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Rice contour integral

Energy required to create unit area of crack surface for adhesive failure Rice contour integral Inverse spring constant Sgdv... [Pg.356]

This is the contour integral described by Rice wiuch is usually denoted by J for non-linear elastic materials and becomes G for the linear case given here. The result is important since, if a stress analysis for a cracked body is performed in which the stress and displacement fields are found, then G may be determined. [Pg.75]

The contour integral [17] was applied to fracture analysis in 1968 by Rice [18] to characterize elastic-plastic material behavior ahead of a crack. This nonlinear energy release rate was expressed in the form of a line integral, which was described as the J-integral. evaluated along an arbitrary contour around the crack. The analyses [ 19.20] showed that J can yield a nonlinear stress intensity parameter as well as energy release rate. [Pg.539]

Rice defined a quantity termed the 7-integral, which describes the flow of energy into the crack tip region. It is defined for the two-dimensional problem of a straight crack in the x direction (Figure 12.18), and F is any contour surrounding the crack tip. Formally... [Pg.298]

The J-integral has been defined by Rice (1968) initially for non-linear elastic materials as a linear integral on a closed contour T,- ... [Pg.283]


See other pages where Rice contour integral is mentioned: [Pg.344]    [Pg.344]    [Pg.439]    [Pg.310]    [Pg.298]    [Pg.401]    [Pg.223]    [Pg.2120]   
See also in sourсe #XX -- [ Pg.344 ]




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