Determining the natural frequencies of an elastic parallelepiped by the advanced Kantorovich-Vlasov method
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Publication:366926
DOI10.1007/s10778-011-0467-9zbMath1272.74248OpenAlexW2081197300MaRDI QIDQ366926
Publication date: 25 September 2013
Published in: International Applied Mechanics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10778-011-0467-9
natural frequencyadvanced Kantorovich-Vlasov methoddifferent boundary conditionsisotropic elastic parallelepiped
Vibrations in dynamical problems in solid mechanics (74H45) Numerical approximation of solutions of dynamical problems in solid mechanics (74H15)
Related Items (4)
On Some Recent Discrete-Continuum Approaches to the Solution of Shell Problems ⋮ Three-dimensional analysis of the free vibrations of layered composite plates based on the semianalytic finite-element method ⋮ Semi-analytical modeling of cutouts in rectangular plates with variable thickness -- free vibration analysis ⋮ Three-dimensional analysis of the lower frequencies of a cantilevered anisotropic parallelepiped
Cites Work
- Natural vibrations of thin conical panels of variable thickness
- Solving the torsion problem for an anisotropic prism by the advanced Kantorovich-Vlasov method
- A continuum three-dimensional vibration analysis of thick rectangular plates
- Three-dimensional vibration analysis of thick rectangular plates using Chebyshev polynomial and Ritz method
- Free vibrations of a simply supported, rectangular plate: An exact elasticity solution
- On the three-dimensional vibrations of the cantilevered rectangular parallelepiped
- Using Spline Functions to Solve Boundary-Value Problems for Laminated Orthotropic Trapezoidal Plates of Variable Thickness
- An exact analysis for vibration of simply-supported homogeneous and laminated thick rectangular plates
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