Thermoelectric Properties of Polyaniline Films with Different Doping Concentrations of (±)-10-Camphorsulfonic Acid

被引:27
|
作者
Anno, Hiroaki [1 ,3 ]
Hokazono, Masahiro [1 ]
Akagi, Fumio [2 ,3 ]
Hojo, Makoto [2 ,3 ]
Toshima, Naoki [2 ,3 ]
机构
[1] Tokyo Univ Sci, Dept Elect Engn, Yamaguchi, Sanyoonoda 7560884, Japan
[2] Tokyo Univ Sci, Dept Appl Chem, Yamaguchi, Sanyoonoda 7560884, Japan
[3] Tokyo Univ Sci, Adv Mat Inst, Yamaguchi, Sanyoonoda 7560884, Japan
关键词
Conducting polymer; polyaniline; doping concentration; variable-range hopping; thermoelectric properties; anisotropy; COUNTERION-INDUCED PROCESSIBILITY; DOPED POLYANILINE; METAL; REFLECTANCE; POLYBLENDS; TRANSPORT; SOLVENTS;
D O I
10.1007/s11664-012-2368-z
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
The temperature dependence of the thermoelectric properties was investigated for polyaniline (PANI) films doped with different concentrations of (+/-)-10-camphorsulfonic acid (CSA) with molar ratio x of CSA to two phenyl-nitrogen units of x = 1 to 0.2. All PANI-CSA films exhibit p-type conduction. The temperature dependence of the electrical conductivity of the films with low CSA concentrations is consistent with a transport mechanism of variable-range hopping. On the other hand, the Seebeck coefficient above room temperature shows a linear increase with temperature, attributed to the metallic nature of PANI-CSA. As the CSA concentration decreases, the absolute value of the Seebeck coefficient increases while the electrical conductivity extremely decreases, probably due to the changes not only in the carrier concentration but also in the degree of structural disorder. The power factor increases monotonically with increasing CSA concentration toward x = 1 (the maximum limit). The thermal conductivity value of CSA-PANI film with x = 1 is as low as about 0.20 W m(-1) K-1 in the through-plane direction and about 0.67 W m(-1) K-1 in the in-plane direction. The thermoelectric figure of merit ZT in the in-plane direction is estimated to be approximately 1 x 10(-3) for x = 1.
引用
收藏
页码:1346 / 1351
页数:6
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