Room-temperature compression and equation of state of body-centered cubic zirconium
Author(s) -
J. S. Pigott,
Nenad Velisavljevic,
Eric K. Moss,
Dmitry Popov,
Changyong Park,
James A. Van Orman,
Nikola Draganic,
Yogesh K. Vohra,
Blake T. Sturtevant
Publication year - 2019
Publication title -
journal of physics condensed matter
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.908
H-Index - 228
eISSN - 1361-648X
pISSN - 0953-8984
DOI - 10.1088/1361-648x/ab5e6e
Subject(s) - equation of state , zirconium , materials science , monte carlo method , thermodynamics , bulk modulus , hydrostatic pressure , cubic crystal system , diamond , diamond anvil cell , stress (linguistics) , condensed matter physics , high pressure , composite material , metallurgy , physics , linguistics , statistics , mathematics , philosophy
Zirconium (Zr) has properties conducive to nuclear applications and exhibits complex behavior at high pressure with respect to the effects of impurities, deviatoric stress, kinetics, and grain growth which makes it scientifically interesting. Here, we present experimental results on the 300 K equation of state of ultra-high purity Zr obtained using the diamond-anvil cell coupled with synchrotron-based x-ray diffraction and electrical resistance measurements. Based on quasi-hydrostatic room-temperature compression in helium to pressure P = 69.4(2) GPa, we constrain the bulk modulus and its pressure derivative of body-centered cubic (bcc) β -Zr to be K = 224(2) GPa and K ′ = 2.6(1) at P = 37.0(1) GPa. A Monte Carlo approach was developed to accurately quantify the uncertainties in K and K ′. In the Monte Carlo simulations, both the unit-cell volume and pressure vary according to their experimental uncertainty. Our high-pressure studies do not indicate additional isostructural volume collapse in the bcc phase of Zr in the 56–58 GPa pressure range.
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