Frequency stability analysis of a cantilever viscoelastic CNT conveying fluid on a viscoelastic Pasternak foundation and under axial load based on nonlocal elasticity theory
DOI10.1002/ZAMM.202100536MaRDI QIDQ6489141
Publication date: 19 April 2024
Published in: ZAMM. Zeitschrift für Angewandte Mathematik und Mechanik (Search for Journal in Brave)
slip boundary conditionEuler-Bernoulli beamHamilton principlecarbon nanotubeKelvin-Voigt materialextended Galerkin methodmode summation technique
Rods (beams, columns, shafts, arches, rings, etc.) (74K10) Vibrations in dynamical problems in solid mechanics (74H45) Fluid-solid interactions (including aero- and hydro-elasticity, porosity, etc.) (74F10) Micromechanics of solids (74M25) Stability of dynamical problems in solid mechanics (74H55) Numerical approximation of solutions of dynamical problems in solid mechanics (74H15) Linear constitutive equations for materials with memory (74D05)
Cites Work
- Analysis of micro-sized beams for various boundary conditions based on the strain gradient elasticity theory
- Three-dimensional oscillations of a cantilever pipe conveying fluid
- Strain gradient beam model for dynamics of microscale pipes conveying fluid
- Application of the differential transformation method to vibration analysis of pipes conveying fluid
- A size-dependent shear deformation beam model based on the strain gradient elasticity theory
- Flexural vibrations of microscale pipes conveying fluid by considering the size effects of micro-flow and micro-structure
- Effect of surface energy on the dynamic response and instability of fluid-conveying nanobeams
- Strain gradient elasticity and modified couple stress models for buckling analysis of axially loaded micro-scaled beams
- Vibration control of a pipe conveying fluid under external periodic excitation using a nonlinear energy sink
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