2000
DOI: 10.1002/(sici)1521-3951(200003)218:1<295::aid-pssb295>3.0.co;2-c
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Proton Hopping Conductivity in Quasi-One-Dimensional Hydrogen-Bonded Chains

Abstract: We study the frequency‐ and temperature‐dependent protonic hopping conductivity σ(ω, T) in hydrogen‐bonded chains on the basis of a two‐stage transport model where the interactions with optical phonon stretching modes are taken into account. The analytical calculations performed using the Kubo theory reveal the two‐step character of the proton delocalization in the chains on heating. It is also shown that the specific Grotthuss transport mechanism manifests itself in the appearance of two distinct peaks in the… Show more

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Cited by 8 publications
(2 citation statements)
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“…To describe correctly the proton transport process, we employ here a two-stage proton transport model [22] incorporating quantum effects such as proton tunnelling and zero-point vibration energy. In earlier papers [23][24][25] we applied the two-stage model to analyse the effect of coupling between protons and molecular group vibrations on proton conductivity in infinite H-bonded chains and proton-conducting planes. In particular, it was shown that the proton-lattice vibration interactions induce structural instabilities and charge ordering in a system [23], whereas the Grotthuss-type transport mechanism manifests itself in nontrivial temperature and frequency dependences of the proton conductivity [24][25][26].…”
Section: Introductionmentioning
confidence: 99%
“…To describe correctly the proton transport process, we employ here a two-stage proton transport model [22] incorporating quantum effects such as proton tunnelling and zero-point vibration energy. In earlier papers [23][24][25] we applied the two-stage model to analyse the effect of coupling between protons and molecular group vibrations on proton conductivity in infinite H-bonded chains and proton-conducting planes. In particular, it was shown that the proton-lattice vibration interactions induce structural instabilities and charge ordering in a system [23], whereas the Grotthuss-type transport mechanism manifests itself in nontrivial temperature and frequency dependences of the proton conductivity [24][25][26].…”
Section: Introductionmentioning
confidence: 99%
“…It has been reported both experimentally and theoretically that ionic conduction in a wide variety of hydrogen-bonded compounds (such as biological objects or superionic conductors) is carried out almost entirely by mobile protons. 27 The proton-transfer process in many cases proceeds in the framework of the twostage Grotthuss mechanism which involves the intrabond proton tunnelling within a hydrogen bridge (swing mode in our case) and further intermolecular proton motion due to breaking of the longer half of the hydrogen bond, reorienting of the molecular group with the proton, and formation of a new hydrogen bond (stretch mode in our case).…”
Section: Models and Computational Settingsmentioning
confidence: 95%