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Temperature, and reaction rates

Simultaneous measurements of the rate of change, temperature and composition of the reacting fluid can be reliably carried out only in a reactor where gradients of temperature and/or composition of the fluid phase are absent or vanish in the limit of suitable operating conditions. The determination of specific quantities such as catalytic activity from observations on a reactor system where composition and temperature depend on position in the reactor requires that the distribution of reaction rate, temperature and compositions in the reactor are measured or obtained from a mathematical model, representing the interaction of chemical reaction, mass-transfer and heat-transfer in the reactor. The model and its underlying assumptions should be specified when specific rate parameters are obtained in this way. [Pg.542]

In general, reaction rates are strongly dependent on the temperature when the activation energy is high. Thus it is assumed that the two major effects of the reaction rate, temperature and concentration of the reactant, tend to cancel each other ... [Pg.49]

Phase evolution during sintering and subsequent thermal processing can be characterized with XRD and DTA. The crystalline products of phase transitions and phase transformations in excess of a few percent can be identified by XRD, while information concerning thermochemical reactions, including reaction rates, temperatures, and whether the reactions are endothermic (e.g., melting) or exothermic (e.g., crystallization), can be obtained by DTA. ... [Pg.91]

For a new design, it may be desired to consider scenarios to increase the reaction rate for the noncatalytic reaction. Figure 20.5 shows the reaction rate, temperature, and toluene mole fraction plotted against the reactor volume for the original feed tenperature. This figure shows that low reaction rates exist at the feed end of the reactor, with rapidly falling reaction rates at the reactor exit. The reactor tenperature increases over the volume of the reactor. Figure 20.5 identifies steps to take that would inprove reactor performance. Increased performance can be obtained by... [Pg.674]

If mass and/or heat transfer is slow compared to the reaction rate, temperature and concentration gradients between bulk gas and particle center will result, thus affecting the overall reaction rate of the particle. In industrial reactors the diffusion inside the catalyst pore system is the most important transfer process. In laboratory reactors with low linear velocity and/or large particles, there may also be significant concentration and temperature gradients between particle surface and bulk gas [95,96]. Due to the high heat conductivity of the iron catalyst, a catalyst pellet will be almost isothermal [96]. [Pg.183]

Runaway Reactions Runaway temperature and pressure in process vessels can occur as a resiilt of many fac tors, including loss of cooling, feed or quench failure, excessive feed rates or temperatures, contaminants, catalyst problems, and agitation failure. Of major concern is the high rate of energy release and/or formation of gaseous produc ts, whiai may cause a rapid pressure rise in the equipment. In order to properly assess these effec ts, the reaction kinetics must either be known or obtained experimentally. [Pg.2290]

Kinetic mles of oxidation of MDASA and TPASA by periodate ions in the weak-acidic medium at the presence of mthenium (VI), iridium (IV), rhodium (III) and their mixtures are investigated by spectrophotometric method. The influence of high temperature treatment with mineral acids of catalysts, concentration of reactants, interfering ions, temperature and ionic strength of solutions on the rate of reactions was investigated. Optimal conditions of indicator reactions, rate constants and energy of activation for arylamine oxidation reactions at the presence of individual catalysts are determined. [Pg.37]

To do this we developed a computer model to predict the kinetic conditions during the runaway stage. The kinetic model is used to estimate the reaction rates, temperatures, pressures, viscosities, conversions, and other variables which influence reactor design. [Pg.339]

Based on the properties of ionic hquids in high-temperature microwave-enhanced reactions, the authors chose l-butyl-3-methylimidazolium tetraflu-orophosphate ([bmimjPFe) as the suitable ionic liquid (Scheme 23). The addition of 0.15 mmol of [bmimjPFe to a reaction in 2.0 mL of DCF was found to increase the reaction rate dramatically and a set-temperature of 190 °C was reached in a mere 1 min, while the reactions programmed at 190 °C, in the absence of the ionic liquid, reached only 170 °C in 10 min. The reactions were finished in a mere 18-25 min of irradiation time, including the hydrolysis of the sensitive imidoyl chloride moiety with water. The formed bis-lactams were isolated in good yield and purity. [Pg.285]

Reaction rates, yields, and ees depended on the imine, the catalyst, the solvent and the temperature ees from 49 to 96% were obtained. Scheme 5-46 shows the mechanism proposed for these reactions. [Pg.165]

Temperature and pressure are the primary influences on the rate of chemical reactions. Both temperature and pressure increase with depth below the Earth s surface. Consequently, temperatures and pressures in the deep-well environment are significantly higher than those in the near-surface environment. [Pg.810]

