2023
DOI: 10.1007/s00707-023-03722-z
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Effect of foam structure on thermo-mechanical buckling of foam core sandwich nanoplates with layered face plates made of functionally graded material (FGM)

Tuğçe Yıldız,
Ismail Esen
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Cited by 14 publications
(1 citation statement)
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“…The vibration characteristics of porous FG micro/nanobeams considering various types of thermal loadings have been discussed by [34] based on MCST and also the effects of various parameters, like porosity-volume fraction, thermal loadings, slenderness ratio, material grading index or power-law exponent in some literature [35], scale parameter and various boundary conditions on natural frequencies of the modeled beam has been examined. The effects of porosity, magnetic potential, elastic foundation, magnetic potential, scale coefficient, applied voltage, slenderness ratio and material gradation on the vibrational behavior of the magneto-electro elastic functionally graded (MEE-FG) nanoscale beams and plates have been examined by [36][37][38][39] through third-order shear deformation beam model derived from NET. To derive the nonlocal equations, Hamilton's principle has been used and they have been solved analytically in this work.…”
Section: Introductionmentioning
confidence: 99%
“…The vibration characteristics of porous FG micro/nanobeams considering various types of thermal loadings have been discussed by [34] based on MCST and also the effects of various parameters, like porosity-volume fraction, thermal loadings, slenderness ratio, material grading index or power-law exponent in some literature [35], scale parameter and various boundary conditions on natural frequencies of the modeled beam has been examined. The effects of porosity, magnetic potential, elastic foundation, magnetic potential, scale coefficient, applied voltage, slenderness ratio and material gradation on the vibrational behavior of the magneto-electro elastic functionally graded (MEE-FG) nanoscale beams and plates have been examined by [36][37][38][39] through third-order shear deformation beam model derived from NET. To derive the nonlocal equations, Hamilton's principle has been used and they have been solved analytically in this work.…”
Section: Introductionmentioning
confidence: 99%