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timoshenko type system

Unlike the classical dissipative Timoshenko type system with viscous damping acting on transverse displacement, we prove that the corresponding dissipative Shear beam model has an energy exponential decay regardless any relationship between coefficients of the system.

Energy decay for damped Shear beam model and new facts related to the classical Timoshenko system

timoshenko type system

In this paper, we consider a Timoshenko type system coupled with parabolic equation that represents the thermal effect given by the Gurtin-Pipkin law while taking into account that the temperature.

Stability of Timoshenko system coupled with thermal law of Gurtin-Pipkin affecting on shear force

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10.32347/TIT2141.0301

Timoshenko type on an elastic half-space using the method of the outcoming dynamics problems to solve an infinite system of integral equations Volterra of the second kind.

About one approach to the problems of impact of fine shells of the S.P. Timoshenko type

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Timoshenko Type - Timoshenko type on an elastic half-space using the method of the outcoming dynamics problems to solve an infinite system of integral equations Volterra of the second kind. [1]

timoshenko type system

Unlike the classical dissipative Timoshenko type system with viscous damping acting on transverse displacement, we prove that the corresponding dissipative Shear beam model has an energy exponential decay regardless any relationship between coefficients of the system. [1] In this paper, we consider a Timoshenko type system coupled with parabolic equation that represents the thermal effect given by the Gurtin-Pipkin law while taking into account that the temperature. [2] (Z Angew Math Phys 68(145):1–31, 2017; Z Angew Math Mech 98(8):1320–1333, 2018; IMA J Appl Math 84(4):763–796, 2019; Acta Mech 231:3565–3581, 2020) show that the second vibration mode or simply second spectrum of frequency and it’s damaging consequences appears as a lost element in analysis of stabilization and now it’s more clear that the damping importance into stabilization scenario of Timoshenko type systems. [3]