Application of Flügge thin shell theory to the solution of free vibration behaviors for spherical-cylindrical-spherical shell: a unified formulation
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Publication:1713710
DOI10.1016/j.euromechsol.2018.12.003zbMath1406.74316OpenAlexW2906472452MaRDI QIDQ1713710
Haichao Li, Yuan Du, Jie Cui, Cong Gao, Fuzhen Pang
Publication date: 28 January 2019
Published in: European Journal of Mechanics. A. Solids (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.euromechsol.2018.12.003
free vibrationa semi analytical methodparameters studyspherical-cylindrical-spherical shellunified displacement functions
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Cites Work
- Unnamed Item
- A review of operational matrices and spectral techniques for fractional calculus
- Nonlinear vibrations of free-edge thin spherical shells: experiments on a \(1:1:2\) internal resonance
- Free vibrations of four-parameter functionally graded parabolic panels and shells of revolution
- A semi-analytical approach to analyze vibration characteristics of uniform and stepped annular-spherical shells with general boundary conditions
- A semi analytical method for the free vibration of doubly-curved shells of revolution
- The modified Fourier-Ritz approach for the free vibration of functionally graded cylindrical, conical, spherical panels and shells of revolution with general boundary condition
- Nonlinear vibrations of free-edge thin spherical shells: modal interaction rules and 1:1:2 internal resonance
- Vibration analysis of spherical structural elements using the GDQ method
- A variational method for free vibration analysis of joined cylindrical-conical shells
- Effect of Boundary Conditions on Free Vibration of Thick Isotropic Spherical Shells
- Application of Vectorial Wave Method in Free Vibration Analysis of Cylindrical Shells
- An exact analysis for free vibration of a composite shell structure-hermetic capsule.
