2019
DOI: 10.1016/j.ijengsci.2018.11.003
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Global dynamics of fluid conveying nanotubes

Abstract: In the present article, an effort is made to analyse the coupled global dynamics of nanoscale fluid-conveying tubes. The influences of geometric nonlinearity are captured through the nonlinear Euler-Bernoulli strain relation of beams. Moreover, the size influences related to the nanoscale tube are captured via developing a nonlocal strain gradient model of beams. The Beskok-Karniadakis theory is also used for capturing the size influences related to the nanofluid. In addition to size influences, Coriolis accel… Show more

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Cited by 67 publications
(16 citation statements)
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“…As seen in the figure, a Cartesian coordinate frame with axes x and z is employed to describe the geometrical properties of the microsystem. In the present work, the effects of geometric nonlinearity [34][35][36][37][38][39][40][41] are considered. Accounting for the geometric nonlinearities caused by large deformations, the axial strain of the microtube (ε xx ) can be written as:…”
Section: Fluid-structure Interaction Model Of the Microtubementioning
confidence: 99%
“…As seen in the figure, a Cartesian coordinate frame with axes x and z is employed to describe the geometrical properties of the microsystem. In the present work, the effects of geometric nonlinearity [34][35][36][37][38][39][40][41] are considered. Accounting for the geometric nonlinearities caused by large deformations, the axial strain of the microtube (ε xx ) can be written as:…”
Section: Fluid-structure Interaction Model Of the Microtubementioning
confidence: 99%
“…The results showed that the boundary layer separation could be delayed, which led to a remarkable drag reduction and a significant improvement in the structural stability. In addition, in recent years, the study of fluid-conveying tubes has also received more and more attention from researchers [11][12][13].…”
Section: Introductionmentioning
confidence: 99%
“…This indicates that considering the material length scale is necessary to make sure that the results are compatible with the experimental tests. Consequently, scale-free formulations disregarding the size-dependent characteristics of ultrasmall systems are not reliable [34]. To capture the influence of such phenomena, a modified continuum mechanics theory was developed.…”
Section: Introductionmentioning
confidence: 99%