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EN
The dynamic stability analysis is applied to activated shape memory alloy hybrid structures rotating with the nonconstant angular velocity. The rotating circular cylindrical shell is treated as a beam-like structure subjected to a constant torque. The time-dependent component of angular velocity is assumed in the form of the wide-band Gaussian processes modelled as a Wiener process. In this dynamics study the hybrid elements is treated as a thin angle-ply laminated beam containing both the conventional fibers arbitrary oriented and the activated shape memory alloy fibers parallel to the shaft axis. Using the appropriate energy-like Liapunov functional and the standard stability technique of partial differential equations leads to the effective sufficient criterion for the dynamic stability and the uniform stochastic stability of the shaft equilibrium. The boundaries of stability regions as functions of angular velocity, loading characteristics, damping coefficients, and properties of shaft material are analytically defined. The thermal activation substantially increases stability regions.
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