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In regime II, differential diffusion of species and temperature in flame-tangential direction becomes relevant.
By using an electrical analogy to describe migration and diffusion of species and charges in electrodes and electrolyte, the model can be directly implemented in standard simulation software used in electrical engineering (such as Saber, in our case), so that it can be easily employed for the simulation of electrical systems involving lithium-ion batteries.
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An idealized model of a lifted flame above a round laminar jet is considered where diffusion rates of species and temperature are assumed equal but differential diffusion with respect to jet momentum is allowed.
The hybrid model explicitly models the advection and diffusion of species in the connected macro-pores and treats the porous media around the connected macro-pores as a continuum with effective transport properties.
The cathodic reaction was proved not limited by diffusion of species inside the electrolyte solution and oxygen had no effect on the electrochemical behaviour of the coated samples.
Each simulation consisted in multiple generations, each generation corresponding to one week, enough for the model to reach steady-state between metabolism and diffusion of species between two generations.
Transport properties of the GO laminates synthesized by different oxidation methods are characterized by measuring their ionic conductivity (via proton conductivity) and mass diffusion of species (via methanol permeability).
Strongly coupled diffusion leads to curvilinear equilibration trajectories, and may cause uphill diffusion of species.
These mechanisms include lipoidal diffusion of ionized species and pH partitioning according to the electrochemical potential and to pH gradients that exist across subcellular compartments, respectively.
We present a mathematical model that couples Nernst Planck, Poisson and force balance equations to incorporate diffusion of ionic species and drug along with deformation of hydrogel under osmotic pressure.
Pal and Mondal [9] presented a model to study the effects of temperature-dependent viscosity and variable conductivity on mixed convective diffusion of species over a stretching sheet.
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