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Constant rate consumption

Abstract—The influence of the hydroxyl radical (OH) on the photodegradation of the estrogen-like compound, bisphenol A (BPA), was examined in this study. The formation rate of OH, normalized to the vernal equinox solar noon condition of Higashi-Hiroshima (34°N) was in the range 0.70-3.25 X 10 °M s in Kurose river water. The total consumption rate constant of OH in river water ranged from 1.66 to 3.89 X 10 s . Based on the photochemical formation rate and the total consumption rate constant of OH, steady-state OH concentrations on the order of 3.33-8.35 X 10 M were determined. The reaction rate constant for OH with BPA determined by competition kinetics was found to be 1.55 X 10 ° s in water containing nitrate ions that photochemically produced OH. [Pg.233]

Total consumption rate constant and steady-state concentration of OH in authentic river water... [Pg.237]

The total "OH consumption rate constant for Kurose river water was in the range 1.66-3.89 X 10 s (Table 3). These rate constants are higher than those for rainwater, and similar to those for dew water (Arakaki et al., 1999b). Using the reaction rate constant and concentration, the consumption rate constants of "OH for each anion (Cl , NO2, NO3", CO3 , HCOj", and SO4 ) were estimated (Table 3). In river water, the summation of... [Pg.237]

Table 3. OH consumption rate constants and reactants to consume OH in Kurose river water samples collected in... Table 3. OH consumption rate constants and reactants to consume OH in Kurose river water samples collected in...
Site name OH consumption rate constant (10" s-f OH scavenged % ... [Pg.238]

The lifetime of OH in the river water, based on the reciprocal of the consumption rate constant, was in the range 2.6-6.0 x 10 s (Table 4). This value is similar to OH lifetimes reported in dew (Arakaki et al., 1999b) and cloud waters (Arakaki and Faust, 1998), while those in polluted cloud waters based on a modeling study were in the range 3-66 X 10 s (Jakob, 1986). Based on the photochemical formation rate and the total consumption rate constant of OH, steady-state OH concentrations were calculated to be in the range 3.3-8.4 X 10 M (Table 4), which is similar to reported values in river water (Brezonik and Fulkerson-Brekken, 1998), and in rain and dew water (Arakaki et al., 1999b). [Pg.238]

OH formation rates are normalized to clear sky, noon conditions of Higashi-Hiroshima on May 1. OH lifetime = ( OH consumption rate constant). ... [Pg.238]

The photochemical formation rate (0.70-3.25 X 10 Ms ), the total consumption rate constant (1.66-3.89 X 10 s ) and the steady-state concentration of OH (3.3-8.4 X 10 M) in river water samples collected in Higashi-Hiroshima, Japan were measured in this study. The measured values were similar to previous values reported for river, rain and dew water samples. In the investigation of production mechanisms of OH, it was found that OH production from nitrite photolysis was greater than that from nitrate photolysis in Kurose river water. The summation of consumption rate constants of OH for major anions occurring in river water was less than 25% of the total consumption rate constant. Based on the reaction rate constant of OH for DOM, it is estimated that DOM accounts for 12-56% of the total consumption rate constant of OH in river water. [Pg.240]

Some information on the chain-to-chain variation in the composition ratio is important before attempting to interpret data on sequence distributions. Providing care has been taken to polymerize under conditions that keep relative monomer consumption rates constant throughout the reaction, kinetic studies indicate that 95% of the polymer will have a composition within 2% of the average. [Pg.328]

As a reactant molecule from the fluid phase surrounding the particle enters the pore stmcture, it can either react on the surface or continue diffusing toward the center of the particle. A quantitative model of the process is developed by writing a differential equation for the conservation of mass of the reactant diffusing into the particle. At steady state, the rate of diffusion of the reactant into a shell of infinitesimal thickness minus the rate of diffusion out of the shell is equal to the rate of consumption of the reactant in the shell by chemical reaction. Solving the equation leads to a result that shows how the rate of the catalytic reaction is influenced by the interplay of the transport, which is characterized by the effective diffusion coefficient of the reactant in the pores, and the reaction, which is characterized by the first-order reaction rate constant. [Pg.171]

Where yield coefficients are constant for a particular cell cultivation system, knowledge of how one variable changes can be used to determine changes in the other. Such stoichiometric relationships can be useful in monitoring fermentations. For example, some product concentrations, such as CO2 leaving an aerobic bioreactor, are often the most convenient to measure in practice and give information on substrate consumption rates, biomass formation rates and product formation rates. [Pg.37]

The values of the rate constants and adsorption coefficients obtained by the study of isolated reactions agreed well with those obtained by the study of parallel reactions (Table V). The three values of the adsorption coefficient of each acid were obtained independently. In addition to one value from the study of isolated reactions, two additional values were determined by the study of the parallel system one from the kinetics of the consumption of the given acid by reaction (Vila) or (Vllb), and one from the kinetics of reaction (Vile). [Pg.36]

