Transient Electronic Transport Properties through a Quantum Dots Ring

  • Authors

    • W. A. Abdul-Hussein
    2018-12-29
    https://doi.org/10.14419/ijet.v7i4.42.25533
  • Electron Transport, Quantum Dots, Ring Structure.
  • In this paper a theoretical study of the effect of the electron transport in a quantum dot ring, which is consisted from four quantum dots, connected with two electrode metal. For this purpose, a single-electron model was used in this system. The Hamiltonian of this system is consisted from a single level for each quantum dots. The influence of energy levels of the electrode metal was taken into consideration. The Time-dependent equations of motion were found using the Laplace transform, which was enabled the occupation-probability to be found for the right electrode. Results shown that the occupation-probability and the current flowing exhibit oscillations in the elementary stage of the transport process and finally progress into stationary values. So, the occupation probability of the R-electrode increased with the coupling interaction of the QDs and the bias voltage, but it is reduced by increasing the electrodes-QDs interaction and absolute temperature. 

     

  • References

    1. [1] D. Sztenkiel, and R. Swirkowicz, Electron Transport through Double Quantum Dots with Interdot Coulomb Repulsion. ACTA PHYSICA POLONICA A. 110, 389-394 (2006.)

      [2] W. Li, L. Sepunaru, N. Amdursky, S-R. Cohen, I. Pecht, M. Sheves, and D. Cahen, Temperature and Force Dependence of Nanoscale Electron Transport via the Cu Protein Azurin. ACS Nano. 6 (12), 10816–10824 (2012).

      [3] S. Xuan, Z. Meng, X. Wu, J-Ru. Wong, G. Devi, E-K.Lee Yeow, and F. Shao, Efficient DNA-Mediated Electron Transport in Ionic Liquids. ACS Sustainable Chem. Eng. 4 (12), 6703–6711 (2016).

      [4] H. Huang, Y. Tan, J. Shi, G. Lianga, and J-Jie Zhu, DNA aptasensor for the detection of ATP based on quantum dots electrochemiluminescence. Nanoscale. 2, 606–612 (2010).

      [5] M. A. Shandiz, F. Salvat, and R. Gauvin, Detailed Monte Carlo Simulation of electron transport and electron energy loss spectra. SCANNING, 9999, 1-17 (2015).

      [6] B. Weingartner, S. Rotter, and J. Burgdörfer, Simulation of electron transport through a quantum dot with soft walls, PHYSICAL REVIEW B, 72, 115342-115351 (2005).

      [7] El Ouchdi, B. Bouazza, Y. Belhadji, and N. Massouma, Study and Simulation of Electron Transport in Ga0.5ln0.5Sb Based on Monte Carlo Method1. Semiconductors. 51(12), 1588–1591 (2017).

      [8] U. Harbola, M. Esposito, and S. Mukamel, Quantum master equation for electron transport through quantum dots and single molecules. PHYSICAL REVIEW B. 74, 235309-235322 (2006).

      [9] T. Costi, A. Hewson, and V. Zlatic, Transport coefficients of the Anderson model via the numerical renormalization group. J. Phys.: Condens. Mauer. 6, 2519-2558 (1994)

      [10] R. Åšwirkowicz, M. Wierzbicki, and J. BarnaÅ›, Thermoelectric effects in transport through quantum dots attached to ferromagnetic leads with noncollinear magnetic moments. PHYSICAL REVIEW B. 80, 195409-195419 (2009).

      [11] L-Hua Yang, C-Lu Yang, M-Shan Wang, and X-Guang Ma, Electronic Transport properties of tetracyclopentadienyl modified with C And Si atoms. Physics Letters A. 379, 1726-1731 (2015).

      [12] W. A. Abdul-Hussein, and S. I. Easa. Electron Transport In DBA System Of Multiple Bridges. Journal of Babylon University/Pure and Applied Sciences, 21, 1803-1818 (2013).

      [13] S.Tsukamoto, T. Ono, K. Hirose, and S. Blugel, Self-energy matrices for electron transport calculations within the real-space finite-difference formalism. PHYSICAL REVIEW E 95, 033309 (2017).

      [14] P. Dyke, An Introduction to Laplace Transforms and Fourier Series, 2nd Edition. Springer London. 2014.

      [15] R. Taranko, and T.Kwapiński, 2005. Charge and current beats inT-shaped qubit–detector systems. Physica E 70, 217–224 (2015).

      [16] S. Hassani , Mathematical Methods: For Students of Physics and Related Fields. Springer New York. (2009).

      [17] K. Watanabe, Integral Transform Techniques for Green's Function. Springer International Publishing. (2014).

      [18] Z.T. Jiang, J. Yang, Y. Wang, X. F. Wei, and Q. Z. Han, Transient and stationary transport properties of a three-subring quantum-dot structure. J. Phys. Condens. Matter. 20, 445216-445221 (2008).

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  • How to Cite

    A. Abdul-Hussein, W. (2018). Transient Electronic Transport Properties through a Quantum Dots Ring. International Journal of Engineering & Technology, 7(4.42), 5-8. https://doi.org/10.14419/ijet.v7i4.42.25533