Dynamic analysis of sandwich beams with functionally graded core using a truly meshfree radial point interpolation method

By Tinh Quoc Bui, Amir Khosravifard, Ch. Zhang, M. Hematiyan, M. Golub. 2013

177 citations recorded by the source corpus.

Subfields: Mechanical Engineering, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/af7018a75916de416798f7e6751df79c4a0a88ef

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In Mechanical Engineering

In Mechanics of Materials

Citations in the corpus

A quasi-3D theory for vibration and buckling of functionally graded sandwich beams (2015, background): “[2] investigated transient responses and natural frequencies of sandwich beams with FG core.”
Fundamental frequency analysis of functionally graded sandwich beams based on the state space approach (2016, methodology): “is also carried out by mesh-free techniques in [17-19] and homogenization approach in [20].”
Modeling and analysis of functionally graded sandwich beams: a review (2019, methodology): “The Power law (P-FGM) [21], [28], [47–50], [52]–[54], [56], [58]–[63], [66], [67], [71], [74]–[78], [85]–[92], [98]–[103], [109, 110], [113], [115]–[119], [121], [129]–[132], [134–140], [143–146], [149]–[162], [164], [168]–[176], [181]–[184], [186]–[189], [194], [196], [198–209], [211], [213, 214] T”
Enhanced nodal gradient 3D consecutive-interpolation tetrahedral element (CTH4) for heat transfer analysis (2016, methodology): “This is different from meshfree methods [26,27,5] as special treatment techniques for the essentional boundary conditions are required.”
Free vibration of FGM layered beams by various theories and finite elements (2014, unknown): “Further dynamic analysis of sandwich beams were performed in [10,11], in which the Galerkin method and the radial point interpolation procedure were adopted, respectively.”
On the high temperature mechanical behaviors analysis of heated functionally graded plates using FEM and a new third-order shear deformation plate theory (2016, methodology): “There are some descriptions to the variation of the volume fractions available in the literature, and in this particular work we adopt the common simple power-law assumption for describing the volume fraction of the ceramic (Vc) and the metal (Vm) [2,24]:”
Finite element model for vibration and buckling of functionally graded sandwich beams based on a refined shear deformation theory (2014, methodology): “[17] investigated transient responses and natural frequencies of sandwich beams with inhomogeneous FG core using a truly meshfree radial point interpolation method.”