2019
DOI: 10.1016/j.apsusc.2019.143709
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Electric field exfoliation and high-TC superconductivity in field-effect hole-doped hydrogenated diamond (111)

Abstract: We investigate the possible occurrence of field-effect induced superconductivity in the hydrogenated (111) diamond surface by first-principles calculations. By computing the band alignment between bulk diamond and the hydrogenated surface we show that the electric field exfoliates the sample, separating the electronic states at the valence band top from the bulk projected ones. At the hole doping values considered here, ranging from n = 2.84 × 10 13 cm −2 to n = 6 × 10 14 cm −2 , the valence band top is compos… Show more

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Cited by 12 publications
(28 citation statements)
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“…In Ref. 31 it was shown that a SC phase transition can be induced in the hydrogenated diamond (111) surface via field-effect doping at a hole concentration of n dop = 6 × 10 14 cm −2 . This was done by performing DFT calculations in the proper field-effect geometry with Quantum ESPRESSO [36][37][38] as described in Ref.…”
Section: A Dft Computation Of the Electron-phonon Matrix Elementsmentioning
confidence: 99%
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“…In Ref. 31 it was shown that a SC phase transition can be induced in the hydrogenated diamond (111) surface via field-effect doping at a hole concentration of n dop = 6 × 10 14 cm −2 . This was done by performing DFT calculations in the proper field-effect geometry with Quantum ESPRESSO [36][37][38] as described in Ref.…”
Section: A Dft Computation Of the Electron-phonon Matrix Elementsmentioning
confidence: 99%
“…Previous density functional theory (DFT) simulations 21,[29][30][31] showed that it is possible to induce a SC phase transition in hydrogenated diamond surfaces by hole-doping in the FET configuration. In these studies, the critical temperature T c was estimated using the McMillan/Allen-Dynes 32,33 formula.…”
Section: Introductionmentioning
confidence: 99%
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“…[24][25][26] In this work, we show instead a theoretical treatment to properly describe the effect of an electrostatic field on the superconductive properties of more complex materials developed in the framework of Eliashberg theory and successfully applied to Pb and MgB 2 . [28,29] Further development of such a theoretical framework and its validation on different classes of superconductive materials are important to suggest a priori experimental conditions (e.g., number of carriers to induce, device thickness, and so on) for an optimal modulation of superconductive properties in the field-effect architecture [30] and quantitatively describe future experimental results.…”
Section: Introductionmentioning
confidence: 99%