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Temperature dependency, reaction rate

The temperature-dependent reaction rates of e with H+, NO3, and NO2 have been reported.As mentioned above, around the supercritical point, the dielectric constant of water is similar to nonpolar organic solvents, and the dissociation constants of inorganic salts are extremely small. It is thought that these properties would affect those ionic reactions which are Coulumbic-force related. As shown in Fig. 9, for the reaction with the rates strongly increase... [Pg.266]

The temperature-dependence reaction rate constant is described by the well-known Arrhenius equation ... [Pg.70]

Because both forward and reverse reactions involve the participation of air molecules (M), the reaction rale coefficients for the forward and reverse reactions are represented by the general termolecular form (3.25). The reverse (decomposition) reactions in these types of reactions are typically highly temperature-dependent. Reaction rate coefficients for these two reactions are given in both the IUPAC (Atkinson et al. 2004) and JPL (Sander et al. 2003) kinetic data evaluations. In the IUPAC evaluation both forward and reverse rate coefficients are given. The JPL evaluation presents the forward rate coefficients and the equilibrium constants for the reactions. At equilibrium the rates of the forward (/) and reverse (r) reactions are equal, so the equilibrium constant, K r, is directly related to the forward, kf, and reverse, kf, rate coefficients. For example, for N2Os formation,... [Pg.92]

CSTR the dimension of the slow manifold is seen to oscillate, with a rapidly varying, high dimension near temperature peaks, and a lower, more stable dimension during periods of lesser activity and lower temperature dependant reaction rates (Figure 3). [Pg.586]

With the calculated initial state-specific ICS, the initial state-specific temperature-dependent reaction rate constant can be expressed as... [Pg.95]

Ciary D C, Smith D and Adams N G 1985 Temperature dependence of rate coefficients for reactions of ions with dipolar molecules Chem. Phys. Lett. 119 320-6... [Pg.824]

We are now ready to build a model of how chemical reactions take place at the molecular level. Specifically, our model must account for the temperature dependence of rate constants, as expressed by the Arrhenius equation it should also reveal the significance of the Arrhenius parameters A and Ea. Reactions in the gas phase are conceptually simpler than those in solution, and so we begin with them. [Pg.679]

Solution The analysis could be carried out using mole fractions as the composition variable, but this would restrict applicability to the specific conditions of the experiment. Greater generality is possible by converting to concentration units. The results will then apply to somewhat different pressures. The somewhat recognizes the fact that the reaction mechanism and even the equation of state may change at extreme pressures. The results will not apply at different temperatures since k and kc will be functions of temperature. The temperature dependence of rate constants is considered in Chapter 5. [Pg.129]

Minimizing the cycle time in filament wound composites can be critical to the economic success of the process. The process parameters that influence the cycle time are winding speed, molding temperature and polymer formulation. To optimize the process, a finite element analysis (FEA) was used to characterize the effect of each process parameter on the cycle time. The FEA simultaneously solved equations of mass and energy which were coupled through the temperature and conversion dependent reaction rate. The rate expression accounting for polymer cure rate was derived from a mechanistic kinetic model. [Pg.256]

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]

The temperature dependence of reactions comes from dependences in properties such as concentration (Cj = PjfRT for ideal gases) but especially because of the temperature dependence of rate coefficients. As noted previously, the rate coefficient usually has the Arrhenius form... [Pg.207]

NO (nitrogen monoxide) is the primary NO component in the flue gas meaning that the first equation above is the more significant one. Stoichiometry reveals that one mole of ammonia is required to reduce one mole of NO and convert it to nitrogen and water. Reaction rates are indicative of the Arrhenius equation that describes temperature dependent reactions. [Pg.331]

Every time an item is placed in the refrigerator we depend on lower temperatures to slow reaction rates to prevent food spoilage. The effect of temperature on reaction rates is also illustrated by its impact on human survival. Normal body temperature is 37°C. An increase of body temperature of just a few degrees to produce a fever condition increases the metabolic rate, while lowering the body temperature slows down metabolic processes. The slowing of human... [Pg.142]

The NO oxidation to N02 is a reversible reaction limited by thermodynamic equilibrium. The typical dependence of the N02 outlet concentration on temperature is shown in Fig. 13. At low temperatures, N02 is thermodynamically more stable than NO but the reaction rate is rather slow. At higher temperatures, the reaction rate increases, but concurrently the N02 formation becomes limited by thermodynamic equilibrium. Thus, the outlet N02 concentration from the DOC typically exhibits a maximum at intermediate temperatures. [Pg.136]

A vital constituent of any chemical process that is going to show oscillations or other bifurcations is that of feedback . Some intermediate or product of the chemistry must be able to influence the rate of earlier steps. This may be a positive catalytic process , where the feedback species enhances the rate, or an inhibition through which the reaction is poisoned. This effect may be chemical, arising from the mechanistic involvement of species such as radicals, or thermal, arising because chemical heat released is not lost perfectly efficiently and the consequent temperature rise influences some reaction rate constants. The latter is relatively familiar most chemists are aware of the strong temperature dependence of rate constants through, e.g. the Arrhenius law,... [Pg.5]

For each reaction in a surface chemistry mechanism, one must provide a temperature dependent reaction probability or a rate constant for the reaction in both the forward and reverse directions. (The user may specify that a reaction is irreversible or has no temperature dependence, which are special cases of the general statement above.) To simulate the heat consumption or release at a surface due to heterogeneous reactions, the (temperature-dependent) endothermicity or exothermicity of each reaction must also be provided. In developing a surface reaction mechanism, one may choose to specify independently the forward and reverse rate constants for each reaction. An alternative would be to specify the change in free energy (as a function of temperature) for each reaction, and compute the reverse rate constant via the reaction equilibrium constant. [Pg.476]

A general flaw in all of Daniell s work is his neglect of diffusion and an absolutely implausible assumption about the chemical reaction rate it is assumed that, above the ignition temperature, the reaction rate does not depend on the temperature, but depends only on the reaction time. [Pg.179]

The substrate concentration dependence of the reaction rates was investigated kinetically to analyze the substrate binding effect. Figure 4 shows the relationships between the hydrolysis rate of amylose in the presence of the random copolymer catalyst and the concentration of the substrate at some reaction temperatures. The reaction rate clearly showed the saturation phenomenon at each reaction temperature. If the reaction proceeds via complex formation between catalyst and substrate, the elementary reaction could be described in the most simplified form as... [Pg.173]


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