• DocumentCode
    630187
  • Title

    Velocity and momentum fluctuations in suspended monolayer graphene

  • Author

    Martin, Maria J. ; Couso, Carlos ; Rengel, Raul

  • Author_Institution
    Dept. of Appl. Phys., Univ. of Salamanca, Salamanca, Spain
  • fYear
    2013
  • fDate
    24-28 June 2013
  • Firstpage
    1
  • Lastpage
    4
  • Abstract
    In this work, the instantaneous velocity and momentum fluctuations in suspended monolayer graphene are investigated by means of an ensemble Monte Carlo simulator. Due to the particular properties of graphene band structure (conical dispersion relationship near the Dirac points), instantaneous velocity fluctuations show a non-linear dependence with time during free flights, being limited by the maximum value set by the Fermi velocity. On the other hand, momentum fluctuations follow the linear dependence expected by the laws of motion. Particular attention is paid to the auto-correlation function of velocity fluctuations and the power spectral density at high frequencies (from which the axial diffusion coefficient is obtained), studying their relation to microscopic transport phenomena (scattering events undergone and relaxation times).
  • Keywords
    Dirac equation; Fermi level; Monte Carlo methods; band structure; carrier relaxation time; fluctuations; graphene; monolayers; C; Dirac points; Fermi velocity; Monte Carlo simulator; auto-correlation function; axial diffusion; conical dispersion; graphene band structure; instantaneous velocity; microscopic transport; momentum fluctuations; nonlinear dependence; power spectral density; relaxation times; suspended monolayer graphene; velocity fluctuations; Electric fields; Fluctuations; Graphene; Monte Carlo methods; Noise; Phonons; Scattering; Monte Carlo simulation; high-frequency noise; suspended monolayer graphene; velocity fluctuations;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Noise and Fluctuations (ICNF), 2013 22nd International Conference on
  • Conference_Location
    Montpellier
  • Print_ISBN
    978-1-4799-0668-0
  • Type

    conf

  • DOI
    10.1109/ICNF.2013.6578933
  • Filename
    6578933