One-, Two-, and Three-Dimensional Hopping Dynamics

Hopping dynamics in glass has been known for quite a long time. In contrast, hopping dynamics in smectic-A (SmA) and hexatic smectic-B (HexB) liquid crystals (LC) has been observed only recently. The hopping in SmA phase occurs among the smectic layers (one-dimensionally), while hopping in HexB phas...

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Main Authors: Shuhei Ohnishi, Takenori Yamamoto, Susumu Fujiwara, Kiyoshi Sogo, Keiko M. Aoki
Format: Article
Language:English
Published: MDPI AG 2013-04-01
Series:Crystals
Subjects:
Online Access:http://www.mdpi.com/2073-4352/3/2/315
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spelling doaj-69682d7f76004b69b6f00720bca207772020-11-24T21:57:27ZengMDPI AGCrystals2073-43522013-04-013231533210.3390/cryst3020315One-, Two-, and Three-Dimensional Hopping DynamicsShuhei OhnishiTakenori YamamotoSusumu FujiwaraKiyoshi SogoKeiko M. AokiHopping dynamics in glass has been known for quite a long time. In contrast, hopping dynamics in smectic-A (SmA) and hexatic smectic-B (HexB) liquid crystals (LC) has been observed only recently. The hopping in SmA phase occurs among the smectic layers (one-dimensionally), while hopping in HexB phase occurs inside the layers (two-dimensionally). The hopping dynamics in SmA and HexB liquid crystal phases is investigated by parallel soft-core spherocylinders, while three-dimensional hopping dynamics in inherent glassy states is investigated by systems of Weeks–Chandler–Andersen (WCA) spheres. The temperature dependence of diffusion coefficients of hopping in SmA phase can be described by the Arrhenius equation characteristic of activation process. In HexB LC phase, the diffusion coefficients saturate at higher temperatures. In a system of WCA spheres, the values and temperature dependence of diffusion coefficients depend on the observed states.http://www.mdpi.com/2073-4352/3/2/315hopping dynamicsliquid crystalssmectic A phasehexatic smectic B phase
collection DOAJ
language English
format Article
sources DOAJ
author Shuhei Ohnishi
Takenori Yamamoto
Susumu Fujiwara
Kiyoshi Sogo
Keiko M. Aoki
spellingShingle Shuhei Ohnishi
Takenori Yamamoto
Susumu Fujiwara
Kiyoshi Sogo
Keiko M. Aoki
One-, Two-, and Three-Dimensional Hopping Dynamics
Crystals
hopping dynamics
liquid crystals
smectic A phase
hexatic smectic B phase
author_facet Shuhei Ohnishi
Takenori Yamamoto
Susumu Fujiwara
Kiyoshi Sogo
Keiko M. Aoki
author_sort Shuhei Ohnishi
title One-, Two-, and Three-Dimensional Hopping Dynamics
title_short One-, Two-, and Three-Dimensional Hopping Dynamics
title_full One-, Two-, and Three-Dimensional Hopping Dynamics
title_fullStr One-, Two-, and Three-Dimensional Hopping Dynamics
title_full_unstemmed One-, Two-, and Three-Dimensional Hopping Dynamics
title_sort one-, two-, and three-dimensional hopping dynamics
publisher MDPI AG
series Crystals
issn 2073-4352
publishDate 2013-04-01
description Hopping dynamics in glass has been known for quite a long time. In contrast, hopping dynamics in smectic-A (SmA) and hexatic smectic-B (HexB) liquid crystals (LC) has been observed only recently. The hopping in SmA phase occurs among the smectic layers (one-dimensionally), while hopping in HexB phase occurs inside the layers (two-dimensionally). The hopping dynamics in SmA and HexB liquid crystal phases is investigated by parallel soft-core spherocylinders, while three-dimensional hopping dynamics in inherent glassy states is investigated by systems of Weeks–Chandler–Andersen (WCA) spheres. The temperature dependence of diffusion coefficients of hopping in SmA phase can be described by the Arrhenius equation characteristic of activation process. In HexB LC phase, the diffusion coefficients saturate at higher temperatures. In a system of WCA spheres, the values and temperature dependence of diffusion coefficients depend on the observed states.
topic hopping dynamics
liquid crystals
smectic A phase
hexatic smectic B phase
url http://www.mdpi.com/2073-4352/3/2/315
work_keys_str_mv AT shuheiohnishi onetwoandthreedimensionalhoppingdynamics
AT takenoriyamamoto onetwoandthreedimensionalhoppingdynamics
AT susumufujiwara onetwoandthreedimensionalhoppingdynamics
AT kiyoshisogo onetwoandthreedimensionalhoppingdynamics
AT keikomaoki onetwoandthreedimensionalhoppingdynamics
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