Vibrations of circular cylindrical shells: Theory and experiments
By F. Pellicano. 2007
179 citations recorded by the source corpus.
In the present paper, a method for analysing linear and nonlinear vibrations of circular cylindrical shells having different boundary conditions is presented; the method is based on the Sanders–Koiter theory. Displacement fields are expanded in a mixed double series based on harmonic functions and Chebyshev polynomials. Simply supported and clamped–clamped boundary conditions are analysed, as well as connections with rigid bodies; in the latter case experiments are carried out. Comparisons with experiments and finite-element analyses show that the technique is computationally efficient and accurate in modelling linear vibrations of shells with different boundary conditions. An application to large amplitude of vibration shows that the technique is effective also in the case of nonlinear vibration: comparisons with the literature confirm the accuracy of the approach. The method proposed is a general framework suitable for analysing vibration of circular cylindrical shells both in the case of linear and nonlinear vibrations. r 2007 Elsevier Ltd. All rights reserved.
Subfields: Control and Systems Engineering, Mechanical Engineering, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/77d716ff7bbaf16c77afc14366c0bf4d7bd4cf44
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Control and Systems Engineering
In Mechanical Engineering
In Mechanics of Materials
Citations in the corpus
- Non-linear vibrations of shells: A literature review from 2003 to 2013 (2014, methodology): “Pellicano and Avramov [94] and Pellicano [95] performed experi ments on cylindrical shells connected to a rigid disk and under base excitation to obtain damping ratios for numerical simulations.”
- A variational method for free vibration analysis of joined cylindrical-conical shells (2013, methodology): “Due to their recursive nature and fast convergence characteristics, Chebyshev orthogonal polynomials (Zhou et al., 2003; Pellicano, 2007) considered in the meridional direction will be used to derive the discretized equations of motion.”