2014
DOI: 10.1016/j.physleta.2014.07.001
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Hydrogen adsorption on SiC nanotube under transverse electric field

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Cited by 16 publications
(6 citation statements)
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“…In the presence of a uniform electric field ( F ), the total energy ( E ) can be expanded as a Taylor series, as shown in eq : , where all of the derivatives are evaluated at F = 0 V/Å and E 0 is the total energy in the absence of an electric field . With these definitions, the dependence of the adsorption energy of adsorbates on the electric field strength can be written as a Taylor series (eq ): where E ad0 is the adsorption energy in the absence of a field and Δ d F =0 (or Δα F =0 ) is the difference in dipole moment (or polarizability) , between the metal slab with adsorbates and the corresponding noninteracting system (i.e., clean surface and gas-phase molecules).…”
Section: A Theoretical View Of Field-induced Electrochemical Systemsmentioning
confidence: 99%
“…In the presence of a uniform electric field ( F ), the total energy ( E ) can be expanded as a Taylor series, as shown in eq : , where all of the derivatives are evaluated at F = 0 V/Å and E 0 is the total energy in the absence of an electric field . With these definitions, the dependence of the adsorption energy of adsorbates on the electric field strength can be written as a Taylor series (eq ): where E ad0 is the adsorption energy in the absence of a field and Δ d F =0 (or Δα F =0 ) is the difference in dipole moment (or polarizability) , between the metal slab with adsorbates and the corresponding noninteracting system (i.e., clean surface and gas-phase molecules).…”
Section: A Theoretical View Of Field-induced Electrochemical Systemsmentioning
confidence: 99%
“…The effect of a simulated field on the E ad values of the species involved in the MSR reaction can be given in terms of a Taylor series expansion [33,34,[51][52][53][54][55]]:…”
Section: Effective Dipole Moments and Effective Polarizability Analysismentioning
confidence: 99%
“…Similar to our previous field-dependent energy analysis, , the reaction energy in the presence of an electric field can be written in a Taylor expansion: where the reaction energy (Δ H rxn ( F = 0) in eV), the effective dipole moment (Δ d F =0 F with units of eV·Å/V), and the effective polarizability (Δα F =0 with units of eV·Å 2 /V 2 ) correspond to a field value of 0 V/Å (Figure and Figure ). More details on the derivation of eq are shown in our previous work and in the literature …”
Section: Results and Discussionmentioning
confidence: 92%