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Uniform stabilization for the transmission problem of the Timoshenko system with memory
(Journal of Mathematical Analysis and Applications, 2018)
Mindlin–Timoshenko systems with Kelvin–Voigt: analyticity and optimal decay rates
(ElsevierAcademic PressSan Diego, 2014-09)
This paper is concerned with asymptotic stability of Mindlin–Timoshenko plates with dissipation of Kelvin–Voigt type on the equations for the rotation angles. We prove that the corresponding evolution semigroup is analytic ...
On polynomial rates of decay and growth of solutions to nonlinear difference equationsOn polynomial rates of decay and growth of solutions to nonlinear difference equations
(Universidad de Costa Rica, Centro de Investigación en Matemática Pura y Aplicada (CIMPA), 2007)
Fractional derivative estimates in Gevrey spaces, global regularity and decay for solutions to semilinear equations in R-n
(Academic Press Inc Elsevier ScienceSan DiegoEUA, 2003)
Polynomial stabilization of magnetoelastic plates
(Oxford University PressOxford, 2014)
In this paper, we study the polynomial stabilization for a system of magnetoelastic plates. Linear and nonlinear models are considered. The polynomial stability is obtained by means of a new multiplier given by a first-order ...
Polynomial stability of a joint-leg-beam system with local damping
(Elsevier, 2007-11)
Recent advances in the design and construction of large inflatable/rigidizable space structures and potential new applications of such structures have produced a demand for better analysis and computational tools to deal ...
Energy decay for the linear Klein-Gordon equation and boundary control
(Elsevier B.V., 2014-06-15)
In this work we study the asymptotic behavior of the solutions of the linear Klein Gordon equation in R-N, N >= 1. We prove that local energy of solutions to the Cauchy problem decays polynomially. Afterwards, we use the ...
Systematic calculation of neutrino-nucleus cross section available for astrophysical applications
(Sociedade Brasileira de Física, 2020-03)
Assuming the universality of weak interactions, we have studied the weak processes such as β-decay and electron capture using the nuclear gross theory of beta decay (GTBD). We evaluate the β± and electron capture decay ...
Emergence of power law distributions for odd and even lifetimes
(American Physical Society, 2020-12-24)
Avalanche lifetime distributions have been related to first-return random walk processes. In this sense, the theory for random walks can be employed to understand, for instance, the origin of power law distributions in ...