4.6 Article

Anharmonic effects in atomic hydrogen: Superconductivity and lattice dynamical stability

Journal

PHYSICAL REVIEW B
Volume 93, Issue 17, Pages -

Publisher

AMER PHYSICAL SOC
DOI: 10.1103/PhysRevB.93.174308

Keywords

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Funding

  1. Spanish Ministry of Economy and Competitiveness [FIS2013-48286-C2-2-P]
  2. University of the Basque Country [IT756-13]
  3. French Agence Nationale de la Recherche [ANR-13-IS10-0003-01]
  4. Department of Education, Language Policy and Culture of the Basque Government [PRE-2014-1-477]
  5. Department of Education, Universities and Research of the Basque Government

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We present first-principles calculations of metallic atomic hydrogen in the 400-600 GPa pressure range in a tetragonal structure with space group I4(1)/amd, which is predicted to be its first atomic phase. Our calculations show a band structure close to the free-electron-like limit due to the high electronic kinetic energy induced by pressure. Bands are properly described even in the independent electron approximation fully neglecting the electron-electron interaction. Linear-response harmonic calculations show a dynamically stable phonon spectrum with marked Kohn anomalies. Even if the electron-electron interaction has a minor role in the electronic bands, the inclusion of electronic exchange and correlation in the density response is essential to obtain a dynamically stable structure. Anharmonic effects, which are calculated within the stochastic self-consistent harmonic approximation, harden high-energy optical modes and soften transverse acoustic modes up to a 20% in energy. Despite a large impact of anharmonicity has been predicted in several high-pressure hydrides, here the superconducting critical temperature is barely affected by anharmonicity, as it is lowered from its harmonic 318 K value only to 300 K at 500 GPa. We attribute the small impact of anharmonicity on superconductivity to the absence of softened optical modes and the fairly uniform distribution of the electron-phonon coupling among the vibrational modes.

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