On One Estimate of the Critical Value of the J-Integral under Normal Compression Around a Crack-Like Defect in a Thin Adhesive Layer

On the basis of one- and two-parameter failure criteria of mixed mode loading of I+II crack-like defect of adhesive layer, the critical value of J-integral under normal compression is estimated. The additive decomposition of the J-integral into energy densities and consideration of the sign of hydrostatic pressure are assumed to be valid. It is shown that when the critical value of the J-integral of mode II exceeds significantly the critical value of the J-integral at normal rupture, the critical value of the J-integral at normal compression is much inferior to the analogous characteristic at compression.

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Publication Details

Journal
Mechanics of Solids
Published
2025-10-01
DOI
https://doi.org/10.1134/s0025654425601521
Primary Topic
Numerical methods in engineering
Type
article
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article

On One Estimate of the Critical Value of the J-Integral under Normal Compression Around a Crack-Like Defect in a Thin Adhesive Layer

V. V. Glagolev, A. I. Lutkhov
Mechanics of Solids
Numerical methods in engineering
article

On One Estimate of the Critical Value of the J-Integral under Normal Compression Around a Crack-Like Defect in a Thin Adhesive Layer

V. V. Glagolev, A. I. Lutkhov
article en

Abstract

On the basis of one- and two-parameter failure criteria of mixed mode loading of I+II crack-like defect of adhesive layer, the critical value of J-integral under normal compression is estimated. The additive decomposition of the J-integral into energy densities and consideration of the sign of hydrostatic pressure are assumed to be valid. It is shown that when the critical value of the J-integral of mode II exceeds significantly the critical value of the J-integral at normal rupture, the critical value of the J-integral at normal compression is much inferior to the analogous characteristic at compression.

Mechanics of SolidsVol. 60(5)
Tula State University (RU)
Affordable and clean energy
Openalex Percentile: Top 43%
Numerical methods in engineering
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