In order to determine reaction rate constants and reaction orders, it is necessary to determine reactant or product concentrations at known times and to control the environmental conditions (temperature, homogeneity, pH, etc.) during the course of the reaction. The experimental techniques that have been used in kinetics studies to accomplish these measurements are many and varied, and an extensive treatment of these techniques is far beyond the intended scope of this textbook. It is nonetheless instructive to consider some experimental techniques that are in general use. More detailed treatments of the subject are found in the following books. [Pg.37]

Equation 10.3.6, the reaction rate expression, and the design equation are sufficient to determine the temperature and composition of the fluid leaving the reactor if the heat transfer characteristics of the system are known. If it is necessary to know the reactor volume needed to obtain a specified conversion at a fixed input flow rate and specified heat transfer conditions, the energy balance equation can be solved to determine the temperature of the reactor contents. When this temperature is substituted into the rate expression, one can readily solve the design equation for the reactor volume. On the other hand, if a reactor of known volume is to be used, a determination of the exit conversion and temperature will require a simultaneous trial and error solution of the energy balance, the rate expression, and the design equation. [Pg.358]

Rates of reaction Rate constants and their temperature dependence leading to a differential rate equation... [Pg.154]

The reader can deduce the fate of any desired discharge pattern by appropriate scaling and addition. It is important to emphasize that because the values of transport velocity parameters are only illustrative, actual environmental conditions may be quite different thus, simulation of conditions in a specific region requires determination of appropriate parameter values as well as the site-specific dimensions, reaction rate constants and the physical-chemical properties which prevail at the desired temperature. [Pg.28]

The G values are higher than the G values for initial species (ca 2.5), indicating a chain reaction. The much higher yield for the disappearance of a double bond indicates that cyclization occurs more frequently than cross-linking. Katzer and Heusinger concluded from the studies on the influence of dose rate, temperature and additives (air, anthracene and hydroquinone) that the chain proceeds via a cationic mechanism. [Pg.349]

The data obtained from the calorimeters include maximum self-heat rate, maximum pressure rate, reaction onset temperature, and temperature and pressure as a function of time. [Pg.366]

SURFTHERM Coltrin, M. E. and Moffat, H. K. Sandia National Laboratories. SURFTHERM is a Fortran program (surftherm.f) that is used in combination with CHEMKIN (and SURFACE CHEMKIN) to aid in the development and analysis of chemical mechanisms by presenting in tabular form detailed information about the temperature and pressure dependence of chemical reaction rate constants and their reverse rate constants, reaction equilibrium constants, reaction thermochemistry, chemical species thermochemistry, and transport properties. [Pg.749]

There may also be an optimum temperature profile. If the temperature-dependences of the specific reaction rates ki and kj are the same (if their activation energies are equal), the reaction should be run at the highest possible temperature to minimize the batch time. This maximum temperature would be a limit imposed by some constraint maximum working temperature or pressure of the equipment, further undesirable degradation or polymierization of products or reactants at very high temperatures, etc. [Pg.59]

If temperatures and holdups are the same in both tanks, the specific reaction rates k and holdup times t will be the same ... [Pg.185]

Lowering the temperature decreases the reaction rates markedly, and the reaction is quenched at the level of the E-S complex between -20 and -25°C. [Pg.265]

The overall rate of an electrochemical reaction is measured by the current flow through the cell. In order to make valid comparisons between different electrode systems, this current is expressed as cunent density,/, the current per unit area of electrode surface. Tire current density that can be achieved in an electrochemical cell is dependent on many factors. The rate constant of the initial electron transfer step depends on the working electrode potential, Tlie concentration of the substrate maintained at the electrode surface depends on the diffusion coefficient, which is temperature dependent, and the thickness of the diffusion layer, which depends on the stirring rate. Under experimental conditions, current density is dependent on substrate concentration, stirring rate, temperature and electrode potential. [Pg.4]


See other pages where Temperature, and reaction rates is mentioned: [Pg.59]    [Pg.59]    [Pg.118]    [Pg.28]    [Pg.59]    [Pg.59]    [Pg.118]    [Pg.28]    [Pg.2696]    [Pg.339]    [Pg.223]    [Pg.226]    [Pg.251]    [Pg.280]    [Pg.238]    [Pg.219]    [Pg.132]    [Pg.590]    [Pg.295]    [Pg.331]    [Pg.5]    [Pg.226]    [Pg.201]    [Pg.218]    [Pg.97]    [Pg.103]    [Pg.76]    [Pg.178]    [Pg.118]    [Pg.355]    [Pg.473]    [Pg.403]    [Pg.223]   
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