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Nonisothermal measurements

Nonisothermal Gas Absorption. The computation of nonisothermal gas absorption processes is difficult because of all the interactions involved as described for packed columns. A computer is normally required for the enormous number of plate calculations necessary to estabUsh the correct concentration and temperature profiles through the tower. Suitable algorithms have been developed (46,105) and nonisothermal gas absorption in plate columns has been studied experimentally and the measured profiles compared to the calculated results (47,106). Figure 27 shows a typical Hquid temperature profile observed in an adiabatic bubble plate absorber (107). The close agreement between the calculated and observed profiles was obtained without adjusting parameters. The plate efficiencies required for the calculations were measured independendy on a single exact copy of the bubble cap plates installed in the five-tray absorber. [Pg.42]

As was shown by Zhivov, the main difference in most of the equations for the jet trajectory is the value of the coefficient i)i. The differences in experimental data obtained by different authors are mainly due to the difficulties in the measurements of nonisothermal air jets supplied with low initial velocities (2-10 m/s). There is also a different understanding of the term air jet trajectory. Some authors mean the points with maximum velocity values, while others mean the centers of gravity of the cross-sections of the jet. [Pg.465]

Kinetic studies at several temperatures followed by application of the Arrhenius equation as described constitutes the usual procedure for the measurement of activation parameters, but other methods have been described. Bunce et al. eliminate the rate constant between the Arrhenius equation and the integrated rate equation, obtaining an equation relating concentration to time and temperature. This is analyzed by nonlinear regression to extract the activation energy. Another approach is to program temperature as a function of time and to analyze the concentration-time data for the activation energy. This nonisothermal method is attractive because it is efficient, but its use is not widespread. ... [Pg.250]

The Hg/dimethyl sulfoxide (DMSO) interface has been studied by electrocapillary and capacitance measurements in a range of temperatures.291,304 Eamo was measured using the streaming electrode method. All potentials were recorded in a nonisothermal cell against a 0.1 M NaCl calomel electrode (CE) in water at 25°C. The potential difference of the cell CE/0.1 M NaC104 (aq.)/0.1 M NaC104 (DMSO)/CE was -0.096 V. This value was used to recalculate the data.312... [Pg.61]

The sum of squares as defined by Equation 7.8 is the general form for the objective function in nonlinear regression. Measurements are made. Models are postulated. Optimization techniques are used to adjust the model parameters so that the sum-of-squares is minimized. There is no requirement that the model represent a simple reactor such as a CSTR or isothermal PER. If necessary, the model could represent a nonisothermal PFR with variable physical properties. It could be one of the distributed parameter models in Chapters 8 or 9. The model... [Pg.211]

We might try to measure the temperature coefficient of the Galvani potential for an individual electrode under nonisothermal conditions then only the temperature of the test electrode would be varied, while the reference electrode remains at a constant temperature and retains a constant value of Galvani potential (Fig. 3.2). [Pg.51]

There are several factors that may be invoked to explain the discrepancy between predicted and measured results, but the discrepancy highlights the necessity for good pilot plant scale data to properly design these types of reactors. Obviously, the reaction does not involve simple first-order kinetics or equimolal counterdiffusion. The fact that the catalyst activity varies significantly with time on-stream and some carbon deposition is observed indicates that perhaps the coke residues within the catalyst may have effects like those to be discussed in Section 12.3.3. Consult the original article for further discussion of the nonisothermal catalyst pellet problem. [Pg.463]

Hot spots as large scale nonisothermalities, which can be detected and measured by optical pyrometers, fiber optic or IR pyrometers, i.e. these are macro scale hot zones. [Pg.366]

The thermal decomposition of some 3,5-disubstituted-l,2,4-thiadiazoles has been studied and some nonisothermal kinetic parameters have been reported <1986MI239>. Polarographic measurements of a series of methylated 5-amino-l,2,4-thiadiazoles show that thiadiazoles are not reducible in methanolic lithium chloride solution, while thiadiazolines are uniformily reduced at 0.5 = — 1.6 0.02 V. This technique has been used to assign structures to compounds which may exist theoretically as either thiadiazoles or thiadiazolines <1984CHEC(6)463>. The photoelectron spectrum for 1,2,4-thiadiazole has been published <1996CHEC-II(4)307>. [Pg.491]

