Generalized Differential Quadrature Finite Element Method for vibration analysis of arbitrarily shaped membranes
By Nicholas Fantuzzi, Francesco Tornabene, Erasmo Viola. 2014
107 citations recorded by the source corpus.
Subfields: Control and Systems Engineering, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/14ef9b1f2ed6c02775a747095527de76aec07ae3
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In Control and Systems Engineering
- Nicholas Fantuzzi
- Francesco Tornabene
- M. Bacciocchi
- Erasmo Viola
- L. Rossetti
- A. J. Ferreira
- A. Neves
- J. Reddy
In Mechanics of Materials
- Francesco Tornabene
- Nicholas Fantuzzi
- Erasmo Viola
- M. Bacciocchi
- L. Rossetti
- A. J. Ferreira
- A. Neves
- Salvatore Brischetto
Citations in the corpus
- Strong formulation finite element method for arbitrarily shaped laminated plates - Part I. Theoretical analysis (2014, background): “They can be demonstrated to be functions of the Jacobian matrix J of the transformation (Fantuzzi 2013 and Fantuzzi et al. 2014) 131 Nicholas Fantuzzi and Francesco Tornabene , det det , det det x y x y y x y x”
- Stability and accuracy of three Fourier expansion‐based strong form finite elements for the free vibration analysis of laminated composite plates (2017, methodology): “Regarding the free vibration problem of structural membranes, several comparisons were presented in the work [74], where several benchmarks were taken from the literature and compared with the SFEM.”
- Static analysis of functionally graded conical shells and panels using the generalized unconstrained third order theory coupled with the stress recovery (2014, methodology): “With the in-plane stress components indirectly derived from the GDQ-solution [54–92] of the fundamental system, the integration of the three dimensional indefinite equilibrium equations is carried out.”
- The strong formulation finite element method: stability and accuracy (2014, background): “The complete review of the present methodology can be found in the previous works by the authors [1-6] and in the book by the authors [7].”