The fracture mechanics of finite crack extension

By D. Taylor, Pietro Cornetti, Nicola Maria Pugno. 2005

282 citations recorded by the source corpus.

Subfields: Materials Chemistry, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/4702b01d08979fcc305fd71d267ac7cf42a0a6e1

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In Materials Chemistry

In Mechanics of Materials

Citations in the corpus

A finite fracture mechanics approach to structures with sharp V-notches (2008, background): “(4) was developed in [23], under the heading quantized fracture mechanics (where its validity for nano-structures and microscopic specimens was established) and in [29], where it was named finite fracture mechanics.”
Interface crack onset at a circular cylindrical inclusion under a remote transverse tension. Application of a coupled stress and energy criterion (2009, methodology): “(a) Critical semiangle hc and (b) Critical remote tension as functions o The applicability of the Toya (1974) solution for the bimaterials considered can be easily checked by means of a formula, deduced by Hills and Barber (1993) and generalized by Graciani et al.”
Cracks, microcracks and fracture in polymer structures: Formation, detection, autonomic repair (2016, methodology): “Pugno and coworkers [211] applied QFM [214] to predict the strength of structures containing short cracks and notches in the micro or submicron range.”
Numerical implementation of the coupled criterion: Matched asymptotic and full finite element approaches (2020, background): “Among various methods available for brittle fracture modeling such as, e.g., cohesive zone models [1, 2, 3, 4], models based on damage mechanics [5, 6] or phase-field models for fracture [7, 8, 9], the coupled criterion (CC) [10, 11] in the framework of Finite Fracture Mechanics (FFM) [12, 13, 14] p”
Finite fracture mechanics: A coupled stress and energy failure criterion (2006, background): “The simulations performed till now [6] have shown that the predictions of the two criteria are usually close but not identical, as can be shown in some counterexamples (see, for instance, Section 5).”
Failure criteria for linear elastic materials with U-notches (2006, methodology): “Predictions of the fracture loads of specimens containing notches become possible if the Griffith energy balance is modified, assuming a finite amount of crack extension, d0. This is the method called finite fracture mechanics by Taylor et al. (2005) .”