2019
DOI: 10.1016/j.ijmecsci.2019.02.015
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Nonlinear primary and super-harmonic resonances of functionally graded carbon nanotube reinforced composite beams

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Cited by 43 publications
(5 citation statements)
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“…In equations ( 5) and ( 6), 11 A , 11 B and 11 D are extension-extension, bending-extension and bending-bending coupling coefficients, respectively, which can be evaluated using the wellknown classical theory of FGM beams [13]. Their expressions are defined as follows:…”
Section: Linear Vibration Analysismentioning
confidence: 99%
“…In equations ( 5) and ( 6), 11 A , 11 B and 11 D are extension-extension, bending-extension and bending-bending coupling coefficients, respectively, which can be evaluated using the wellknown classical theory of FGM beams [13]. Their expressions are defined as follows:…”
Section: Linear Vibration Analysismentioning
confidence: 99%
“…The analysis reveals that the IHB method has good convergence and accuracy with the ability to extract both stable and unstable solutions. Wu et al [32] derived nonlinear ordinary differential equations for functional gradient carbon nanotube reinforced composite beams and solved the vibrational response of the system subjected to transverse simple harmonic excitation by means of the IHB method in order to study its nonlinear primary and super-harmonic resonance responses. Kwangchol et al [33] modeled the nonlinear forced vibration of laminated beams by differential quadrature finite element method and IHB method, on the basis of which the role of internal resonance on the nonlinear frequency response of the structure was analyzed in detail.…”
Section: Introductionmentioning
confidence: 99%
“…The nonlinearity of structures can cause complex dynamic responses such as super-harmonic response (Permoon et al, 2018; Wu et al, 2019), subharmonic response (Rong et al, 2011), and soft and hard nonlinearity (Guo et al, 2022b; Han et al, 2021). It is worth noting that unstable closed detached response (CDR) branches may be introduced owing to the nonlinearity in the vibration control of the system (Habib et al, 2017; Zang et al, 2018).…”
Section: Introductionmentioning
confidence: 99%