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Activation energy atmospheric reactions

This mechanism of NO formation is believed to be basic for burning lean mixtures, when the Fenimore mechanism is already inefficient because of absence of CH radicals. Reaction (88), being termolecular, notably accelerates at high pressures and is considered to be limiting in this case. Relatively low activation energies of reactions (88) and (89) make this mechanism responsible for nitrogen oxides formation at low temperatures and pressure of several MPa, when the thermal nitrogen oxides are not virtually formed. Since coal is burnt, as a rule, at the pressure close to atmospheric, this mechanism may not be considered below. [Pg.56]

A catalytic converter consists of solid-particle catalysts, such as platinum (Pt) and palladium (Pd), on aceramic honeycomb that provides a large surface area and facilitates contact with pollutants. As the pollutants pass through the converter, they react with the catalysts. Today, we all use unleaded gasoline because lead interferes with the ability of the Pt and Pd catalysts in the converter to react with the pollutants. The purpose of a catalytic converter is to lower the activation energy for reactions that convert each of these pollutants into substances such as CO2, N2, O2, and H2O, which are already present in the atmosphere. [Pg.442]

Fig. 6. The three ideal zones (I—III) representing the rate of change of reaction for a porous carbon with increasing temperature where a and b are intermediate zones, is activation energy, and -E is tme activation energy. The effectiveness factor, Tj, is a ratio of experimental reaction rate to reaction rate which would be found if the gas concentration were equal to the atmospheric gas concentration (80). Fig. 6. The three ideal zones (I—III) representing the rate of change of reaction for a porous carbon with increasing temperature where a and b are intermediate zones, is activation energy, and -E is tme activation energy. The effectiveness factor, Tj, is a ratio of experimental reaction rate to reaction rate which would be found if the gas concentration were equal to the atmospheric gas concentration (80).
A typical value of the collision number is 10 °s in gases at one atmosphere pressure and room temperature, and the number of successful collisions which can bring about the chemical reaction is equal to this number multiplied by the Anhenius or probability factor, exp(— /f 7 ), where E is the activation energy, the critical collision energy needed for reaction to occur. [Pg.46]

Methane reacts with sulfur (an active nonmetal element of group 6A) at high temperatures to produce carbon disulfide. The reaction is endothermic, and an activation energy of approximately 160 KJ is required. Activated alumina or clay is used as the catalyst at approximately 675°C and 2 atmospheres. The process starts by vaporizing pure sulfur, mixing it with methane, and passing the mixture over the alumina catalyst. The reaction could be represented as ... [Pg.136]

At low temperatures the rates of these reactions are very slow either because the rate constants are very small or because the concentrations of O and N are very small. For these reasons, equilibrium is not maintained at the low temperatures typical of the atmosphere. However, as the temperature rises, the rate constants for the critical steps increase rapidly because they each have large activation energies -Ea = 494 kj/mol for reaction 1 and 316 kj/mol for reaction 2. The larger rate constants contribute to a faster rate of NO production, and equilibrium is maintained at higher temperatures. The time scale for equilibrium for the overall reaction N2 -I- O2 2NO is less than a second for T > 2000 K. [Pg.102]

According to Le Chatelier s principle the equilibrium will be shifted to the right-hand side by high pressures and, since the reaction is exothermic, by low temperatures. Indeed early work by Haber showed that at 200 °C and 300 atmospheres pressure the equilibrium mix would contain 90% ammonia, whilst at the same pressure but at 700 °C the percentage of ammonia at equilibrium would be less than 5%. Unfortunately the activation energy is such that temperatures well in excess of 1000 °C are needed to overcome this energy barrier (Figure 4.1). The conclusion from this is that direct reaction is not a commercially viable option. [Pg.84]

