2011
DOI: 10.1016/j.physb.2011.06.033
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Specific heat and thermodynamic critical field for the molecular metallic hydrogen

Abstract: In the framework of the Eliashberg formalism the free energy difference between the superconducting and normal state for the molecular metallic hydrogen was calculated. The pressure values p1 = 347 GPa and p2 = 428 GPa were taken into consideration. It has been shown, that together with the increase of the pressure, grows the value of the specific heat jump at the critical temperature and the value of the thermodynamic critical field near zero Kelvin: [∆C (TC)] p2 / [∆C (TC )] p1 ≃ 2.33 and [HC (0)] p2 / [HC (… Show more

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Cited by 25 publications
(14 citation statements)
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“…This method is appropriate, because one can retain simultaneously the electron and phonon degrees of freedom. The detailed calculations in the framework of the Eliashberg approach the reader can to trace in: [46] , [47] , [48] , [49] , [50] , [51] , [52] , [53] , [54] , [55] . Additionally, in the framework of the Eliashberg formalism, the formally exact expression for the self-energy matrix is easy to determine.…”
Section: Resultsmentioning
confidence: 99%
“…This method is appropriate, because one can retain simultaneously the electron and phonon degrees of freedom. The detailed calculations in the framework of the Eliashberg approach the reader can to trace in: [46] , [47] , [48] , [49] , [50] , [51] , [52] , [53] , [54] , [55] . Additionally, in the framework of the Eliashberg formalism, the formally exact expression for the self-energy matrix is easy to determine.…”
Section: Resultsmentioning
confidence: 99%
“…23 It should be noted that until now, the properties of the superconducting state of metallic hydrogen have been described theoretically in the pressure range from p m to 3.5 TPa. [24][25][26][27][28][29] The obtained results suggest that the maximum value of the critical temperature is about 600 K for p 2 TPa. 30,31 Unfortunately, in the case of metallic hydrogen, the high value of the metallization pressure makes it impossible to carry out experiments that would confirm the theoretical predictions.…”
Section: Introductionmentioning
confidence: 87%
“…The Eliashberg equations have been solved using the iterative method, presented and tested in the papers .…”
Section: The Eliashberg Formalism On the Imaginary Axismentioning
confidence: 99%