• Title of article

    Dynamics of the HIV infection under antiretroviral therapy: A cellular automata approach

  • Author/Authors

    Gonzلlez، نويسنده , , Ramَn E.R. and Coutinho، نويسنده , , Sérgio and Zorzenon dos Santos، نويسنده , , Rita Maria and de Figueirêdo، نويسنده , , Pedro Hugo، نويسنده ,

  • Issue Information
    روزنامه با شماره پیاپی سال 2013
  • Pages
    16
  • From page
    4701
  • To page
    4716
  • Abstract
    The dynamics of human immunodeficiency virus infection under antiretroviral therapy is investigated using a cellular automata model where the effectiveness of each drug is self-adjusted by the concentration of CD4+  T infected cells present at each time step. The effectiveness of the drugs and the infected cell concentration at the beginning of treatment are the control parameters of the cell population’s dynamics during therapy. The model allows describing processes of mono and combined therapies. The dynamics that emerges from this model when considering combined antiretroviral therapies reproduces with fair qualitative agreement the phases and different time scales of the process. As observed in clinical data, the results reproduce the significant decrease in the population of infected cells and a concomitant increase of the population of healthy cells in a short timescale (weeks) after the initiation of treatment. Over long time scales, early treatment with potent drugs may lead to undetectable levels of infection. For late treatment or treatments starting with a low density of CD4+  T healthy cells it was observed that the treatment may lead to a steady state in which the T cell counts are above the threshold associated with the onset of AIDS. The results obtained are validated through comparison to available clinical trial data.
  • Keywords
    Cellular automata , pattern formation , HIV infection , Population dynamics , Drug therapies
  • Journal title
    Physica A Statistical Mechanics and its Applications
  • Serial Year
    2013
  • Journal title
    Physica A Statistical Mechanics and its Applications
  • Record number

    1737327