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On wave propagation in two-dimensional functionally graded porous rotating nano-beams using a general nonlocal higher-order beam model

S. Faroughi, A. Rahmani, Michael Friswell

Applied Mathematical Modelling, Volume: 80, Pages: 169 - 190

Swansea University Author: Michael Friswell

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DOI (Published version): 10.1016/j.apm.2019.11.040

Abstract

This paper studies the wave propagation of two-dimensional functionally graded (2D-FG) porous rotating nano-beams for the first time. The rotating nano-beams are made of two different materials, and the material properties of the nano-beams alter both in the thickness and length directions. The gene...

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Published in: Applied Mathematical Modelling
ISSN: 0307-904X
Published: Elsevier BV 2020
Online Access: Check full text

URI: https://cronfa.swan.ac.uk/Record/cronfa52965
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Abstract: This paper studies the wave propagation of two-dimensional functionally graded (2D-FG) porous rotating nano-beams for the first time. The rotating nano-beams are made of two different materials, and the material properties of the nano-beams alter both in the thickness and length directions. The general nonlocal theory (GNT) in conjunction with Reddy's beam model are employed to formulate the size-dependent model. The GNT efficiently models the dispersions of acoustic waves when two independent nonlocal fields are modelled for the longitudinal and transverse acoustic waves. The governing equations of motion for the 2D-FG porous rotating nano-beams are established using Hamilton's principle as a function of the axial force due to centrifugal stiffening and displacement. The analytic solution is applied to obtain the results and solve the governing equations. The effect of the features of different parameters such as functionally graded power indexes, porosity, angular velocity, and material variation on the wave propagation characteristics of the rotating nano-beams are discussed in detail.
Keywords: Wave Propagation, General Nonlocal Theory, Reddy's Beam Model, 2D-FG Beam, Rotating Nano-Beam
College: Faculty of Science and Engineering
Start Page: 169
End Page: 190

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