The first part of a two-paper series developed and validated a three-dimensional model describing corona discharge, turbulent flow, and particle charging and tracking in the ESP.
A zero-dimensional model describing gas breakdown, formation of charge state distribution in a plasma, and plasma flux through the plugs of the trap was constructed.
A two-dimensional model describing the coupled heat and mass transfer in the adsorbent bed and energy balance in the main components of the solar collector is presented.
We present a three-dimensional model describing the evolution of a gypsum karst aquifer along the Birs river near Basel in Switzerland.
Here, we consider thermal conductivity and heat transfer coefficient as variable functions of temperature, and the nonlinear fin equation is considered in a one-dimensional model describing heat transfer in rectangular fins.
We here present a one-dimensional model describing water desalination by FTE CDI based on modified Donnan electric double layer theory, and employing simple cell boundary conditions derived via scaling arguments.
Then this model of a single particle is introduced in a more general one-dimensional model describing the whole furnace, where the different relevant properties depend upon the location within the reactor.
We formulate a two-dimensional model describing the combustion of porous condensed phase materials in which a reactant melts and spreads through the void space of a porous solid.
The current work discusses a tractable one-dimensional model describing the relation between stationary and propagating flame balls that have recently been identified in direct numerical simulations of near-limit low-Lewis-number premixed flames.
In this framework, a dual-scale model can significantly improve the understanding for pharmaceuticals freeze-drying processes: it couples a three-dimensional model, describing the fluid dynamics in the chamber, and a second mathematical model, either mono- or bi-dimensional, describing the drying of the product in each vial.
