First-principles calculations of phase transition, low elastic modulus, and superconductivity for zirconium
arXiv:1007.4913 · doi:10.1063/1.3556753
Abstract
The elasticity, dynamic properties, and superconductivity of , , and Zr are investigated by using first-principles methods. Our calculated elastic constants, elastic moduli, and Debye temperatures of and phases are in excellent agreement with experiments. Electron-phonon coupling constant and electronic density of states at the Fermi level (\emph{E}) are found to increase with pressure for these two hexagonal structures. For cubic phase, the critical pressure for mechanical stability is predicted to be 3.13 GPa and at \emph{P}=4 GPa the low elastic modulus (=31.97 GPa) can be obtained. Besides, the critical pressure for dynamic stability of phase is achieved by phonon dispersion calculations to be 26 GPa. Over this pressure, and (\emph{E}) of phase decrease upon further compression. Our calculations show that the large value of superconducting transition temperature at 30 GPa for Zr is mainly due to the TA1 soft mode. Under further compression, the soft vibrational mode will gradually fade away.
arXiv comment15 pages, 5 figures
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