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Mass steady state method

Which experimental method should be used depends on the type of reactor and how it will be operated, and if clean or process water is to be used for the measurement. Nonsteady state methods are generally simpler and faster to perform if kLa is to be determined in clean water without reaction. For processes that are operated at steady state with a reaction, determination of kLa using steady state methods are preferred, since continuous-flow processes need not be interrupted and operating conditions similar to the normal process conditions can be used. This is especially important for systems with reactions because the reaction rate is usually dependent on the concentration of the reactants present. They are thus often applied for investigations of the mass transfer coefficient under real process conditions with chemical reactions kLa(02) or biological activity kLa(02), e. g. in waste water treatment systems. [Pg.96]

Steady State Methods without Mass Transfer Enhancement... [Pg.101]

One can see from Eq. (24) that at L 3> 1, m0 D/a (as for a microdisk electrode alone), but at L -C 1, m0 D/d, which is indicative of the TLC type behavior. By decreasing d, the mass-transport rate can be increased sufficiently for quantitative characterization of fast ET kinetics, while preserving the advantages of steady-state methods, that is, the absence of problems associated with ohmic drop, adsorption, and charging current. [Pg.198]

A second important property of Eq. (149) is that it provides an estimate of the rate, in terms of a characteristic time 6, associated with mass transfer. Indeed, this is the time 9 needed for a molecule to reach the electrode, that is, to cover the space interval in which the molecular concentration differs from that in the bulk. In transient methods this time is identical to that elapsed since the beginning of the experiment, provided that it is lower than tmax = conv/2D. For steady-state methods, the length to be covered is (Sconv and thus from Eq. (149) it follows that 9 = 5conv/2D. The rate of mass transfer can be defined as 1 /9, since it is obviously equivalent to a first-order process (see Chapter 3 for a demonstration of this point). Yet in light of the previous discussion, it is preferable to think in terms of a characteristic time 9 associated with a given electrochemical method rather than in terms of mass transfer rate, although this intuitive latter notion was extremely worthwhile up to this point. ... [Pg.69]

Cooke, M. Dawson, M.K. Nienow, A.W. Moody, G.W. Whitton, M.J. Mass transfer in aerated agitated vessels assessment of the NEL/ Hickman steady state method. Proceedings of Seventh European Mixing Conference. Brugge, Belgium, Bruxelmane, M., Froment, G., Eds. KVrV Belgium, 1991 409-418. [Pg.1130]

The experimental uncertainty in the j factor for the foregoing steady-state method is usually within 5 percent when the temperatures are measured accurately to within 0.1°C (0.2°F) and none of the aforementioned problems exist in the test core. The uncertainty in the Reynolds number is usually within 2 percent when the mass flow rate is measured accurately within +0.7 percent. [Pg.1306]

Systematic investigations were carried out by Adler et al. [39-41] and Konig et al. [26] with various cultivation media. The voliunetric mass transfer coefficients ki,a were determined by a steady state method with distilled water, nutrient salt solution and various cultivation media in the presence and absence of antifoam agents. Volumetric mass transfer coefficients are strongly enhanced by increasing aeration rate. At low superficial gas velocities (< 2.5 cm s ) the... [Pg.200]

The methods of experimental measurement of heat and mass transfer coefficients are summarized in Table 4.8, and resulted mainly from heat and mass transfer investigations in packed beds. Heat transfer techniques are either steady or unsteady state. In steady-state methods, the heat flow is... [Pg.89]

Kun] Diffusion measurements, steady-state method 1550-1700°C, < 15 mass% Cr ... [Pg.201]

The experimental values of k a are generally obtained either from the increase in oxygen liquid phase concentration after starting the aeration of an oxygen-free solution (dynamic method) or by fitting the axial dispersion model to the steady state axial concentration profile (oxygen concentration) in the liquid phase in a concurrently operated column (steady state method). Occasionally, the mass transfer... [Pg.561]

In contrast to cyclic voltammetry, this technique is a steady state method in which the rate of mass transport is relatively high and occurs by both convection and diffusion. [Pg.15]

Kinetics of the mass transfer Experimental problems Steady-state voltammetry Characterization of the steady state method Membrane-covered and polymer-coated electrodes Microelectrodes for steady state voltammetry Achievement of the steady state at microelectrodes... [Pg.41]

