polynomial decay in elastic solids with voids
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Quintanilla R
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Energy Decay Estimates of a Timoshenko System with Two Nonlinear Variable Exponent Damping Terms
This paper is concerned with the asymptotic behavior of the solution of a Timoshenko system with two nonlinear variable exponent damping terms. We prove that the system is stable under some specific conditions on the variable exponent and the equal wave ...
Adel M. Al-Mahdi +1 more
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In this paper, a polynomial decay rate of Kirchhoff’s nonlinear viscoelastic viscoelastic equation solution related with Balakrishnan-Taylor dissipation solution and logarithmic source terms is obtained, where we obtain the result of energy decay of ...
Salah Boulaaras
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POLYNOMIAL DECAY OF CORRELATIONS IN THE GENERALIZED BAKER'S TRANSFORMATION [PDF]
We introduce a family of area preserving generalized baker's transformations acting on the unit square and having sharp polynomial rates of mixing for Hölder data. The construction is geometric, relying on the graph of a single variable "cut function".
Christopher J. Bose, Rua Murray
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Improved Algorithms for Polynomial-Time Decay and Time-Decay with Additive Error [PDF]
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Tsvi Kopelowitz, Ely Porat
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Dynamics of a new thermoelastic Timoshenko system with second sound
This work studies the optimal and general stability of a thermoelastic Timoshenko system with second sound. More succinctly, under some assumptions on the parameters of the system, we derive an optimal and general decay result for the solution energy of ...
Cyril Dennis Enyi
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Polynomial asymptotic stability of damped stochastic differential equations
The paper studies the polynomial convergence of solutions of a scalar nonlinear It\^{o} stochastic differential equation\[dX(t) = -f(X(t))\,dt + \sigma(t)\,dB(t)\] where it is known, {\it a priori}, that $\lim_{t\rightarrow\infty} X(t)=0$, a.s.
John Appleby, D. Mackey
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Fourier approximation plays a key role in qualitative theory of deterministic and random differential equations. In this paper, we will develop a new approximation tool.
Zhang Zhihua
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