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Reaction-rate formula

The applicability of the reaction-rate formula in the intermediate-friction regime to the interpretation of conformational changes of bi-naphtyl in solution has been discussed.47 The intramolecular motion is governed by a bistable potential depending on a single variable, which is identified with the dihedral angle between the naphthalene moieties in binaphtyl. The influence of hydrodynamic interactions and coupling with the other coordinates of the molecules also are evoked. [Pg.115]

In Excel, you put the x values in a column and create additional columns, with each column being a function, evaluated for the x value in that row. The example used here is to find the constants in a reaction rate formula. The expected expression is... [Pg.299]

Other reactions can have complex reaction rates, which usually show complicated dependency on chemical species. They can also contain more than one coefficient in the reaction rate formula. An example of reaction with complex reaction rate is [2]... [Pg.13]

Catalyst Effectiveness. Even at steady-state, isothermal conditions, consideration must be given to the possible loss in catalyst activity resulting from gradients. The loss is usually calculated based on the effectiveness factor, which is the diffusion-limited reaction rate within catalyst pores divided by the reaction rate at catalyst surface conditions (50). The effectiveness factor E, in turn, is related to the Thiele modulus,

first-order rate constant, a the internal surface area, and the effective diffusivity. It is desirable for E to be as close as possible to its maximum value of unity. Various formulas have been developed for E, which are particularly usehil for analyzing reactors that are potentially subject to thermal instabilities, such as hot spots and temperature mnaways (1,48,51). [Pg.516]

A catalyst lowers the activation energy of a reaction from 215 kj to 206 kj. By what factor would you expect the reaction-rate constant to increase at 25°C Assume that the frequency factors (A) are the same for both reactions. (Hint Use the formula In k = In A — EJRT.)... [Pg.318]

Figure 13. Numerically calculated PMC potential curves from transport equations (14)—(17) without simplifications for different interfacial reaction rate constants for minority carriers (holes in n-type semiconductor) (a) PMC peak in depletion region. Bulk lifetime 10" s, combined interfacial rate constants (sr = sr + kr) inserted in drawing. Dark points, calculation from analytical formula (18). (b) PMC peak in accumulation region. Bulk lifetime 10 5s. The combined interfacial charge-transfer and recombination rate ranges from 10 (1), 100 (2), 103 (3), 3 x 103 (4), 104 (5), 3 x 104 (6) to 106 (7) cm s"1. The flatband potential is indicated. Figure 13. Numerically calculated PMC potential curves from transport equations (14)—(17) without simplifications for different interfacial reaction rate constants for minority carriers (holes in n-type semiconductor) (a) PMC peak in depletion region. Bulk lifetime 10" s, combined interfacial rate constants (sr = sr + kr) inserted in drawing. Dark points, calculation from analytical formula (18). (b) PMC peak in accumulation region. Bulk lifetime 10 5s. The combined interfacial charge-transfer and recombination rate ranges from 10 (1), 100 (2), 103 (3), 3 x 103 (4), 104 (5), 3 x 104 (6) to 106 (7) cm s"1. The flatband potential is indicated.
The region for which formula (98) remains valid, i.e., the condition (97) is satisfied, is enclosed by a heavy line. The use of Fig. 9 is convenient when we characterize the photocatalytic effect by the quantity K. Reference to Fig. 13 should be made when the reaction rate g is employed to characterize the photocatalytic effect. [Pg.203]

The model first determines (from the reaction rate nr for water and the mass Mw of the water component) the fraction Adisp of fluid to be displaced from the system over a step. Typically, the model will limit the size A of the reaction step to a value that will cause only a fraction (perhaps a tenth or a quarter) of the fluid present at the start of the step to be displaced, in the event that the modeler accidentally sets too large a step size. The formulae for determining the updated composition become,... [Pg.199]

In the Collins-Kimball theory, the rate constant for the reaction was assumed to be distance-independent. Further refinement proposed by Wilemski and Fix-manc) consists of considering that the reaction rate constant has an exponential dependence on distance, which is indeed predicted for electron transfer reactions and energy transfer via electron exchange (see Dexter s formula in Section 4.6.3). The rate constant can thus be written in the following form ... [Pg.81]

