In-plane thermal loading effects on vibrational characteristics of functionally graded nanobeams

DOI10.1007/S11012-015-0248-3zbMath1338.74072OpenAlexW1162436747MaRDI QIDQ296092

F. Blanchet-Sadri, M. Dambrine

Publication date: 14 June 2016

Published in: Meccanica (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s11012-015-0248-3

zbMATH Keywords

elasticityfunctionally graded materialsEringen's nonlocal elasticity theory vibrationin-plane thermal loadingNavier type solution

Mathematics Subject Classification ID

Rods (beams, columns, shafts, arches, rings, etc.) (74K10) Vibrations in dynamical problems in solid mechanics (74H45) Thermal effects in solid mechanics (74F05) Random structure in solid mechanics (74E35)

Related Items (3)

On boundary conditions for thermally loaded FG beams ⋮ Scale-dependent effects on wave propagation in magnetically affected single/double-layered compositionally graded nanosize beams ⋮ Exact solution for axial and transverse dynamic response of functionally graded nanobeam under moving constant load based on nonlocal elasticity theory

Cites Work

• Size-dependent vibration of functionally graded curved microbeams based on the modified strain gradient elasticity theory
• Free vibration analysis of functionally graded size-dependent nanobeams
• A theoretical analysis of smart moderately thick shear deformable annular functionally graded plate
• Analysis and modeling the size effect on vibration of functionally graded nanobeams based on nonlocal Timoshenko beam theory
• Nonlinear free vibration of size-dependent functionally graded microbeams
• On solving some eigenvalue problems by using a differential transformation
• Application of differential transformation to transient advective-dispersive transport equation
• Size-dependent elastic behavior of FGM ultra-thin films based on generalized refined theory
• Nonlocal polar elastic continua
• On nonlocal elasticity
• Multi-actuated functionally graded piezoelectric micro-tools design: A multiphysics topology optimization approach

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