A new approach for free vibration of axially functionally graded beams with non-uniform cross-section
By Yong Huang, Xian‐Fang Li. 2010
372 citations recorded by the source corpus.
Subfields: Control and Systems Engineering, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/b1866cefe0f557a9642878e1a2242334d1a9961b
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In Control and Systems Engineering
In Mechanics of Materials
- J. Banerjee
- A. S. Sayyad
- Y. Ghugal
- Thuc P. Vo
- Huu-Tai Thai
- Trung‐Kien Nguyen
- A. Ananthapuvirajah
- Saurabh Kumar
Citations in the corpus
- Exact frequency equations of free vibration of exponentially functionally graded beams (2013, methodology): “Huang and Li [14] studied free vibration of axially graded beams with any gradient variation by using the integral equation method.”
- Geometrically nonlinear free vibration analysis of axially functionally graded taper beams (2015, background): “Huang and Li [16,17] studied the dynamic and buckling behavior of AFG tapered beams by reducing the corresponding governing differential equation to Fredholm integral equations.”
- Free vibration analysis of axially functionally graded tapered Timoshenko beams using differential transformation element method and differential quadrature element method of lowest-order (2013, background): “Huang and Li [15] studied free vibration of non-uniform axially FG beams by transforming the governing differential equation to Fredholm integral equations.”
- Free vibrations of non-uniform and axially functionally graded beams using Haar wavelets (2011, background): “The material is chosen to consist of aluminium and zirconia as follows [14]”
- Free vibration of axially functionally graded Timoshenko beams with non-uniform cross-section (2013, background): “Huang and Li [8] presented a simple approach for analyzing free vibration of axially graded and non-uniform beams by transform the governing differential equation with variable coefficients to the corresponding Fredholm integral equations for different boundary conditions.”
- Modeling and analysis of functionally graded sandwich beams: a review (2019, background): “Huang and Li [177] examined the free vibration of axially FG beams with nonuniform cross section for various end supports including simply supported, clamped and free ends.”
- Static and free vibration of axially loaded functionally graded beams based on the first-order shear deformation theory (2013, background): “([29],[30]) investigated the vibration of axially FG Timoshenko beams with non-uniform cross-section.”
- Free vibration characteristics of a functionally graded beam by finite element method (2011, background): “Huang and Li [19] studied free vibration of axially functionally graded beams with non-uniform cross-section.”
- Free vibration and stability analysis of axially functionally graded tapered Timoshenko beams with classical and non-classical boundary conditions (2011, neutral): “Reviewing the literature, it is understood that most of the previous works on FG beams have considered the gradation of material properties in thickwise direction [3–5] and relatively few researchers [6–16] have studied the structural behavior of those types of FG beams whose material properties var”