1979
DOI: 10.1103/physrevb.20.1631
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Band-hopping mobility transition in naphthalene and deuterated naphthalene

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Cited by 184 publications
(92 citation statements)
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“…Furthermore, while analysis of the mobilities extrapolated to zero field strength using an Arrhenius expression yielded values of the mobility at zero field strength and infinite temperature that were two to three orders of magnitude larger than those obtained for single crystals, [55,561 values of the same order of magnitude or smaller than those obtained for single crystals were found when Equation 20 was used. Upon increasing the applied field the apparent activation energy decreases according to Equation 22.…”
Section: Advanced Materialsmentioning
confidence: 95%
“…Furthermore, while analysis of the mobilities extrapolated to zero field strength using an Arrhenius expression yielded values of the mobility at zero field strength and infinite temperature that were two to three orders of magnitude larger than those obtained for single crystals, [55,561 values of the same order of magnitude or smaller than those obtained for single crystals were found when Equation 20 was used. Upon increasing the applied field the apparent activation energy decreases according to Equation 22.…”
Section: Advanced Materialsmentioning
confidence: 95%
“…It appears, perhaps most extensively, in the area of solid state physics [5,6,7,8], where a great deal of theoretical work has focused on the nature of electron-phonon interactions, and the rich variety of behavior that occurs: from the simple scattering of particles by phonons [5], to the emergence of polarons in which the itinerant particle is clothed by a local distortion of the medium [6,7,8], and even to self-trapped polaron states, in which the particle is bound to the potential well created by such a localized vibrational distortion. Such theoretical issues have also had a rich interplay with experiment, with experimental observations suggesting theoretically predicted bandto-hopping and adiabatic-nonadiabatic polaron transitions of injected charges carriers in organic molecular solids [9].…”
Section: Introductionmentioning
confidence: 99%
“…This approach has been widely applied for organic molecules and gives better results at the DFT level. [40,41] The drift mobility of charge carriers can be given by the Einstein equation as following: [42] B e D k T μ= (6) where e is the electronic charge, D is the diffusion coefficient, which can be evaluated from the hopping rates as 2 1 2…”
Section: Theoretical and Computational Methodsmentioning
confidence: 99%