The above simple example shows that in the special case of constant fluid density the space-time is equivalent to the holding time hence, these terms can be used interchangeably. This special case includes practically all liquid phase reactions. However, for fluids of changing density, e.g., nonisothermal gas reactions or gas reactions with changing number of moles, a distinction should be made between r and t and the correct measure should be used in each situation. [Pg.110]

For exothermic reaction, heat is released and particles are hotter than the surrounding fluid, hence the nonisothermal rate is always higher than the isothermal rate as measured by the bulk stream conditions. However, for endothermic reactions the nonisothermal rate is lower than the isothermal rate because the particle is cooler than the surrounding fluid. [Pg.392]

Data on gas systems, again using a point source, have been obtained by Bernard and Wilhelm (B6), Dorweiler and Fahien (D20), Fahien and Smith (F2), and Plautz and Johnstone (P6). Plautz and Johnstone measured dispersion coefficients under isothermal and nonisothermal conditions and found that there was a difference between the two only for low Reynolds numbers. [Pg.132]

The solution of Eq. (173) poses a rather formidable task in general. Thus the dispersed plug-flow model has not been as extensively studied as the axial-dispersed plug-flow model. Actually, if there are no initial radial gradients in C, the radial terms will be identically zero, and Eq. (173) will reduce to the simpler Eq. (167). Thus for a simple isothermal reactor, the dispersed plug flow model is not useful. Its greatest use is for either nonisothermal reactions with radial temperature gradients or tube wall catalysed reactions. Of course, if the reactants were not introduced uniformly across a plane the model could be used, but this would not be a common practice. Paneth and Herzfeld (P2) have used this model for a first order wall catalysed reaction. The boundary conditions used were the same as those discussed for tracer measurements for radial dispersion coefficients in Section II,C,3,b, except that at the wall. [Pg.183]

The polarized state (nonequilibrium steady state) is created by applying a DC voltage at an elevated temperature and by subsequent cooling of the solid to a temperature that is sufficiently low that rapid relaxation is prevented. The next step of the experimental procedure is to remove the DC bias. The currents that can be measured during either isothermal or nonisothermal relaxation back to thermal equilibrium are used to monitor the relaxation processes involved. [Pg.7]

The temperature dependence of various thermal transport phenomena can be measured isothermally at a number of different temperatures where the sample is in thermal equilibrium, in steady-state equilibrium, or decays after pulsed excitation in a transient fashion. In contrast, TSL and TSC experiments are nonisothermal and observed only during a programmed change in a sample temperature. [Pg.9]

The principal goal of TSC trap level spectroscopy is to experimentally determine, by comparison of model glow curve with measured ones, the characteristic parameters that govern the nonisothermal relaxation kinetics of the solid. [Pg.10]

A diffusion measurement at the temperature To is made by annealing a diffusion couple comprised of two semi-infinite bars. However, there is a complication after the completion of the isothermal anneal, carried out at To for the time to, the specimen must be cooled to room temperature at a finite rate. During this cooling period, a small amount of additional nonisothermal diffusion occurs. If an expression can be found for the amount of time, At, required to produce this same additional increment of diffusion at the constant temperature To, the specimen could be analyzed very simply at the end of the experiment by assuming that it was annealed at To for the time to + At. Assume that D = D0 exp —E/(kT)] and that the temperature during the cooling period is... [Pg.93]

Steinert and Haase (140) have studied nonisothermal membrane properties using cellulose and cupriferrocyanide-impregnated cellulose membranes (Figure 8). The apparent heat of transport across the membrane was measured as a function of temperature by applying a temperature difference across the membrane. Unfortunately, more closely spaced measurements are not available however, there is no doubt that abrupt marked transitions occur around 32° and 47 °C. Anomalies were also... [Pg.84]

Gemperline, P. Puxty, G. Maeder, M. etal., Calibration-free estimates of batch process yields and detection of process upsets using in situ spectroscopic measurements and nonisothermal kinetic models 4-(dimethylamino)pyridine-catalyzed esterification of butanol Anal. Chem. 2004, 76, 2575-2582. [Pg.357]

