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Stability buckling and bending of nanobeams including cutouts.
Faculty
Engineering
Year:
2022
Type of Publication:
ZU Hosted
Pages:
209-230
Authors:
Mohammed Abdelmoniem Mohamed Eltaher
Staff Zu Site
Abstract In Staff Site
Journal:
Engineering with Computers Springer
Volume:
Keywords :
Stability buckling , bending , nanobeams including cutouts.
Abstract:
This manuscript developed a comprehensive model and numerical studies to illustrate the effect of perforation parameters on critical buckling loads and static bending of thin and thick nanobeams for all boundary conditions
Author Related Publications
Mohammed Abdelmoniem Mohamed Eltaher , "Vibrations and stress analysis of rotating perforated beams by using finite elements method", Techno-Press, Ltd., 2021
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Mohammed Abdelmoniem Mohamed Eltaher , "Free vibration of porous FG nonlocal modified couple nanobeams via a modified porosity model", Techno press, 2021
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Mohammed Abdelmoniem Mohamed Eltaher , "Vibration of nonlinear graduation of nano-Timoshenko beam considering the neutral axis position", ScienceDirect, 2014
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Mohammed Abdelmoniem Mohamed Eltaher , "Surface and thermal load effects on the buckling of curved nanowires", Sciencedirect, 2014
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Mohammed Abdelmoniem Mohamed Eltaher , "Modeling of viscoelastic contact-impact problems", journal homepage: www.elsevier.com/locate/apm, 2009
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Salwa Amien Mohamed ebrhiem, "Exponential higher-order compact scheme for 3D steady convection–diffusion problem", Elsevier, 2014
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Salwa Amien Mohamed ebrhiem, "A modified diffusion coefficient technique for the convection diffusion equation", Elsevier, 2013
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Mohamed Mohamed Ali Mohamed Saied, "Polyline Approximation Of Single-Valued Digital Curves Using Alternating Convex Hulls", Sci.Bull.Fac.Eng.Ain Shams Univ., 2001
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Mohamed Abdel Moneim Abdullah Daly, "Antibiotics Degradation and Bacteria Inactivation in Water by Cold Atmospheric Plasma Discharges Above and Below Water Surface", Springer Nature, 2020
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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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