This study presents kinetic data obtained with a microreactor set-up both at atmospheric pressure and at high pressures up to 50 bar as a function of temperature and of the partial pressures from which power-law expressions and apparent activation energies are derived. An additional microreactor set-up equipped with a calibrated mass spectrometer was used for the isotopic exchange reaction (DER) N2 + N2 = 2 N2 and the transient kinetic experiments. The transient experiments comprised the temperature-programmed desorption (TPD) of N2 and H2. Furthermore, the interaction of N2 with Ru surfaces was monitored by means of temperature-programmed adsorption (TPA) using a dilute mixture of N2 in He. The kinetic data set is intended to serve as basis for a detailed microkinetic analysis of NH3 synthesis kinetics [10] following the concepts by Dumesic et al. [11]. [Pg.318]

The rates of certain reactions of polymers have been reported to be enhanced by MW under homogeneous conditions at atmospheric pressure. Lewis et al. [64] performed kinetic studies on the imidization of the polymer BDTA-DDS polyamic acid 46 in N-methylpyrrolidone (NMP) giving the polymer 47 (Scheme 4.24) and showed that the apparent activation energy was reduced from 105 kj mol-1 under conventional heating to 55 kj mol-1 under MW heating. Rate enhancements (kMw/kthermai)... [Pg.133]

Essentially, all reactions that require the formation of a chemical bond with an activation energy of around 100 kJ mol-1 are frozen out at the surface of Titan but are considerably faster in the stratosphere, although still rather slow compared with the rates of reaction at 298 K. Chemistry in the atmosphere of Titan will proceed slowly for neutral reactions but faster for ion-molecule reactions and radical-neutral reactions, both of which have low activation barriers. The Arrhenius equation provides the temperature dependence of rates of reactions but we also need to consider the effect of cold temperatures on thermodynamics and in particular equilibrium. [Pg.294]

For some steps the apparent activation energy is to be used in Eq. (10), and in others, the true activation energy. See text. (2) Where relevant, it is assumed that the symmetry number approximates unity it is also assumed that (Ijs) a 0.5, where s is the number of sites adjacent to a given site in a surface bimolecular reaction. (3) Both Cj, gas concentration in molecules cm", and P, gas pressure in atmospheres are used in this work. For an ideal gas, c, = 7.34 x 1q2i pij< 4 Except where otherwise noted, ft a 1. (5) An adsorption reaction is a Rideal-Eley reaction a surface reaction is a "Langrauir-Hinshelwood reaction. [Pg.104]

Recent reports [30-31] on the use of atmospheric corrosion sensors based on changes in electrical resistance showed that when there were no contaminants [29], in tests of 100-110 h., corrosion rate was zero or insignificant. These sensors can determine changes in metal thickness lower than one nanometer. However, in the presence of 0.08 ppm of S02 or 20 pg/cm2 of NaCl in the system, changes in thickness where always detected over 75% of relative humidity. Corrosion rate was determined at temperatures of 20, 30 and 40°C and the Arrhenius equation was used to calculate the activation energy of the reactions. This method is very similar to the natural conditions. [Pg.72]

As for other organics in the atmosphere, the OH radical is a major oxidant for alkenes. Table 6.8 gives the rate constants for some OH-alkene reactions as well as their temperature dependence in Arrhenius form. Several points are noteworthy (1) the reactions are very fast, approaching 10-l() cm3 molecule-1 s-1 for the larger alkenes (2) the rate constants have a pressure dependence (3) the apparent Arrhenius activation energies are negative. ... [Pg.191]

Figure 5 shows Arrhenius plots of reaction rates and OYs in hydrogenations of MAA with several MRNis under atmospheric pressure (34). Arrehenius plots for all of the catalysts gave parallel straight lines with an apparent activation energy of 10.5 + 0.5 kcal/mol, regardless of the values of OY. Arrhenius plots for catalysts modified with homologs lay on the same line. [Pg.225]

Since the hydrogenation of MAA with unmodified RNi did not proceed as mentioned in the previous section, the kinetic parameters of the liquid-phase reaction with MRNi under atmospheric pressure could not be compared with those of RNi. However, it can be expected that the modification does not change the nature of hydrogenation with RNi since the activation energies of MRNis were exactly the same as each other and independent of the sort of modifying reagent. This expectation was confirmed by the results... [Pg.225]


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See also in sourсe #XX -- [ Pg.101 ]

See also in sourсe #XX -- [ Pg.103 ]




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Atmospheric reactions

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