This paper concerns the determination of the singular stress fields in bonded bimaterial wedges under inplane loading. The mathematical complexity required for deriving the eigen solutions is avoided by an ad hoc developed one-dimensional finite element formulation. The computed eigen solutions are here adopted in the assumed stress fields of hybrid stress elements which are employed to determine the stress intensities. To illustrate the efficacy of the suggested procedure, stress intensities for cracks in homogeneous, interfacial cracks, bimaterial free edges and other configurations are computed and compared with the existing analytical/reference solutions. Copyright © 2001 John Wiley & Sons, Ltd.link_to_subscribed_fulltex
AbstractFailure in anisotropic/isotropic bi-materials starts at the interface, and the interfacial f...
Cracks often exist in composite structures, especially at the interface of two different materials. ...
By using the weak form of the governing equations for sectorial bimaterial domains and assuming that...
An assumed hybrid-stress finite element model together with a new super singular wedge-tip element w...
grantor: University of TorontoInverse square root, 1/r, singularity characterizes the s...
The stress state of a bimaterial elastic body that has a row of cracks on an interface surface is co...
An exact solution of the antiplane problem for a semi-infinite interface crack in a piecewise-homoge...
AbstractAn exact solution of the antiplane problem for a semi-infinite interface crack in a piecewis...
AbstractThe stress singularity that occurs at a vertex in a joint with a slanted side surface is inv...
ABSTRACT: A bimaterial problem is considered for shapes that are symmetrical with respect to an inte...
Abstract: Amethod using the concept of singular hybrid finite element for the determination of the s...
The aim of this work is the solution of problems of the stress distribution near bimaterial notch ti...
It is widely recognized that displacement elements produce poor stress fields, which do not satisfy ...
Inverse square root, 1/fi, singularity characterizes the stress field at the crack tip of homogeneou...
Copyright © 2007 Elsevier Ltd All rights reserved.Geometric singularities for perfect bond constitut...
AbstractFailure in anisotropic/isotropic bi-materials starts at the interface, and the interfacial f...
Cracks often exist in composite structures, especially at the interface of two different materials. ...
By using the weak form of the governing equations for sectorial bimaterial domains and assuming that...
An assumed hybrid-stress finite element model together with a new super singular wedge-tip element w...
grantor: University of TorontoInverse square root, 1/r, singularity characterizes the s...
The stress state of a bimaterial elastic body that has a row of cracks on an interface surface is co...
An exact solution of the antiplane problem for a semi-infinite interface crack in a piecewise-homoge...
AbstractAn exact solution of the antiplane problem for a semi-infinite interface crack in a piecewis...
AbstractThe stress singularity that occurs at a vertex in a joint with a slanted side surface is inv...
ABSTRACT: A bimaterial problem is considered for shapes that are symmetrical with respect to an inte...
Abstract: Amethod using the concept of singular hybrid finite element for the determination of the s...
The aim of this work is the solution of problems of the stress distribution near bimaterial notch ti...
It is widely recognized that displacement elements produce poor stress fields, which do not satisfy ...
Inverse square root, 1/fi, singularity characterizes the stress field at the crack tip of homogeneou...
Copyright © 2007 Elsevier Ltd All rights reserved.Geometric singularities for perfect bond constitut...
AbstractFailure in anisotropic/isotropic bi-materials starts at the interface, and the interfacial f...
Cracks often exist in composite structures, especially at the interface of two different materials. ...
By using the weak form of the governing equations for sectorial bimaterial domains and assuming that...