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Vibration analysis of elastically supported plates using differential quadrature techniques
Faculty
Engineering
Year:
2020
Type of Publication:
ZU Hosted
Pages:
Authors:
Ola Ragab Abdou Mohamed
Staff Zu Site
Abstract In Staff Site
Journal:
Journal of Engineering and Applied Sciences Medwell Journals
Volume:
Keywords :
Vibration analysis , elastically , supported plates using
Abstract:
Different schemes are examined for vibration analysis of elastically supported composite plate problems. Formulation of the problem is based on a first order transverse shear theory. Investigations are made over Winkler - Pasternak foundation model. Examined schemes are based on polynomial, sinc, discrete singular convolution differential quadrature methods. Numerical analysis is implemented to explore influence of different computational characteristics on convergence and accuracy of the obtained results. Further a parametric study is introduced to investigate the influence of elastic and geometric characteristics of the vibrated plate, on results.
Author Related Publications
Ola Ragab Abdou Mohamed, "Analysis of Composite Plates Using Moving Least Squares Differential Quadrature Method", Science Direct, 2014
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Ola Ragab Abdou Mohamed, "Efficient Quadrature Solution for Composite Plate Problems", medwelljournals, 2014
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Ola Ragab Abdou Mohamed, "Quadrature Analysis of Functionally Graded Materials", IJET-IJENS, 2014
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Ola Ragab Abdou Mohamed, "Natural frequencies of a functionally graded cracked beam using the differential quadrature method", Science Direct, 2009
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Ola Ragab Abdou Mohamed, "Vibration analysis of structural elements using differential quadrature method", Cairo University, 2012
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Department Related Publications
Rahma Sadat Musa Meslem, "Heterogeneous/homogeneous and inclined magnetic aspect of infinite shear rate viscosity model of Carreau fluid with nanoscale heat transport", ScienceDirect, 2023
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Rahma Sadat Musa Meslem, "Numerical treatment of Casson nanofluid Bioconvectional flow with heat transfer due to stretching cylinder/plate: Variable physical properties", el sevier, 2023
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Ola Ragab Abdou Mohamed, "Distinctive Shape Functions of Fractional Differential Quadrature for Solving Two-Dimensional Space Fractional Diffusion Problems", MDPI, 2023
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Mohamed Salaheldin Mohamed Mohamed Ali, "Distinctive Shape Functions of Fractional Differential Quadrature for Solving Two-Dimensional Space Fractional Diffusion Problems", MDPI, 2023
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Samah Mohamed Mabrouk, "Exploring high-frequency waves and soliton solutions of fluid turbulence through relaxation medium modeled by vakhnenko-parkes equation", University of Tabriz, 2025
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