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- W3126958363 abstract "In this paper, we study the Bresse system in a bounded domain with linear frictional dissipation working only on the veridical displacement. The longitudinal and shear angle displacements are free. Our first main result is to prove that, independently from the velocities of waves propagations, this linear frictional dissipation does not stabilize exponentially the whole Bresse system. Our second main result is to show that the solution converges to zero at least polynomially. The proof of the well-posedness of our system is based on the semigroup theory. The stability results will be proved using a combination of the energy method and the frequency domain approach." @default.
- W3126958363 created "2021-02-15" @default.
- W3126958363 creator A5054815362 @default.
- W3126958363 date "2021-02-05" @default.
- W3126958363 modified "2023-09-27" @default.
- W3126958363 title "Polynomial and non exponential stability of a weak dissipative Bresse system" @default.
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