**i_integral#
Description#
This option calculates the \(T\) stress using the method of
Chen et al. [U7]. and DeLorenzi
[U8]. The implementation is similar to the
**j_integral_lorenzi in its use of a virtual crack extension.
Syntax#
**i_integral
\(~\,~\,\) perturb ( elset | tip ) (name1 node_num)
\(~\,~\,\) da (dax day)
\(~\,~\,\)
\(~\,~\,\) tip nset
\(~\,~\,\) young E
\(~\,~\,\) poisson nu
\(~\,\) [ factor f ]
da(dax day)to indicate the crack direction (and not the crack growth direction !).
tipnsetindicates the node corresponding to the tip
youngEgives the Young’s modulus
poissonnugives the Poisson’s ratio
factorfindicates a multiplicative factor to be used in the case of symmetries. Default value is 1.
The \(T\)-stress calculations works with small deformation plane
stress and plane strain elements. Like for the deLorenzi or Parks
methods, the syntax perturb elset next will search the next elset
surrounding the crack tip. This syntax can be repeated.