000 01838nam a2200193Ia 4500
003 MX-MdCICY
005 20250625140651.0
040 _cCICY
090 _aB-11454
245 1 0 _aSymmetric weak-form integral equation method for three-dimensional fracture analysis
490 0 _vComputer Methods in Applied Mechanics and Engineering, 151(3-4), p.435-549, 1998
520 3 _aA symmetric Galerkin boundary element method is developed for the analysis of linearly elastic, isotropic three-dimensional solids containing fractures. The formulation is based upon a weak-form displacement integral equation and a weak-form traction integral equation recently developed by Li and Mear (1997). These integral equations are only weakly singular, and their validity requires only that the boundary displacement data be continuous, hence, allowing standard Co elements to be employed. As part of the numerical implementation a special crack-tip element is developed which has a novel feature in that there exist degrees of freedom associated with the nodes at the crack front. As a result, a higher degree of approximation is achieved for the relevant displacement data on the crack and, further, the stress intensity factors are obtained directly in terms of the crack-front nodal data. Various examples are treated for cracks in unbounded domains and for cracks in finite domains (including both embedded and surface breaking cracks), and it is demonstrated that highly accurate results can be achieved using relatively coarse meshes.
700 1 2 _aLi, S.
700 1 2 _aMear, M.E.
700 1 2 _aXiao, L.
856 4 0 _uhttps://drive.google.com/file/d/1QQnNoDdM25BvhcGk9qWwtsIkRJs8Vk6d/view?usp=drivesdk
_zPara ver el documento ingresa a Google con tu cuenta: @cicy.edu.mx
942 _2Loc
_cREF1
008 250602s9999 xx |||||s2 |||| ||und|d
999 _c45670
_d45670