• Title of article

    Nanobuffering property of Fe3O4 magnetic nanoparticles in aqueous solution

  • Author/Authors

    Zapotoczny، نويسنده , , B. and Dudek، نويسنده , , M.R. and Kozio?، نويسنده , , J.J. and Mleczko، نويسنده , , J.، نويسنده ,

  • Issue Information
    روزنامه با شماره پیاپی سال 2013
  • Pages
    7
  • From page
    1493
  • To page
    1499
  • Abstract
    In the present study, the buffering effect of magnetite nanoparticles (Fe3O4) dispersed in an aqueous solution on the local p H value is investigated. It manifests itself in the fact that when some amount of acid or base is added to the solution then the solution near the nanoparticles surface becomes, respectively, less acidic and less alkaline than it is expected. It is the result of both the local electrostatic field, which represents the electric double layer at the surface of magnetic nanoparticles and the magnetic field around the nanoparticles. The magnetite nanoparticles exhibit very low toxicity and they are becoming increasingly important for new biomedical applications related to their effects on chemical reactions in body tissues and cells. The question arises, how strong are these effects at the nanoscale? The strength of the buffering property of magnetite nanoparticles is investigated both theoretically and experimentally by the direct measurement of the local p H value of a magnetic nanoparticles suspension. The theoretical model is based on stochastic equations describing the ions diffusing in the neighborhood of the electric double layer of the magnetic material. The electric double layer is modeled with the help of the Poisson–Boltzmann model. It is directly shown that both the electrostatic field and the magnetic field are responsible for the observed local changes of the p H value with respect to the bulk p H value.
  • Keywords
    Electric double layer , p H value , stochastic equation , magnetic nanoparticles
  • Journal title
    Physica A Statistical Mechanics and its Applications
  • Serial Year
    2013
  • Journal title
    Physica A Statistical Mechanics and its Applications
  • Record number

    1736722