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For the list archives, Bob’s reply:
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Dear Sorb,</p>
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GSAS-II reports microstrain values as 10^-6 strain. To give 10^-3 values, simply divide the GSAS-II values by 1000.</p>
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Bob</p>
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<div>On Jun 8, 2023, at 12:55 AM, Sorub via GSAS-II <gsas-ii@aps.anl.gov> wrote:</div>
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<div dir="ltr">Dear Brian,
<div>I am a regular user of HPCAT beamline, APS.</div>
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I want to calculate the dislocation density of silicon phases. I need to include both microstrain and domain size contributions in the equation.</p>
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As we know,</p>
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Dislocation density, ρ<sub>d</sub> = (ρ<sub>D * </sub>ρ<sub>S</sub>)<sup>1/2</sup>
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Contribution from domain size (D), ρ<sub>D</sub> = 3/D<sup>2</sup> </p>
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Contribution from microstrain, ρ<sub>S</sub> = k(ε<sub>l</sub>)<sup>2</sup>/b<sup>2</sup></p>
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ε<sub>l </sub> is equivalent to the average microstrain</p>
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In this equation, the microstrain calculations reported in the literature are of the order of 10<sup>-3</sup></p>
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In GSAS II, the microstrain is of the order of 10<sup>6</sup></p>
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Do we need any conversion factor to calculate the microstrain to make it to the order of 10<sup>-3</sup>? Otherwise, we will overestimate the dislocation density</p>
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The Williamson-Hall plot gives the microstrain of the Si ambient phase of the order 10<sup>-3</sup></p>
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Please provide your valuable suggestions to tackle this issue</p>
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<span style="font-size:11pt">Thanks</span><br>
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Regards</p>
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Sorb Y A</p>
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Iowa State University</p>
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