A typical steady-state method is the through-diffusion method shown in Fig. 9.10, where the concentration of species from the sampling cell is measured at each time interval. At its steady-state the concentration is linearly increased, and the time-rate corresponds to the mass flux, thus we obtain the diffusivity from the slope of the mass flux. This diffusivity is referred to as the effective diffusion coefficient, which is denoted by Dg. [Pg.257]

Cooke, M., M. K. Dawson, A. W. Nienow, G. Moody, and M. J. Whitton (1991). Mass transfer in aerated agitated vessels assessment of the NEL/Hickman steady state method, Proc. 7th European Conference on Mixing, KVIV, Bruges, Belgium, pp. 409-418. [Pg.251]

There are many sources of errors in the plant. The principal ones are related to sampling (qv), mass flow rates, assaying, and deviations from steady state. Collecting representative samples at every stage of the flow sheet constitutes a significant task. Numerous methods and equipment are available (10,16,17). [Pg.395]

Gas Transport. Initially, ia a vessel containing air at atmospheric pressure, mass motion takes place when temperature differences exist and especially when a valve is opened to a gas pump. Initial dow ia practical systems has been discussed (29), as have Monte Cado methods to treat shockwave, turbulent, and viscous dow phenomena under transient and steady-state conditions (5). [Pg.372]

Measurements Using Liquid-Phase Reactions. Liquid-phase reactions, and the oxidation of sodium sulfite to sodium sulfate in particular, are sometimes used to determine kiAi. As for the transient method, the system is batch with respect to the liquid phase. Pure oxygen is sparged into the vessel. A pseudo-steady-state results. There is no gas outlet, and the inlet flow rate is adjusted so that the vessel pressure remains constant. Under these circumstances, the inlet flow rate equals the mass transfer rate. Equations (11.5) and (11.12) are combined to give a particularly simple result ... [Pg.399]

The utihty stream gets started at operating temperature and flow rate. In the following experiments, the utihty stream is heated so as to initiate the reaction. The main and secondary process tines are fed with water at room temperature and with the same flow rate as one of the experiments. Once steady state is reached, operating parameters are recorded. Process tines are then fed with the reactants, hydrogen peroxide and sodium thiosulfate. At steady state, operating parameters are recorded, and a sample of a known mass of reactor products is introduced in the Dewar vessel. Temperature in the Dewar vessel is recorded until equilibrium is reached, that is, until the reaction ends. This calorimetric method is aimed at calculating the conversion rate at the product outlet and thus the conversion rate in the reactor. The latter is also determined by thermal balances between process inlet and outlet of the reactor. Finally, the reactor is rinsed with water. This procedure is repeated for each experiment... [Pg.278]

The modeling of steady-state problems in combustion and heat and mass transfer can often be reduced to the solution of a system of ordinary or partial differential equations. In many of these systems the governing equations are highly nonlinear and one must employ numerical methods to obtain approximate solutions. The solutions of these problems can also depend upon one or more physical/chemical parameters. For example, the parameters may include the strain rate or the equivalence ratio in a counterflow premixed laminar flame (1-2). In some cases the combustion scientist is interested in knowing how the system mil behave if one or more of these parameters is varied. This information can be obtained by applying a first-order sensitivity analysis to the physical system (3). In other cases, the researcher may want to know how the system actually behaves as the parameters are adjusted. As an example, in the counterflow premixed laminar flame problem, a solution could be obtained for a specified value of the strain... [Pg.404]


See other pages where Mass steady state method is mentioned: [Pg.334]    [Pg.337]    [Pg.123]    [Pg.337]    [Pg.334]    [Pg.4163]    [Pg.88]    [Pg.1121]    [Pg.334]    [Pg.159]    [Pg.758]    [Pg.208]    [Pg.115]    [Pg.1933]    [Pg.510]    [Pg.2435]    [Pg.154]    [Pg.451]    [Pg.221]    [Pg.26]    [Pg.222]    [Pg.74]    [Pg.126]    [Pg.400]    [Pg.358]    [Pg.300]   
See also in sourсe #XX -- [ Pg.95 , Pg.101 ]




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State method

Steady State Methods without Mass Transfer Enhancement

Steady-state mass balance method

Steady-state methods

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