Exponential stability for laminated beams with intermediate damping

Author:

Cabanillas Victor R.,Raposo Carlos A.ORCID

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference27 articles.

1. Alves, M.S., Monteiro, R.N.: Exponential stability of laminated Timoshenko beams with boundary/internal controls. J. Math. Anal. Appl. 482, 123516 (2020)

2. Apalara, T.A.: On the stability of a thermoelastic laminated beam. Acta Math. Sci. 39, 1517–1524 (2019)

3. Apalara, T.A.: Uniform stability of a laminated beam with structural damping and second sound. Z. Angew. Math. Phys. 68, 1–16 (2017)

4. Apalara, T.A., Nass, A.M., Sulaiman, H.A.: On a laminated Timoshenko beam with nonlinear structural damping. Math. Comput. Appl. 25, 1–11 (2020)

5. Apalara, T.A., Raposo, C.A., Nonato, C.A.: Exponential stability for laminated beams with a frictional damping. Arch. Math. (Basel) 39, 1517–1524 (2019)

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1. Asymptotic stabilization for Bresse transmission systems with fractional damping;Electronic Journal of Differential Equations;2023-12-28

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3. On the Internal and Boundary Control of the Laminated Beams;Mediterranean Journal of Mathematics;2022-10-16

4. Optimal stability results for laminated beams with Kelvin-Voigt damping and delay;Journal of Mathematical Analysis and Applications;2022-10

5. Optimal polynomial stability for laminated beams with Kelvin–Voigt damping;Mathematical Methods in the Applied Sciences;2022-04-24

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