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  CONTACT ZONE MODELS FOR AN INTERFACE CRACK IN A THERMOMECHANICALLY LOADED ANISOTROPIC BIMATERIAL
 
 
Titel: CONTACT ZONE MODELS FOR AN INTERFACE CRACK IN A THERMOMECHANICALLY LOADED ANISOTROPIC BIMATERIAL
Auteur: Herrmann, K. P.
Loboda, V. V.
Verschenen in: Journal of thermal stresses
Paginering: Jaargang 24 (2001) nr. 5 pagina's 479-506
Jaar: 2001-05-01
Inhoud: An interface crack between two anisotropic semi-infinite spaces under the action of remote mixed-mode mechanical loading and a temperature flux is considered. Assuming that all fields are independent of the x3-coordinate co-directed with the crack front, the stresses and the temperature flux as well as the jumps of the displacements and the temperature at the interface are presented via a set of holomorphic functions in the whole (x1, x2)-plane with a cut along the crack area. By means of this representation a solution for an open crack model can be given in an analytical form, and further an inhomogeneous combined Dirichlet-Riemann boundary value problem could be formulated for a crack with an artificial contact zone. An exact analytical solution of this problem has been found, and the stress intensity factors are presented for different contact zone lengths with a special success in the case of a small length of the contact zone. Furthermore, it is shown that the obtained solution can be used for the numerical solution of interface crack problems for finite-sized bimaterials. Real contact zone lengths and the associated stress intensity factors are found from the obtained solution; in addition, their dependencies on the intensity of the temperature flux and the mechanical load mixity are demonstrated.
Uitgever: Taylor & Francis
Bronbestand: Elektronische Wetenschappelijke Tijdschriften
 
 

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