2021
DOI: 10.35848/1347-4065/ac21b3
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Investigation of the anharmonic EXAFS oscillation of distorted HCP crystals based on extending quantum anharmonic correlated Einstein model

Abstract: In this work, we have expanded and developed an efficient model to calculate and analyze the extended X-ray absorption fine structure (EXAFS) oscillation of distorted hexagonal close-packed (HCP) crystals with non-ideal axial ratio c/a in the wavenumber and temperature dependencies. The analysis procedure is performed by evaluating the influence of EXAFS cumulants on the amplitude reduction and phase shift of the anharmonic EXAFS oscillation that is described in terms of the Debye–Waller factor using the cumul… Show more

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Cited by 9 publications
(5 citation statements)
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“…24 in which the Debye and Einstein temperatures are fitted to the data. Here we compare with an extended quantum anharmonic correlated Einstein (EQACE) model (Tien, 2021) and with Beni-Platzmann theory (Beni & Platzman, 1976) which treat the vibrational density of states (VDOS) as a delta function at the Einstein frequency, and as a polynomial with a cut-off at the Debye frequency, respectively. We modify the classical anharmonic correlated Einstein (CACE) model which tends to 0 at 0 K, by adding in quadrature a static offset term, from 2 at 10 K. We see good agreement with both the EQACE and Beni-Platzmann theories, which both return plausible results for their respective Einstein and Debye temperatures for the trans- A key limitation of some approaches is the absence of any explicit static disorder term in both the EQACE and Beni-Platzmann models.…”
Section: Debye Modelmentioning
confidence: 99%
“…24 in which the Debye and Einstein temperatures are fitted to the data. Here we compare with an extended quantum anharmonic correlated Einstein (EQACE) model (Tien, 2021) and with Beni-Platzmann theory (Beni & Platzman, 1976) which treat the vibrational density of states (VDOS) as a delta function at the Einstein frequency, and as a polynomial with a cut-off at the Debye frequency, respectively. We modify the classical anharmonic correlated Einstein (CACE) model which tends to 0 at 0 K, by adding in quadrature a static offset term, from 2 at 10 K. We see good agreement with both the EQACE and Beni-Platzmann theories, which both return plausible results for their respective Einstein and Debye temperatures for the trans- A key limitation of some approaches is the absence of any explicit static disorder term in both the EQACE and Beni-Platzmann models.…”
Section: Debye Modelmentioning
confidence: 99%
“…Usually, the analysis of the temperature-dependent XAFS spectra using the cumulants is expressed in terms of the power moments of the RD function. The first and second XAFS cumulants are given by [8,10,40,41]…”
Section: Formalismmentioning
confidence: 99%
“…Recently, a quantum anharmonic correlated Einstein (QACE) model has been applied to to effectively treat the anharmonic XAFS oscillation of materials [13][14][15]. This model has the advantage that the obtained expressions are explicit and valid even in IJMRA, Volume 07 Issue 06 June 2024 www.ijmra.in Page 2857…”
Section: Introductionmentioning
confidence: 99%