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Integrating computational fluid dynamics into organ-on-chip systems: a glioblastoma-centred design and validation framework. [PDF]
Taleban H +6 more
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An experimental study and mathematical formulation for hydrogen diffusion in water. [PDF]
Ahmadpour S +3 more
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Convective diffusion of tracers
Journal of Theoretical Biology, 1971Abstract Isotopic tracers and the substances which they trace (tracees) are transported by two means. They are entrained by the fluid which carries them, and thus they share the motion of the fluid; and they diffuse at rates and in directions determined by their concentration gradients.
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Approximate Convection-Diffusion Equations
Journal of Hydrologic Engineering, 1999This paper describes the development of simplified momentum equations, in stage as well as in discharge formulations, governing the transition between the diffusion and the kinematic waves (including the latter). It also describes the application of these equations to arrive at the approximate convection-diffusion equations.
Muthiah Perumal, Kittur G. Ranga Raju
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Steady Convective Diffusion in a Bifurcation
IEEE Transactions on Biomedical Engineering, 1977In a study of the development of atherosclerotic lesions, we investigate convective diffusion along the wall of a modeled arterial bifurcation. Under boundary layer assumptions, the resulting set of equations is transformed into a form to which we can apply Laplace transforms.
L W, Ehrlich, M H, Friedman
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Linear feedback control for convectionâdiffusion
International Journal of Numerical Methods for Heat & Fluid Flow, 2003This study is concerned with linear feedback control in finite element modeling of transient convectionâdiffusion in an incompressible fluid. Our aim is to introduce a linear feedback that solves the corresponding tracking problem for any sufficiently smooth target temperature field.
Kavouklis, Christos, Carey, Graham F.
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The Convection-Diffusion Equation
2005Abstract This equation arises in numerous models of flows and other physical phenomena.
Howard C Elman +2 more
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Solidification in Convection-Diffusion
1986An energy equation, based on an enthalpy function, representing phase change under convection and diffusion is developed. This equation is easily formulated into the general transport-equation form and its application in the PHOENICS code in the modelling of phase change problems is readily achieved.
V. R. Voller, N. C. Markatos, M. Cross
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