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Weight optimization of axially functionally graded microbeams under buckling and vibration behaviors
Faculty
Engineering
Year:
2020
Type of Publication:
ZU Hosted
Pages:
213–234
Authors:
Salwa Amien Mohamed ebrhiem
Staff Zu Site
Abstract In Staff Site
Journal:
MECHANICS BASED DESIGN OF STRUCTURES AND MACHINES Taylor & Francis Group
Volume:
51
Keywords :
Weight optimization , axially functionally graded microbeams
Abstract:
This article presents a study of multiobjective shape optimization of nonuniform microbeams made of functionally graded materials (FGMs). The goal is to discover the optimal shape functions and volume fraction distribution to maximize the critical buckling load and fundamental frequency while minimizing the mass and material cost of the microbeam. Based on Timoshenko beam theory with the modified couple stress theory, the static and dynamic behavior of axially functionally graded material nonuniform microbeam has been presented. Three types of shape functions are considered to control the variation of height and width along the beam length. The multiobjective particle swarm optimization (MOPSO) is applied to search for the Pareto optimal solutions. The shape functions parameters and types in addition to the FGM power index are considered as the design variables. Several cases are studied to demonstrate the multiobjective optimal shape design of axially functionally graded beams.
Author Related Publications
Salwa Amien Mohamed ebrhiem, "A novel differential-integral quadrature method for the solution of nonlinear integro-differential equations", John Wiley & Sons Ltd, 2021
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Salwa Amien Mohamed ebrhiem, "Thermal vibration characteristics of pre/post‑buckled bi‑directional functionally graded tapered microbeams based on modifed couple stress Reddy beam theory", Springer, 2020
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Salwa Amien Mohamed ebrhiem, "Nonlinear thermal buckling and postbuckling analysis of bidirectional functionally graded tapered microbeams based on Reddy beam theory", Springer, 2020
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Salwa Amien Mohamed ebrhiem, "New Smoother to Enhance Multigrid-Based Methods for Bratu Problem", Elsevier, 2008
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Salwa Amien Mohamed ebrhiem, "Optimally efficient multigrid algorithms for incompressible Euler equations", Emerald Group Publishing Limited, 2008
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