4.7 Article

Vibration of spinning functionally graded nanotubes conveying fluid

期刊

ENGINEERING WITH COMPUTERS
卷 38, 期 2, 页码 1771-1792

出版社

SPRINGER
DOI: 10.1007/s00366-020-01123-7

关键词

Spinning nanotubes conveying fluid; Nonlocal strain gradient theory; Functionally graded materials; Stability and Campbell diagrams; Coupled vibrations

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In this study, the vibration and stability of magnetically embedded spinning axially functionally graded nanotubes conveying fluid were analyzed using the nonlocal strain gradient theory. The influence of material distribution type and size-dependent parameters on the stability of the system was investigated. The findings provide guidance for the modeling and design of nanofluidic systems.
As a first attempt, the vibration and stability analysis of magnetically embedded spinning axially functionally graded (AFG) nanotubes conveying fluid under axial loads is performed based on the nonlocal strain gradient theory (NSGT). A detailed parametric investigation is conducted to elucidate the influence of key factors such as material distribution type and size-dependent parameters on the divergence and flutter instability borders. Also, a comparative study is conducted to evaluate the available theories in the modeling of nanofluidic systems. The material characteristics of the system are graded along the longitudinal direction based on the power-law and exponential distribution functions. To accurate model and formulate the system, the no-slip boundary condition is considered. Adopting the Laplace transform and Galerkin discretization technique, the governing size-dependent dynamical equations of the system are solved. The backward and forward natural frequencies, as well as critical fluid and spin velocities of the system, are extracted. Besides, an analytical approach is applied to identify the instability thresholds of the system. Dynamical configurations, Campbell diagrams, and stability maps are analyzed. Meanwhile, it is concluded that, in contrast to the influence of nonlocal and density gradient parameters, the increment of strain gradient and elastic modulus gradient parameters expands the stability regions and alleviate the destabilizing effect of the axial compressive load.

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