2004
DOI: 10.1016/j.jsv.2003.08.026
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Free vibration and buckling analyses of shear-deformable plates based on FSDT meshfree method

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Cited by 147 publications
(51 citation statements)
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“…The results are provided in Figure 9 and Table 5. From numerical results, the present isogeometric solution have a good agreement with reference solutions which were produced by using RayleighRitz method (Kitipornchai et al, 1993) and meshfree method (Liew et al 2004) respectively. It is found to be that the present isogeometric solutions generally exist between two reference solutions for most cases.…”
Section: Square Platesupporting
confidence: 64%
See 1 more Smart Citation
“…The results are provided in Figure 9 and Table 5. From numerical results, the present isogeometric solution have a good agreement with reference solutions which were produced by using RayleighRitz method (Kitipornchai et al, 1993) and meshfree method (Liew et al 2004) respectively. It is found to be that the present isogeometric solutions generally exist between two reference solutions for most cases.…”
Section: Square Platesupporting
confidence: 64%
“…It is found to be that the present isogeometric solutions generally exist between two reference solutions for most cases. (Liew et al, 2004); Ref2: Rayleigh-Ritz method (Kitipornchai et al, 1993).…”
Section: Square Platementioning
confidence: 99%
“…to equation system (34). For example, in the case of Neumann boundary conditions, this subsystem can be used to impose derivative boundary valueŝ…”
Section: Irbfn Expressions On a Grid Line (1d-irbf Scheme)mentioning
confidence: 99%
“…Liew et al [33] adopted a moving least squares differential quadrature (MLSDQ) method for predicting the free vibration behaviour of square, circular and skew plates with various boundary conditions. A meshfree method based on the reproducing kernel particle approximate for the free vibration and buckling analyses of sheardeformation plates was conducted by Liew [34]. In this method, the essential boundary conditions were enforced by a transformation technique.…”
Section: Introductionmentioning
confidence: 99%
“…The following triplets indicate the number of elements along a, b and the third digit stands for the number of elements on the external edge (correspondent to one-quarter of the plate). Thus, b/a = 1.5 has (2,3,5), (4,6,8), (8,12,14), (16,24,24), (32,48,50), (36,52,54), (40,56,58). b/a = 2 has (1,2,4), (2,4,6), (4,8,8), (8,16,16), (16,32,32), (24,48,48), (32,64,64).…”
Section: Elliptic Platesmentioning
confidence: 99%