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Silvester, D.J., Griffiths, D.F. and Dold, J.W. (2015) Essential Partial Differential Equations: Analytical and Computational Aspects. Springer Undergraduate Mathematics Series, Springer Verlag, Heidelberg.

has been cited by the following article:

• TITLE: Stochastic Modelling of Solution Particle Movement: An Individual Case of Coupled Concentration Gradient Dependent and Independent Movements of Efavirenz

  AUTHORS: Tafireyi Nemaura

  KEYWORDS: Stochastic Differential Equation, Secondary Saturation Movement, Self Diffusion, Transport Diffusion

  JOURNAL NAME: Journal of Applied Mathematics and Physics, Vol.5 No.5, May 16, 2017

  ABSTRACT: This work proposed a coupled model of diffusion. It adopted two forms of coupled movement, the interacting and non-interacting driven forms of movement of a solution particle of efavirenz concentration measured in blood plasma. Data from projected pharmacokinetics in a patient on efavirenz were used. A relationship between interacting and non-interacting diffusion was suggested through a stochastic differential equation. The solution particle with a small value of relative acceleration drift to its active neighbourhood was projected to have a corresponding high transport/interacting diffusion.