Question about a brittle material with a flaw

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The discussion centers on the behavior of brittle steel with a flaw, specifically questioning if its stress-strain graph resembles the function f(x) = (e^x) - 1. The user is analyzing lab data and is uncertain about the relationship between uniform and total elongation in this context. It is suggested that a significant flaw could lead to failure prior to reaching ultimate tensile strength (UTS) and possibly even before yield strength (YS). The conversation highlights the complexities of analyzing material properties under flawed conditions. Understanding these relationships is crucial for accurate material performance predictions.
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Would the graph of a brittle steel with a flaw in it (from load 0 to sharp-notch strength, or SNS) somewhat resemble a graph of f(x) = (e^x) - 1? I know this seems like a weird question, but I'm analyzing some data gathered at the lab, and I can't seem to make sense of it.
 
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How much plastic/permanent deformation does the test achieve.

Are the uniform and total elongation close?

With a large enough flaw, I would expect failure might occur before UTS, and maybe even before YS is achieved.
 
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