2010
DOI: 10.1016/j.compstruc.2008.04.004
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Advanced mixed theories for bending analysis of functionally graded plates

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Cited by 105 publications
(56 citation statements)
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“…Varying the thickness coordinate z from −h/2 to h/2, Young's modulus changes with continuity, as illustrated in Figure 3, where the exponential κ varies from 1 to 10. The global thickness is h = 0.1 m. A detailed investigation was made in for PVD models and in [Brischetto and Carrera 2008] for RMVT models. The FSDT model is compared in Table 2 with some advanced ones (κ = 1), with the solution from [Zenkour 2006] (a generalized shear deformation model), and with a discrete layer quasi-three-dimensional solution previously presented in .…”
Section: Resultsmentioning
confidence: 99%
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“…Varying the thickness coordinate z from −h/2 to h/2, Young's modulus changes with continuity, as illustrated in Figure 3, where the exponential κ varies from 1 to 10. The global thickness is h = 0.1 m. A detailed investigation was made in for PVD models and in [Brischetto and Carrera 2008] for RMVT models. The FSDT model is compared in Table 2 with some advanced ones (κ = 1), with the solution from [Zenkour 2006] (a generalized shear deformation model), and with a discrete layer quasi-three-dimensional solution previously presented in .…”
Section: Resultsmentioning
confidence: 99%
“…A detailed description of the CUF extended to FGMs is reported in for the PVD (only the displacements are considered as primary variables) and in [Brischetto and Carrera 2008] for the RMVT (both displacements and transverse shear/normal stresses as primary variables). Further details regarding the assembly procedure (expansion in z for the primary variables and material properties, multilayer assembly procedure) and the governing equations can be found in these same two papers.…”
Section: Extension Of Cuf To Fgmsmentioning
confidence: 99%
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“…Bu çalışmalar arasında, kapalı formda analitik çözümlerin büyük çoğunluğunu, özel olarak seçilmiş sınır koşullarının öncelikli olarak sağlandığı basit mesnetli sınır şartlarıyla modellenmiş Navier tipi çözümler oluşturmaktadır. Çözümlerde ağırlıklı olarak, efektif malzeme özelliklerinin genel olarak kalınlık boyunca üstel değiştiği kabulü yapılmıştır [2][3][4][5][6][7][8][9][10][11][12][13]. Analitik çözümlerin yanında, yarı-analitik ve analitik çözümler Pendhari vd.…”
Section: Gi̇ri̇ş (Introduction)unclassified