1971
DOI: 10.1016/0025-5416(71)90076-0
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The propagation of Griffith cracks at high temperatures by mass transport processes

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Cited by 83 publications
(15 citation statements)
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“…When the porosity is of non-equilibrium shape, e.g., crack-like, gradients in chemical potential  due to surface tension will always exist and provide local driving force for crack regression [56]. In the absence of an applied stress (relaxed crack) and for the case of material transport controlled healing reaction steady state crack regression rate may be expressed by pre-exponential factor for surface, grain boundary, or lattice diffusion, respectively, subjected to local microstructure constraints (e.g., grain size, grain boundary width).…”
Section: Thermodynamic Aspectsmentioning
confidence: 99%
“…When the porosity is of non-equilibrium shape, e.g., crack-like, gradients in chemical potential  due to surface tension will always exist and provide local driving force for crack regression [56]. In the absence of an applied stress (relaxed crack) and for the case of material transport controlled healing reaction steady state crack regression rate may be expressed by pre-exponential factor for surface, grain boundary, or lattice diffusion, respectively, subjected to local microstructure constraints (e.g., grain size, grain boundary width).…”
Section: Thermodynamic Aspectsmentioning
confidence: 99%
“…This subsection is concerned with the situation where surface diffusion is so rapid that the crystal creeps negligibly during the time of interest. On the basis of several theoretical studies (Stevens and Dutton, 1971;McCartney, 1976;Gao, 1992Gao, , 1995Sun et al, 1994,' Wang and Suo, 1997), we suggest the following sequence of events in the Newcomb and Tressler experiments. When the fiber is under no stress, the pore has a rounded shape maintained by the surface tension.…”
Section: Energeticsmentioning
confidence: 57%
“…[27] Since G shows how the stress/strain related free energy of the system changes with L, it affects chemical potential l t of the SAs located at the crack tip. [26] Note that G affects also the characteristic diffusion length l d since G determines the crack opening displacement (COD) at the tip of plastically blunted crack:…”
Section: Plasticmentioning
confidence: 99%
“…[13] Relatively slow propagating SCC cracks in metals are expected to blunt. The plastic opening d in this case provides a natural length scale and arrives in the GALOP model, where d should exceed the groove width w % 5DL* tg (h/2) to enable nonconstrained Mullins grooving ( Figure 5), as well as in the refined version of RGM, where the diffusion length l d was assumed to scale as d. [14] Chemical potential at the crack tip l t can be viewed as the free energy per atom at the tip and represents the thermodynamic stimulus for crack extension: [26] …”
Section: Plasticmentioning
confidence: 99%
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