2021
DOI: 10.1016/j.dib.2020.106676
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Dataset on fractographic analysis of various SiC-based fibers

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Cited by 11 publications
(3 citation statements)
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“…The critical flaw size of as-fabricated HNS fiber (a 0 ) is 33 nm. 28 By assuming that the fracture toughness of the fibers remains constant and that the characteristic fiber strength, 𝜎 0 , is related to the mean oxide layer thickness, when a = α, then the time dependence of the fiber characteristic strength will be given by…”
Section: Discussionmentioning
confidence: 99%
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“…The critical flaw size of as-fabricated HNS fiber (a 0 ) is 33 nm. 28 By assuming that the fracture toughness of the fibers remains constant and that the characteristic fiber strength, 𝜎 0 , is related to the mean oxide layer thickness, when a = α, then the time dependence of the fiber characteristic strength will be given by…”
Section: Discussionmentioning
confidence: 99%
“…According to linear elastic fracture mechanics, strength and critical flaw size are related through the fracture toughness as follows: 13 KICbadbreak=0.33emYσ0a,$$\begin{equation}{K}_{{\rm{IC}}} = \ Y{\sigma }_0\sqrt a ,\end{equation}$$where K IC is the fracture toughness, Y is a geometric parameter, σ 0 is the strength, and a is the critical flaw size. The critical flaw size of as‐fabricated HNS fiber ( a 0 ) is 33 nm 28 . By assuming that the fracture toughness of the fibers remains constant and that the characteristic fiber strength, σ0¯$\overline {{\sigma }_0} $, is related to the mean oxide layer thickness, when a = α, then the time dependence of the fiber characteristic strength will be given by σ0¯0.33em()tbadbreak=σ0¯0.33em0.33em(α<a0)$$\begin{equation}\overline {{{{\sigma}}}_0} \ \left( t \right) = \overline {{{{\sigma}}}_0} \ \ ({{\alpha}} &lt; {a}_0)\end{equation}$$ σ0¯0.33em()tbadbreak=σ0¯0.33em0.33ema0α0.5()αa0.$$\begin{equation}\overline {{{{\sigma}}}_0} \ \left( t \right) = \overline {{{{\sigma}}}_0} \ \ {\left( {\frac{{{a}_0}}{{{\alpha}}}} \right)}^{0.5}\left( {{{\alpha}} \ge {a}_0} \right).\end{equation}$$…”
Section: Discussionmentioning
confidence: 99%
“…Therefore, to ensure a reasonable number of filaments would fail by SCG during the preliminary static fatigue test, endurance diagrams showing the expected spread of filament time to failure were built (Figures 2 and S2). Therefore, Monte-Carlo simulations presented in 82 were performed using a random fiber strength (extracted from the Weibull statistical distribution Table S1 45,69,83 ) in the life prediction model (Equation ( 9)). 72,79 This approach reveals the first tests above presented were safe in terms of probability of failure by SCG (Figure S2b available online).…”
Section: Static Fatigue Testsmentioning
confidence: 99%