Thermal transport of confined water molecules in quasi-one-dimensional nanotubes

被引:1
|
作者
Imamura, Shun [1 ]
Kobayashi, Yusei [2 ]
Yamamoto, Eiji [1 ]
机构
[1] Keio Univ, Dept Syst Design Engn, Yokohama, Kanagawa 2238522, Japan
[2] Kyoto Inst Technol, Fac Mech Engn, Sakyo Ku, Kyoto 6068585, Japan
来源
JOURNAL OF CHEMICAL PHYSICS | 2024年 / 160卷 / 18期
关键词
CARBON NANOTUBES; KPZ EQUATION; DYNAMICS; CONDUCTION; FLUID;
D O I
10.1063/5.0197041
中图分类号
O64 [物理化学(理论化学)、化学物理学];
学科分类号
070304 ; 081704 ;
摘要
Dimensions and molecular structures play pivotal roles in the principle of heat conduction. The dimensional characteristics of a solution within nanoscale systems depend on the degrees of confinement. However, the influence of such variations on heat transfer remains inadequately understood. Here, we perform quasi-one-dimensional non-equilibrium molecular dynamics simulations to calculate the thermal conductivity of water molecules confined in carbon nanotubes. The structure of water molecules is determined depending on the nanotube radius, forming a single-file, a single-layer, and a double-layer structure, corresponding to an increasing radius order. We reveal that the thermal conductivity of liquid water has a sublinear dependency on nanotube length exclusively when water molecules form a single file. A stronger confinement leads to behavioral and structural characteristics closely resembling a one-dimensional nature. Moreover, single-layer-structured water molecules exhibit enhanced thermal conductivity. We elucidate that this is due to the increase in the local water density and the absence of transitions to another layer, which typically occurs in systems with double-layer water structures within relatively large radius nanotubes.
引用
下载
收藏
页数:6
相关论文
共 50 条
  • [31] Residual entropy of quasi-one-dimensional water systems
    Tokmachev, A. M.
    Dronskowski, R.
    JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL, 2010, 43 (32)
  • [32] Correlated polaron transport in a quasi-one-dimensional liquid crystal
    Duzhko, V
    Semyonov, A
    Twieg, RJ
    Singer, KD
    PHYSICAL REVIEW B, 2006, 73 (06)
  • [33] Quasi-one-dimensional electron transport in InAs mesoscopic devices
    Maemoto, T
    Inoue, M
    Sasa, S
    Ichiu, M
    Anziki, K
    Nakayama, K
    MICROELECTRONIC ENGINEERING, 1999, 47 (1-4) : 159 - 161
  • [34] The Research on Electronic Transport Based on Quasi-one-Dimensional Nanostructures
    Fang, Lifeng
    Yin, Haitao
    Yao, Chengbao
    Wan, Weilong
    NEW TRENDS IN MECHANICAL ENGINEERING AND MATERIALS, 2013, 251 : 366 - 372
  • [35] THEORY OF NONLINEAR BALLISTIC TRANSPORT IN QUASI-ONE-DIMENSIONAL CONSTRICTIONS
    XU, HQ
    PHYSICAL REVIEW B, 1993, 47 (23) : 15630 - 15637
  • [36] Electronic transport in quasi-one-dimensional arrays of gold nanocrystals
    Elteto, K
    Lin, XM
    Jaeger, HM
    PHYSICAL REVIEW B, 2005, 71 (20)
  • [37] ELECTRON-TRANSPORT IN QUASI-ONE-DIMENSIONAL RANDOM STRUCTURE
    PAVLOV, BS
    PANKRATOV, MA
    JOURNAL OF MATHEMATICAL PHYSICS, 1992, 33 (08) : 2916 - 2922
  • [38] Transport through quasi-one-dimensional wires with correlated disorder
    Herrera-Gonzalez, I. F.
    Mendez-Bermudez, J. A.
    Izrailev, F. M.
    PHYSICAL REVIEW E, 2014, 90 (04):
  • [39] BALLISTIC ELECTRON-TRANSPORT IN QUASI-ONE-DIMENSIONAL SYSTEMS
    WHARAM, DA
    NEWBURY, R
    PEPPER, M
    HASKO, DG
    AHMED, H
    FROST, JEF
    RITCHIE, DA
    PEACOCK, DC
    JONES, GAC
    THORNTON, TJ
    EKENBERG, U
    SURFACE SCIENCE, 1990, 229 (1-3) : 233 - 238
  • [40] Atomic, electronic and transport properties of quasi-one-dimensional nanostructures
    Xue, Yongqiang
    Hmiel, Abraham
    Stiles, Christopher
    CARBON NANOTUBES AND ASSOCIATED DEVICES, 2008, 7037