A numerical method of calculating secondary current distributions in electrochemical cells

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説明

A numerical method is proposed based on the analogy between the potential distribution in an electrolytic solution and the temperature distribution in a heat-conducting medium. Thus the equation of non-steady-state heat conduction which contains a hypothetical temperaturev(x, y, t) is solved numerically with appropriate boundary conditions. In the steady state the distribution ofv(x, y, t) corresponds to the distribution of potentialφs(x,y) which satisfies Laplace's equation. The method is useful not only for conventional electrochemical cells but also for complicated systems such as a bipolar electrode for which boundary conditions provide neither the potential nor the current density at the electrode surface.

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詳細情報 詳細情報について

  • CRID
    1873961342504473472
  • DOI
    10.1007/bf01062313
  • ISSN
    15728838
    0021891X
  • データソース種別
    • OpenAIRE

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