2003
DOI: 10.1016/s0020-7683(03)00029-5
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A spectrally formulated finite element for wave propagation analysis in functionally graded beams

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Cited by 165 publications
(60 citation statements)
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“…However, there is an area related to modelling of the phenomenon of elastic wave propagation in functional elements composed of several materials such as, for example, functionally graded material (FGM) elements. This subject has been analysed by [116], where the FDSFEM has been employed to model the behaviour of wave propagating in a functionally graded (FG) beam subjected to high frequency impulse loading, which can be either thermal or mechanical. The element, based on the first order shear deformation theory, has exact dynamic stiffness matrix and it takes into account depthwise variation of material properties.…”
Section: Wave Propagation In 1d Elementsmentioning
confidence: 99%
“…However, there is an area related to modelling of the phenomenon of elastic wave propagation in functional elements composed of several materials such as, for example, functionally graded material (FGM) elements. This subject has been analysed by [116], where the FDSFEM has been employed to model the behaviour of wave propagating in a functionally graded (FG) beam subjected to high frequency impulse loading, which can be either thermal or mechanical. The element, based on the first order shear deformation theory, has exact dynamic stiffness matrix and it takes into account depthwise variation of material properties.…”
Section: Wave Propagation In 1d Elementsmentioning
confidence: 99%
“…The last step is a sintering. By this method, the FGM fabricated usually have the stepwise structure 5 and it is difficult to produce the FGM with a continuous gradient. An example of natural transport phenomena method is a centrifugal method.…”
Section: Functionally Graded Materialsmentioning
confidence: 99%
“…Note that in the case of homogeneous materials the general prob lem decouples into the extension torsion problem and the bend ing shear problem, see [21]. The relations of identification (10) and (11), written for straight rods, become…”
Section: Straight Rodsmentioning
confidence: 99%