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Kinetic , generally

A reaction which follows power-law kinetics generally leads to a single, unique steady state, provided that there are no temperature effects upon the system. However, for certain reactions, such as gas-phase reactions involving competition for surface active sites on a catalyst, or for some enzyme reactions, the design equations may indicate several potential steady-state operating conditions. A reaction for which the rate law includes concentrations in both the numerator and denominator may lead to multiple steady states. The following example (Lynch, 1986) illustrates the multiple steady states... [Pg.347]

The limitations of analytical solutions may also interfere with the illustration of important features of reactions and of reactors. The consequences of linear behavior, such as first-order kinetics, may be readily demonstrated in most cases by analytical techniques, but those of nonlinear behavior, such as second-order or Langmuir-Hinshelwood kinetics, generally require numerical techniques. [Pg.683]

Adsorption. This step depends on the possible interaction between molecules and the catalyst surface. When the reactants reach the active sites, they chemisorb on adjacent active sites. The chemisorption may be dissociative and the adjacent active sites may be of the same or different origin. The chemisorbed species react and the kinetics generally follow an exponential dependence on temperature, exp( EfRT), where E3 is the activation energy of chemisorption. [Pg.199]

Therefore, the estimation 0 im problem brings to the question of fractal dimension Df determination. At present two methods of indicated dimension determination one exist. First method consists of using of chemical reactions fractal kinetics general relationship [9] ... [Pg.219]

Nevertheless the results quoted above for the breakdown of dimethyl hemiorthobenzoate indicate that (kinetic) general acid catalysis should be detectable in the methanolysis of methyl benzoate (Bransted a = 0.49) and probably in the analogous hydrolysis of methyl benzoate. Therefore any mechanism proposed for these reactions must be able to account for this. [Pg.67]

Useful insights into the kinetics of a phase transformation that proceeds by nucle-ation and growth can be obtained by observing the fraction transformed, , under isothermal conditions at a series of different temperatures. This is usually done by undercooling rapidly to a fixed temperature and then observing the resulting isothermal transformation. The kinetics generally follows the typical C-shaped behavior described in Exercise 18.4. If a series of such curves is obtained at different temperatures, the time required to achieve, for example, ( = 0.01, 0.50, and... [Pg.538]

In this case, as shown in Figure 4, the subsystems are stoichiometry, material balance, energy balance, chemical kinetics, and interphase mass transfer. The mass transfer phenomena can be subdivided into (1) phase equilibrium which defines the driving force and (2) the transport model. In a general problem, chemical kinetics may be subdivided into (1) the rate process and (2) the chemical equilibrium. The next step is to develop models to describe the subsystems. Except for chemical kinetics, generally applicable mathematical equations based on fundamental principles of physics and chemistry are available for describing the subsystems. [Pg.401]

Crystallization kinetics generally is very sensitive to temperature flucmations and related factors, such as cooling rate or thermal history. As can be expected from nucleation theory and crystallization thermodynamics, presence of contaminants. [Pg.3247]

The length of the trajectory required for the solution to become close to the asymptotic solution depends on the degree of deviation of the isotherm from linear behavior, hence on the component concentration, and on the rate of the mass transfer kinetics. Generally, this length is small for small values of Req and increases rapidly with increasing Req- The limit number of transfer units (N]im required to achieve constant pattern) can be approximated [9] as... [Pg.656]

Nucleation and crystallisation kinetics generally follow S-shaped crystallisation curves as shown for zeolite A in Figs. 8.28 and 8.29. This means that a rather long incubation time or nucleation period precedes the crystallisation (compare Figs. 8.28b for zeolite A and 8.29b for ZSM5). The general trend in the kinetics of zeolite (ZSM5) synthesis can be summarised as follows ... [Pg.315]

If in these experiments the measurements at different buffer ratios showed that the catalytic species was the conjugate base A the reaction would be kinetically general base catalyzed. In which case HA and A would probably subsequently be referred to as BH and B. Thus the enolisation of ketones is general base catalysed (Scheme 2.3). [Pg.976]

Differential Equation of Adsorption Kinetics. General Consideration... [Pg.249]

Data obtained from Bodner Research Web. 2006. "Chemical Kinetics, General Chemistry Help. [Pg.589]

Thus, the cooperative character of the conformational rearrangement of hypercrosshnked networks causes a certain time lag in the expansion and shrinkage of the bead and explains the imusually strong hysteresis in the sorption—desorption kinetics. Generally, hypercros-slinked polystyrene sorbents display superb adsorption capacity, combined with high and steadily growing adsorption rates and very high desorption rates. [Pg.393]

Equation (3.9) is the fundamental equation of enzyme kinetics, generally known as the Michaelis-Menten equation, the constant value Ka as the Michaelis constant and the constant value Vmax as the maximal velocity of reaction. [Pg.34]

Observe that the optimal reactor structure has not changed in this instance even though the kinetics and associated AR have changed. However, this result is unique to the kinetics. Generally, a change in the kinetics may affect the AR and hence the optimal reactor stmcture associated with it. This behavior is shown next. [Pg.114]

Experimental Study of Many-Electron Kinetics General Rules and Recommendations 61... [Pg.62]

The structure and models describing chemical reactions are almost trivial. Chemical kinetics generally takes into consideration binary and, rarely, ternary interactions among the molecules. It is a natural tendency to decompose complex phenomena into binary, or perhaps ternary interactions. Therefore the formal theory of chemical kinetics can be extended to describe transformation phenomena (using the term in a broad sense) in populations whose basic components are not molecules. [Pg.12]

The simplest and most direct method of converting monomer to polymer is known as bulk or mass polymerization. A typical charge might consist of monomer, a monomer-soluble initiator, and perhaps a charge-transfer agent. Simple rate and heat transfer problems due to reaction kinetics generally create problems with bulk polymerization. However, some polymers such as polystyrene are sometimes made in bulk. [Pg.437]


See other pages where Kinetic , generally is mentioned: [Pg.219]    [Pg.103]    [Pg.28]    [Pg.252]    [Pg.66]    [Pg.90]    [Pg.15]    [Pg.468]    [Pg.467]    [Pg.150]    [Pg.364]    [Pg.197]    [Pg.308]    [Pg.1971]    [Pg.394]    [Pg.24]    [Pg.197]    [Pg.94]    [Pg.514]    [Pg.142]    [Pg.359]    [Pg.394]   


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General Solution of Kinetic Problems

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General Theory of Adsorption Kinetics

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General catalysis kinetic plots

General features of micellisation kinetics

General form of steady-state kinetic equation for complex catalytic reactions with multi-route linear mechanisms

General idea of adsorption kinetics

General kinetic behaviour

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Generalized chemical kinetics

Generally Accepted Kinetics Scheme

Kinetic , generally coefficient

Kinetic , generally energy

Kinetic , generally stability limit

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Kinetic equation generalization

Kinetic equations generalized

Kinetic isotope effect general theory

Kinetic stability of disperse systems and the general stabilization mechanisms

Kinetics electron transfer, general aspects

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Of Chemical Kinetics in General

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