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Analysis of the evolution of the concentrations of other major elements of fly ash shows that the reaction follows a dissolution precipitation type mechanism.
Dynamic macroscopic mass species and energy balances are derived to calculate the dynamic evolution of the concentrations of the various molecular species as well as of temperature profiles and heat removal in the two loop reactors.
Initially, a general nonlinear partial integro-differential equation model which describes the spatio-temporal evolution of the aerosol size distribution, as well as the evolution of the concentrations of species and temperature of the continuous phase is presented.
ANOVA- Simultaneous Component Analysis (ASCA) allowed the separation of the two sources of variation, suggesting thatthe TBT dose affected the evolution of the concentrations of lipids over time, although when the whole development process was considered, the interaction between time and dose factors was rather low.
Under a pseudo transient flow assumption (instantaneous shift between two steady-state flow fields), we solve the transport equation with a backward particle-tracking method and determine the temporal evolution of the concentrations at the pumping well of CFC-11, CFC-12, CFC-113 and SF6.
The time evolution of the concentrations at the matrix interface (( {c}_i^{ast } )) is certainly the most interesting result obtained as it can be considered as characteristic of the mixed-mode growth.
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The evolution of the concentration polarization layer during crossflow reverse osmosis in a slit channel has been studied.
The evolution of the concentration in the solution was measured in-situ using a Mach-Zehnder interferometer.
The near-equilibrium kinetic model was able to describe the evolution of the concentration profiles of Mg(aq) and SiO2 aq) with good accuracy.
The evolution of the concentration is shown driven by the combination of hydraulic dispersion and diurnal reaction between plankton and nutrient.
Our model is a hybrid of a partial differential equation of parabolic type, governing the evolution of the concentration of cytokeratin, and a set of stochastic differential equations describing the dynamics of filaments.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com