One-dimensional confinement effect in hematitie quantum rod arrays

被引:0
|
作者
Vayssieres, Lionel [1 ]
机构
[1] Natl Inst Mat Sci, Int Ctr Young Scientists, Tsukuba, Ibaraki 3050044, Japan
来源
关键词
metal oxide; nanostructure; quantum confinement; nanorod; one-dimensional; semiconductor; electronic structure; synchrotron radiation; iron oxide;
D O I
10.1117/12.678301
中图分类号
TE [石油、天然气工业]; TK [能源与动力工程];
学科分类号
0807 ; 0820 ;
摘要
Synchrotron-based spectroscopic investigations of 1-D nanomaterials consisting of designed oriented nanorod-arrays of hematite grown by aqueous chemical growth reveal significant differences in the electronic structure and bandgap compared to bulk samples. Resonant inelastic x-ray scattering (RIXS) study of alpha-Fe2O3 crystalline nanorod bundle arrays at the Fe L-edge is reported. The low energy excitations, namely d-d and charge-transfer excitations, are identified in the region from 1 to 5 eV. The 1-eV and 1.6-eV energy-loss features are weak transitions from multiple excitations. The 2.5-eV excitation which corresponds to the bandgap transition appears significantly larger than the typical 1.9-2.2-eV-bandgap of single-crystal or polycrystalline hematite samples, revealing a one-dimensional (I-D) quantum confinement effect in the bundled ultrafine nanorod-arrays. Such conclusion strongly suggest that bandgap and band edge position criteria for direct photo-oxidation of water by solar irradiation without an applied bias are therefore satisfied for such purpose-built nanomaterials. The outcome of such a result is of great importance for the solar production of hydrogen, an environmental friendly energy source carrier for the future. Indeed, the generation of hydrogen by visible light irradiation with an environmental friendly and economical photoactive material would thus advance a step closer to reality.
引用
收藏
页数:10
相关论文
共 50 条
  • [21] Confinement-Induced Crystal Growth in One-Dimensional Isotactic Polystyrene Nanorod Arrays
    Wu, Hui
    Cao, Yan
    Ishige, Ryohei
    Higaki, Yuji
    Hoshino, Taiki
    Ohta, Noboru
    Takahara, Atsushi
    ACS MACRO LETTERS, 2013, 2 (05) : 414 - 418
  • [22] One-dimensional localization of quantum vortices in disordered Josephson junction arrays
    vanOudenaarden, A
    Vardy, SJK
    Mooij, JE
    PHYSICAL REVIEW LETTERS, 1996, 77 (20) : 4257 - 4260
  • [23] Quantum phase transition and Coulomb blockade with one-dimensional SQUID arrays
    Watanabe, M
    Haviland, DB
    JOURNAL OF PHYSICS AND CHEMISTRY OF SOLIDS, 2002, 63 (6-8) : 1307 - 1310
  • [24] Alternating-current response of one-dimensional quantum dot arrays
    Yu, YB
    Yeung, TCA
    Shangguan, WZ
    Kam, CH
    JOURNAL OF PHYSICS-CONDENSED MATTER, 2002, 14 (04) : 703 - 713
  • [25] Electronic properties of one-dimensional graphene quantum-dot arrays
    Yuan, Pengfei
    Tian, Wen
    Zeng, Yongchang
    Zhang, Zhenhua
    Zhang, Junjun
    ORGANIC ELECTRONICS, 2014, 15 (12) : 3577 - 3583
  • [26] Quantum confinement and superradiance of one-dimensional self-trapped Frenkel excitons
    Agranovich, VM
    Kamchatnov, AM
    CHEMICAL PHYSICS, 1999, 245 (1-3) : 175 - 184
  • [27] Quantum Hall effect in a one-dimensional dynamical system
    Dahlhaus, J. P.
    Edge, J. M.
    Tworzydlo, J.
    Beenakker, C. W. J.
    PHYSICAL REVIEW B, 2011, 84 (11)
  • [28] One-dimensional model for the fractional quantum Hall effect
    Dyakonov, M. I.
    20TH INTERNATIONAL CONFERENCE ON THE APPLICATION OF HIGH MAGNETIC FIELDS IN SEMICONDUCTOR PHYSICS (HMF-20), 2013, 456
  • [29] Quantum Renormalization Effect in One-Dimensional Heisenberg Antiferromagnets
    Itoh, Shinichi
    Yokoo, Tetsuya
    Yano, Shin-ichiro
    Kawana, Daichi
    Tanaka, Hidekazu
    Endoh, Yasuo
    JOURNAL OF THE PHYSICAL SOCIETY OF JAPAN, 2012, 81 (08)
  • [30] HALL-EFFECT IN ONE-DIMENSIONAL QUANTUM INTERFEROMETER
    ZAGOSKIN, AM
    FIZIKA NIZKIKH TEMPERATUR, 1991, 17 (02): : 216 - 220