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Bahmyari, E. and Khedmati, M.R. (2013) Vibration Analysis of Non-Homogeneous Moderately Thick Plates with Point Supports Resting on Pasternak Elastic Foundation Using Element Free Galerkin Method. Engineering Analysis with Boundary Elements, 37, 1212-1238.
http://dx.doi.org/10.1016/j.enganabound.2013.05.003

has been cited by the following article:

• TITLE: Effect of Foundation and Non-Homogeneity on the Vibrations of Polar Orthotropic Parabolically Tapered Circular Plates

  AUTHORS: Shivani Srivastava, Seema Sharma, Roshan Lal

  KEYWORDS: Pasternak Foundation, Parabolically Varying Thickness, Circular Plate, Polar Orthotropy, Non-Homogenity

  JOURNAL NAME: Applied Mathematics, Vol.6 No.9, August 17, 2015

  ABSTRACT: The effect of Pasternak foundation and non-homogenity on the axisymmetric vibrations of polar orthotropic parabolically varying tapered circular plates has been analyzed on the basis of classical plate theory. Ritz method has been used to find the numerical solution of the specified problem. The efficiency of the Ritz method depends on the choice of basis function based upon deflection of polar orthotropic plates. The effects of different plate parameters viz. elastic foundation, non-homogeneity, taper parameter and that of orthotropy on fundamental, second and third mode of vibration have been studied for clamped and simply-supported boundary conditions. Mode shapes for specified plates have been drawn for both the boundary conditions. Convergence and comparison studies have been carried out for specified plates.