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Oxygen diffusion equation

The denominator of each of these three b variables is a constant. The three diffusion equations are transformed readily in terms of these variables by multiplying the fuel diffusion equation by H and the oxygen diffusion equation by ill. By using the stoichiometric relations [Eq. (6.99)] and combining the equations in the same manner as the boundary conditions, one can eliminate the non-homogeneous terms m0, and H. Again, it is assumed that Dp = (Alcp). The combined equations are then divided by the appropriate denominators from the b variables so that all equations become similar in form. Explicitly then, one has the following developments ... [Pg.349]

In Order to verify that this value is the correct i for the sequence of reactions, one must proceed through the analytical development of graphite particle burning. In this problem, one is required to deal only with the oxygen diffusion equation because there is no combustion in the gas phase. Indeed, this is the reason for the simple result that B = iniooo- The procedure of Blackshear [26] is followed. [Pg.464]

Usually, the ORR is the culprit in the eyes of fuel cell researchers and technology developers. However, for the solution of the model presented above, the sluggishness of the ORR brings a blessing. It allows the governing equations to be decoupled into an electrostatic problem and a standard oxygen diffusion equation. [Pg.220]

The most basic oxygen transfer equation (6) states that the amount of diffusion is proportional to the surface of the interface (6,20) ... [Pg.340]

Thin catalyst layers on a GC rotating disk electrode (RDE) or a rotating ring-disk electrode (RRDE) serve for studies of ORR kinetics. In order to separate the kinetic current from the measured current j, Schmidt and co-workers [Schmidt et al., 1998b] corrected the latter for the influence of oxygen diffusion in the aqueous electrolyte and in the polymer film using the foUowing equation ... [Pg.521]

To introduce intrinsic hydrophilicity into silicone like structures (necessary to provide wetting within high oxygen diffusion materials for contact lenses), the ring opening reaction by H20 addition was proved to be an adequate method (21) (Equation 6). [Pg.339]

The uniformflux of oxygen, S, into the fluid along fhe Pt surface and zero flux along the Au surface provide boundary conditions for the convection-diffusion equation. [Pg.30]

Equation (59) states that the amount of CO diffusing out is proportional to the oxygen diffusing in. The proportional function is determined by the intrinsic kinetics and is the stoichiometric ratio of CO to oxygen. The splutions to Eqs. (55) and (56) are ... [Pg.47]

Figure 3-13 (a) The shape of a "perfectly" shaped quartz crystal, and (b) the effective "shape of quartz crystal with respect to oxygen diffusion (after coordinate transformation using Equation 3-70d). The length (thickness) to diameter ratio is about 2 1 in (a) and 1 5 in (b). [Pg.229]

We will try our hand at applying the diffusion equation to a couple of mass transport problems. The first is the diffusive transport of oxygen into lake sediments and the use of oxygen by the bacteria to result in a steady-state oxygen concentration profile. The second is an unsteady solution of a spill into the groundwater table. [Pg.25]

For a particular gas-carbon reaction. Equation (39), with one reservation, leads to the conclusion that under identical reaction conditions (i.e., Cg, Dfree, and S are constant), the rate of reaction in Zone III is independent of the type of carbon reacted. The reservation is that in the carbon-oxygen reaction, the nature of the carbon may affect the CO-CO2 ratio leaving the surface and hence the reaction rate per unit of oxygen diffusing to the surface. Unfortunately, little data are available on reactivities of different carbons where the reaction has been conducted completely in Zorn III. Day (2Ii) reports that the reaction rates of petroleum coke, graphitized lampblack, and graphitized anthracite rods agree within 12 % at a temperature of 1827° and at a constant gas velocity. [Pg.175]

An aerated stirred-tank fermenter equipped with a standard Rushton turbine of the following dimensions contains a liquid with density p = 1010kgm and viscosity n = 9.8 X 10 Pa s. The tank diameter D is 0.90 m, liquid depth Hl = 0.90 m, impeller diameter d = 0.30 m. The oxygen diffusivity in the liquid Dl is 2.10 X 10 5 cm- s T Estimate the stirrer power required and the volumetric mass transfer coefficient of oxygen (use Equation 7.36b), when air is supplied from the tank bottom at a rate of 0.60 m min at a rotational stirrer speed of 120 rpm, that is 2.0 s T... [Pg.131]

Q is the flow rate of unreacted hemoglobin and Qg its value at the fiber entrance. Oxygen diffusivity through oxygenated blood Dq at 37 °C can be estimated, for example, by Equation 15.10 [9] or by Figure 15.4a... [Pg.260]

Current densities in the cathode are mainly determined by the respective value of oxide anion conductivity compared to the electronic conductivity (/Co" and ice", coupled to each other in Wagner diffusion). Equation (34) describes the current density limit for coupled transport of oxygen anions and electrons (777) ... [Pg.151]


See other pages where Oxygen diffusion equation is mentioned: [Pg.300]    [Pg.432]    [Pg.868]    [Pg.300]    [Pg.432]    [Pg.868]    [Pg.501]    [Pg.501]    [Pg.464]    [Pg.851]    [Pg.29]    [Pg.30]    [Pg.417]    [Pg.67]    [Pg.263]    [Pg.756]    [Pg.130]    [Pg.655]    [Pg.664]    [Pg.75]    [Pg.229]    [Pg.237]    [Pg.250]    [Pg.250]    [Pg.269]    [Pg.306]    [Pg.310]    [Pg.546]    [Pg.14]    [Pg.32]    [Pg.349]    [Pg.655]    [Pg.664]    [Pg.465]    [Pg.265]    [Pg.61]    [Pg.99]    [Pg.449]    [Pg.307]   
See also in sourсe #XX -- [ Pg.270 ]




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