2021
DOI: 10.1021/acsami.1c10865
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Unraveling the Impact of Graphene Addition to Thermoelectric SrTiO3 and La-Doped SrTiO3 Materials: A Density Functional Theory Study

Abstract: We present a detailed theoretical investigation of the interaction of graphene with the SrO-terminated (001) surface of pristine and La-doped SrTiO 3 . The adsorption of graphene is thermodynamically favorable with interfacial adsorption energies of −0.08 and −0.32 J/m 2 to pristine SrTiO 3 and La-doped SrTiO 3 surfaces, respectively. We find that graphene introduces C 2p states at the Fermi level, rendering the composite semimetallic, and thus the electrical properties are predicted to be highly sensitive to … Show more

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Cited by 15 publications
(7 citation statements)
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“…Domen [ 33 , 34 ] and Kudo [ 35 , 36 ] have demonstrated that SrTiO 3 co-doped with La and Rh exhibits high solar-to-hydrogen energy conversion efficiency for water splitting to H 2 . Moreover, selected cations, e.g., La 3+ , Ce 3+ , or Nitrogen [ 8 , 37 ] allow control of structural/photo/electronic properties of doped-SrTiO 3 , enhancing the photocatalytic efficiency [ 38 , 39 ]. Thus, SrTiO 3 offers a versatile template, that can be optimized towards specific technologies either via doping or heterojunction engineering.…”
Section: Introductionmentioning
confidence: 99%
“…Domen [ 33 , 34 ] and Kudo [ 35 , 36 ] have demonstrated that SrTiO 3 co-doped with La and Rh exhibits high solar-to-hydrogen energy conversion efficiency for water splitting to H 2 . Moreover, selected cations, e.g., La 3+ , Ce 3+ , or Nitrogen [ 8 , 37 ] allow control of structural/photo/electronic properties of doped-SrTiO 3 , enhancing the photocatalytic efficiency [ 38 , 39 ]. Thus, SrTiO 3 offers a versatile template, that can be optimized towards specific technologies either via doping or heterojunction engineering.…”
Section: Introductionmentioning
confidence: 99%
“…Electrical conductivity σ was computed using Boltzmann transport equation with constant relaxation time as implemented in Boltztrap2 and pymatgyn, , using the formula σ = e 2 V k ( f 0 false( ϵ k false) ε k ) v k v k τ k where f 0 ( ε k ) = 1 / ( exp ( ( ε k ε F ) / k B T ) + 1 ) is the Fermi–Dirac distribution function, k means summation over k -points along the specified path in the Brillouin zone, e is the electron charge, V is the volume, v k is the group velocity, τ k is the relaxation time, ε F is the Fermi energy, k B is the Boltzmann constant, and T is the temperature. The temperature of 300 K was used, while τ k was set as constant at 1 × 10 –14 s. Constant relaxation time was used, because it has been shown to give reasonable agreement with experiment for room temperature studies. The volume was taken as the surface area of graphene multiplied by the thickness of the single layer graphene, where the thickness i...…”
Section: Computational Detailsmentioning
confidence: 99%
“…For conventional/polymer composites, the nature of seems dependent upon the nature of the composite’s constituents, with higher polymer loadings linked to lower , due to more significant alterations to the band structure, or the interruption of conductive channels compared to the pristine conventional material [ 167 ]. Conversely, of conventional materials may be improved upon with small additions of polymer, due to the retainment of the band structure of the conventional material and/or overlap/alteration of the materials bandgap and Fermi region, as demonstrated in a recent theoretical study involving compositing a semi-conductive inorganic material with Graphene [ 178 , 179 ].…”
Section: Inorganic/polymer Compositesmentioning
confidence: 99%