In the equations describing enzyme kinetics in this chapter, the notation varies a bit from other chapters. Thus v is accepted in the biochemical literature as the symbol for reaction rate while Vmax is used for the maximum rate. Furthermore, for simplification frequently Vmax is truncated to V in complex formulas (see Equations 11.28 and 11.29). Although at first glance inconsistent, these symbols are familiar to students of biochemistry and related areas. The square brackets indicate concentrations. Vmax expresses the upper limit of the rate of the enzyme reaction. It is the product of the rate constant k3, also called the turnover number, and the total enzyme concentration, [E]o. The case u, = Vmax corresponds to complete saturation of all active sites. The other kinetic limit, = (Vmax/KM)[S], corresponds to Km >> [S], in other words Vmax/KM is the first order rate constant found when the substrate concentration approaches zero ... [Pg.345]

When a reaction occurs between gaseous species or in solution, chemists usually express the reaction rate as a change in the concentration of the reactant or product per unit time. Recall, from your previous chemistry course, that the concentration of a compound (in mol/L) is symbolized by placing square brackets, [ ], around the chemical formula. The equation below is the equation you will work with most often in this section. [Pg.267]

This reaction occurs at a constant temperature. The reactant formulas are represented hy A and B. The stoichiometric coefficients are represented by a and b. In this section, you will study reaction rates that are not affected by the concentrations of the products. Therefore, you do not need to use symbols for the products. [Pg.278]

CASRN 52664-04-7 molecular formula C16H23N3O2S2 FW 353.51 ChemicaPPhysical In the gas phase, MDTC reacted with OH, nitrate, and OH -1- nitrate radicals but not with ozone. One major product formed in the three reactions was tentatively identified as (CH3)2NC(0)SCH0. The relative reaction rates for the reaction of MDTC with OH and nitrate radicals were 1.33 x 10 " and 7.3 x 10cmVmolecule-sec, respectively (Kwok et al., 1992). [Pg.1591]

CASRN 74-95-3 molecular formula CH2Br2 FW 173.83 Chemical/Physical. Methylene bromide reacts with bisulfide ion (HS ), produced by microbial reduction of sulfate, forming 1,3,5-trithiane and dithiomethane. Estimated reaction rate constants at 25 and 35 °C were 5.25 x 10 and 1.74 x 10 /M-sec, respectively (Roberts et al, 1992). [Pg.1595]

Note that denominator of Equation (53) should be calculated at equilibrium conditions. Formula (53) corresponds to the assumption of linear relation between the reaction rate and affinity of each reaction step (see Lazman and Yablonskii (1988, 1991) for detailed discussion). We can write... [Pg.70]

Eley-Rideal mechanism. Kinetic polynomial here is quadratic in R (see Equation (48)). There is only one feasible solution (49) here. The feasible branch should vanish at the thermodynamic equilibrium. Thus, the only candidate for the feasible branch expansion is R = — [Bq/Bi] because the second branch expansion is R — —B2/Bi+[Bq/Bi] and it does not vanish at equilibrium. First terms of series for reaction rate generated by formula (55) at = 1 are... [Pg.73]

The four-term overall reaction rate equation. It follows from Propositions 1, 3 and the fact that the kinetic polynomial defined by formula (26) is a rational function of reaction weights fs and that we can write Equation (67) as... [Pg.79]

Note that Equation (A3.11) produces formula (53) for the overall reaction rate at the linear vicinity of thermodynamic equilibrium. Formula (53) follows from Equation (A3.11) when p = 1. [Pg.98]

The attractor is a cycle A <-> A2 again, and this is not a sink. We have to glue the cycle Ai <->A2 into one new component A and to add a new reaction A A3 with the rate constant fcjj given by formula (57). As a result, we get a new system, A A3 with reaction rate constants fcgj (for A A3) and initial k 3 (for Aj A3). At this stage, the only difference from the case (a) is the reaction A A3 rate constant ki3 instead of fcgs-... [Pg.151]

Phenomenological reaction rate expressions have the general formula [7],... [Pg.242]


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See also in sourсe #XX -- [ Pg.3 , Pg.555 ]

See also in sourсe #XX -- [ Pg.3 , Pg.555 ]




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Reaction formula

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