Batch processes are often nonisothermal and characterized by nonlinear dynamics, whose effects are further emphasized by intrinsically unsteady operating conditions. Hence, methodological and technological problems related to batch chemical reactors are often very challenging and require contributions from different disciplines (chemistry, chemical engineering, control engineering, measurement, and sensing). [Pg.198]

A dynamic experimental method for the investigation of the behaviour of a nonisothermal-nonadiabatic fixed bed reactor is presented. The method is based on the analysis of the axial and radial temperature and concentration profiles measured under the influence of forced uncorrelated sinusoidal changes of the process variables. A two-dimensional reactor model is employed for the description of the reactor behaviour. The model parameters are estimated by statistical analysis of the measured profiles. The efficiency of the dynamic method is shown for the investigation of a pilot plant fixed bed reactor using the hydrogenation of toluene with a commercial nickel catalyst as a test reaction. [Pg.15]

In the present work a method is described to extract the information necessary for modelling from only a few dynamic experimental runs. The method is based on the measurement of the changes of the temperature and concentration profiles in the reactor under the influence of forced simultaneous sinusoidal variations of the process variables. The characteristic features of the dynamic method are demonstrated using the behaviour of a nonisothermal-nonadiabatic pilot plant fixed bed reactor as an example. The test reaction applied was the hydrogenation of toluene to methylcyclohexane on a commercial nickel catalyst. [Pg.15]

There are clear advantages and also clear disadvantages in this new approach for the analysis of nonisothermal measurements [33], Now there are two new parameters, AS and AH, for each rate constant, i.e., there are twice as many parameters to be fitted. Naturally, this can lead to difficulties if not all of them are well defined. Another problem lies in the fact that molar absorptivity spectra of the species can show significant temperature dependencies. Advantages include the fact that, in... [Pg.254]

In a nonisothermal system, an electric current (flow) may be coupled with a heat flow this effect is known as the thermoelectric effect. There are two reciprocal phenomena of thermoelectricity arising from the interference of heat and electric conductions the first is called the Peltier effect. This effect is known as the evolution or the absorption of heat at junctions of metals resulting from the flow of an electric current. The other is the thermoelectric force resulting from the maintenance of the junctions made of two different metals at different temperatures. This is called the Seebeck effect. Temperature measurements by thermocouples are based on the Seebeck effect. [Pg.91]

The nondimensional parameter /) (positive for exothermic reactions) is a measure of nonisothermal effects and is called the heat generation function. It represents the ratio between the rate of heat generation due to the chemical reaction and the heat flow by thermal conduction. Nonisothermal effects may become important for increasing values of /3, while the limit (3 - 0 represents an isothermal pellet. Table 9.1 shows the values of [3 and some other parameters for exothermic catalytic reactions. For any interior points within the pore where the reactant is largely consumed, the maximum temperature difference for an exothermic reaction becomes... [Pg.457]

The value of jS is a measure of nonisothermal effects. As j8 approaches zero, the system becomes isothermal. [Pg.472]

The intraparticle transport effects, both isothermal and nonisothermal, have been analyzed for a multitude of kinetic rate equations and particle geometries. It has been shown that the concentration gradients within the porous particle are usually much more serious than the temperature gradients. Hudgins [17] points out that intraparticle heat effects may not always be negligible in hydrogen-rich reaction systems. The classical experimental test to check for internal resistances in a porous particle is to measure the dependence of the reaction rate on the particle size. Intraparticle effects are absent if no dependence exists. In most cases a porous particle can be considered isothermal, but the absence of internal concentration gradients has to be proven experimentally or by calculation (Chapter 6). [Pg.78]

The axial dispersion of heat in large-scale reactors should be measured. This information would be useful in modeling large-scale nonisothermal reactors. [Pg.94]


See other pages where Nonisothermal measurements is mentioned: [Pg.708]    [Pg.175]    [Pg.187]    [Pg.187]    [Pg.221]    [Pg.22]    [Pg.337]    [Pg.108]    [Pg.358]    [Pg.588]    [Pg.590]    [Pg.711]    [Pg.830]    [Pg.496]    [Pg.21]    [Pg.669]    [Pg.484]    [Pg.533]    [Pg.440]   
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