Dugdale model crack


















The results are compared to some existing methods. Dugdale model applied to crack interactions. N2 - It is doubtful that modelling crack interactions problem within the context of elasticity adequately reflects the physical aspects as the failure of brittle material is approached. AB - It is doubtful that modelling crack interactions problem within the context of elasticity adequately reflects the physical aspects as the failure of brittle material is approached.

Civil, Environmental, and Geo- Engineering. Overview Fingerprint. Abstract It is doubtful that modelling crack interactions problem within the context of elasticity adequately reflects the physical aspects as the failure of brittle material is approached.

Publication series Name Proceedings of Engineering Mechanics. A fracture criterion based on the CTOD can therefore also be considered. The effective crack length is computed from Eq. There is therefore an iterative procedure to follow as shown below:. According to the previous analysis, the SSY assumption can be used under some circumstances:. For elasto-plastic materials in plane strain conditions, the plastic zone has a different shape see Picture VII.

Picture VII. SSY of the yielding strip model. Therefore, the classical LEFM solutions can be used. Therefore, the classical LEFM solutions can be used provided the crack size is corrected to obtain an effective crack size which consists of an iterative procedure to follow. Proceedings of the 7th Sagamore Conference IV.

Fundamental aspects of crack growth and fracture. In: Fracture , Vol. Liebowitz , Academic Press, New York. Leis, B. Displacement controlled fatigue crack growth in inelastic notch fields: implications for short cracks. Engineering Fracture Mechanics 22 , — List, R. A two dimensional circular inclusion problem.

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Self-similar analysis of plasticity-induced closure of small fatigue cracks. Journal of the Mechanics and Physics of Solids 49 , — Saff, C. Crack growth retardation and acceleration models.

Chang and J. Rudd , American Society for Testing and Materials, 36— Shih, C. Relationships between the J-integral and crack opening displacement for stationary and extending cracks. Journal of Mechanics and Physics of Solids 29 , — Shin, C. Fatigue crack growth from stress concentrations and fatigue life prediction in notched components.

Smith, R. Propagation of fatigue cracks from notches. Materials Science and Technology 1 , — Prediction of fatigue regimes in notched components. International Journal of Mechanical Science 20 , — Suresh, S. Tada, H. Tanaka, K. Mechanics of fatigue crack propagation by crack-tip plastic blunting.

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A method for determining the elastic-plastic response ahead of a notch tip. Journal of Engineering Materials and Technology , — Crack-tip plastic blunting under gross-section yielding and implications for short crack growth.



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