2019
DOI: 10.1016/j.ijsolstr.2018.09.010
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Computation of mixed mode stress intensity factors for multiple axisymmetric cracks in an FGM medium under transient loading

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Cited by 25 publications
(4 citation statements)
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“…According to the relationships (23) and (25) In the transversely isotropic MEE media, the boundary conditions of the stress field and the electric and magnetic displacement at crack tip behave like 1/√r, where r is the distance from the crack tips. Therefore, by choosing that the embedded crack tips to be singular at q=−1, the dislocation densities for each type of crack are classified as [44]…”
Section: Axisymmetric Planar Crack Formulationmentioning
confidence: 99%
“…According to the relationships (23) and (25) In the transversely isotropic MEE media, the boundary conditions of the stress field and the electric and magnetic displacement at crack tip behave like 1/√r, where r is the distance from the crack tips. Therefore, by choosing that the embedded crack tips to be singular at q=−1, the dislocation densities for each type of crack are classified as [44]…”
Section: Axisymmetric Planar Crack Formulationmentioning
confidence: 99%
“…To determine the stiffness matrix of a cracked shaft element with the open crack assumption K e o , first, the extra flexibility matrix caused by the crack C c should be calculated; then, it should be added to the flexibility matrix of the healthy shaft element C uc ; and finally, the inverse of the resulting matrix C o should be multiplied in a transfer matrix (T) [35]. Three crack loading modes-namely the tensile, sliding, and tearing modes-have been taken into account for calculating the effects of a crack on the local flexibility of a cracked shaft element; calculation of these factors has a wide share in the engineering works in solid mechanics [38]. The non-dimensional coefficients in the extra flexibility matrix of the cracked element were calculated using the stress intensity factor of each of these modes [16].…”
Section: Cracked Rotormentioning
confidence: 99%
“…Using the functionally graded materials as interface layer, the stress concentration caused by the discontinuity of material properties at the interface can be deleted [3]. The crack problem for functionally graded materials is considered in many literatures [4][5][6][7][8][9][10][11][12][13][14]. Liu and colleagues [15][16][17] studied the axisymmetric frictionless contact and the torsional problem using the linear multi-layer model to simulate the functionally graded interfacial layer with arbitrarily varying material properties along the thickness direction.…”
Section: Introductionmentioning
confidence: 99%