Quadrature Analysis of Functionally Graded Materials

Faculty Engineering Year: 2014
Type of Publication: ZU Hosted Pages: 69-80
Authors:
Ola Ragab Abdou Mohamed
Journal: International Journal of Engineering & Technology IJET-IJENS IJET-IJENS Volume: 14
Keywords : Quadrature Analysis , Functionally Graded Materials    
Abstract:
A hybrid technique consisting of moving least square differential quadrature and finite difference methods is employed to examine bending problems of irregular composite plates. Based on a transverse shear theory, the governing equation
    
     
 
       

Author Related Publications

  • Ola Ragab Abdou Mohamed, "Analysis of Composite Plates Using Moving Least Squares Differential Quadrature Method", Science Direct, 2014 More
  • Ola Ragab Abdou Mohamed, "Efficient Quadrature Solution for Composite Plate Problems", medwelljournals, 2014 More
  • Ola Ragab Abdou Mohamed, "Natural frequencies of a functionally graded cracked beam using the differential quadrature method", Science Direct, 2009 More
  • Ola Ragab Abdou Mohamed, "Vibration analysis of structural elements using differential quadrature method", Cairo University, 2012 More
  • Ola Ragab Abdou Mohamed, "Efficient Quadrature Solution for Composite Plates with Variable Thickness Resting on Non-Uniform and Nonlinear Elastic Foundation", International Journal, 2019 More

Department Related Publications

  • Salwa Amien Mohamed ebrhiem, "Adaptive FAS-Multigrid Method for Nonlinear Elliptic Equations on Unstructured Grids", لايوجد, 1900 More
  • Amr Mohamed Salaheldeen Abdelaziem Mohamed, "Evaluation o Green's unction derivatives or exponentially graded elasticity", لايوجد, 1900 More
  • Salwa Amien Mohamed ebrhiem, "Optimally efficient multigrid algorithms for incompressible Euler equations", Emerald Group Publishing Limited, 2008 More
  • Salwa Amien Mohamed ebrhiem, "Adaptive FAS-multigrid method for nonlinear elliptic equations on unstructured grids", Wiley InterScience, 2007 More
  • Rania Bahgat Mohamed Amer, "An Efficient Method To Solve Thermal Wave Equations", Published by Scientific Research Publishing, 2014 More
Tweet