4.7 Article

Fracture toughness interpretation from breakdown pressure

期刊

ENGINEERING FRACTURE MECHANICS
卷 243, 期 -, 页码 -

出版社

PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/j.engfracmech.2020.107518

关键词

Fluid injection experiment; Hydraulic fracture; Singular integral equations; Fluid lag; Fracture toughness measurement

资金

  1. T.W. Bennett Chair in Mining Engineering and Rock Mechanics

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Experimental evidence shows that the measured toughness increases with confining stress. However, interpreting the observed breakdown pressure relies on assuming uniform fluid pressure in the cracks and identifying the peak pressure with fracture initiation pressure. The model challenges these assumptions by considering fluid lag and hydraulic compliance, indicating that the actual toughness may be overestimated when the breakdown pressure is used to interpret it.
One of the tests used to assess the possible dependence of the fracture toughness on stress relies on injecting fluid into a slotted borehole within a cylindrical rock sample subject to confining pressure and interpreting the toughness from the observed breakdown pressure. There is a wealth of experimental evidence that the so-measured toughness indeed increases with the confining stress. However, the interpretation of the observed breakdown pressure relies critically on assuming that the fluid pressure in the slots and the cracks ahead is uniform and on identifying the peak (breakdown) pressure with the fracture initiation pressure. The model described in this paper challenges these assumptions by considering the existence of a fluid lag at the tip of the hydraulic fracture and by incorporating the hydraulic compliance of the injection system. Numerical simulations indicate that there is an episode of stable crack growth, which is reflected by a continuous increase of the injection pressure after fracture initiation until the fracture becomes unstable. This model suggests that the actual toughness is generally overestimated, when it is interpreted from the breakdown pressure under the assumption of a uniform fluid pressure in the crack. Furthermore, this interpretation results in an artificial dependence of the toughness on the confining pressure. The overestimation depends essentially on two numbers, a scaled toughness and a scaled confining stress.

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