The overall rate constant for radical-radical termination can be defined in terms of the rate of consumption of propagating radicals. Consider the simplified mechanism for radical polymerization shown in Scheme 5.4. [Pg.235]

Ideally, as long as the rate constants for reinitiation (AjT, AiM) are high with respect to that for propagation (kv), the transfer reactions should not directly affect the rate of polymerization and they need not be considered further in this section. The overall rate constant for radical-radical termination (A,) can be defined in terms of the rate of consumption of propagating radicals as shown in eq. I ... [Pg.235]

The activity of initiators in ATRP is often judged qualitatively from the dispersity of the polymer product, the precision of molecular weight control and the observed rates of polymerization. Rates of initiator consumption are dependent on the value of the activation-deactivation equilibrium constant (A") and not simply on the activation rate constant ( acl). Rate constants and activation parameters are becoming available and some valuable trends for the dependence of these on initiator structure have been established.292"297... [Pg.492]

He also notes a situation where the rate constant for product buildup appears to be larger than that for reactant consumption. This signals intervention of an intermediate and is a special case of Eq. (4-25). The chemical equations are... [Pg.76]

Figure 6.3. Examples for the four types of global electrochemical promotion behaviour (a) electrophobic, (b) electrophilic, (c) volcano-type, (d) inverted volcano-type, (a) Effect of catalyst potential and work function change (vs I = 0) for high (20 1) and (40 1) CH4 to 02 feed ratios, Pt/YSZH (b) Effect of catalyst potential on the rate enhancement ratio for the rate of NO reduction by C2H4 consumption on Pt/YSZ15 (c) NEMCA generated volcano plots during CO oxidation on Pt/YSZ16 (d) Effect of dimensionless catalyst potential on the rate constant of H2CO formation, Pt/YSZ.17 n=FUWR/RT (=A(D/kbT). Figure 6.3. Examples for the four types of global electrochemical promotion behaviour (a) electrophobic, (b) electrophilic, (c) volcano-type, (d) inverted volcano-type, (a) Effect of catalyst potential and work function change (vs I = 0) for high (20 1) and (40 1) CH4 to 02 feed ratios, Pt/YSZH (b) Effect of catalyst potential on the rate enhancement ratio for the rate of NO reduction by C2H4 consumption on Pt/YSZ15 (c) NEMCA generated volcano plots during CO oxidation on Pt/YSZ16 (d) Effect of dimensionless catalyst potential on the rate constant of H2CO formation, Pt/YSZ.17 n=FUWR/RT (=A(D/kbT).
Checking the absence of external mass transfer limitations is a rather easy procedure. One has simply to vary the total volumetric flowrate while keeping constant the partial pressures of the reactants. In the absence of external mass transfer limitations the rate of consumption of reactants does not change with varying flowrate. As kinetic rate constants increase exponentially with increasing temperature while the dependence of mass transfer coefficient on temperature is weak ( T in the worst case), absence... [Pg.553]

We already know that the higher the value of k, the more rapid the consumption of a reactant. Therefore, we should be able to deduce a relation for a first-order reaction that shows that, the greater the rate constant, the shorter the half-life. [Pg.663]

Equations (11.54) and (11.55) apply to any distribution of particle residence times provided the linear consumption rate is constant. They do not require that the fluid phase is perfectly mixed, only that the consumption rate is strictly controlled by the surface reaction. For the special case of... [Pg.423]

Under photostationary conditions, the slopes of the linear plots of the consumption of dissolved oxygen are the observed pseudo-first order rate constant of the chemical quenchers, k hs (Criado et al., 2008), and the rate constant for the reactive quenching of 1O2 by GA is calculated with eqn. 12. [Pg.15]

The fact that the fuel/air ratio is spatially constant in HCSI engines, at least within a reasonably close approximation, allows substantial simplifications in combustion models. The burn rate or fuel consumption rate dm /dt is expressed as a function of flame surface area the density of the unburnt fuel/air mixture Pu, the laminar burning velocity Sl, and the fluctuations of velocities, i.e., E as a measure of turbulence, u. ... [Pg.180]

Figure 2.27. Mixing, mass transfer and oxygen consumption in a bubble column bioreactor (Oosterhuis, 1984). Tj - reaction time constant, Xmt - ass transfer time constant, tmix -mixing time constant. ro2 - oxygen consumption rate, Vs - superficial gas velocity. Figure 2.27. Mixing, mass transfer and oxygen consumption in a bubble column bioreactor (Oosterhuis, 1984). Tj - reaction time constant, Xmt - ass transfer time constant, tmix -mixing time constant. ro2 - oxygen consumption rate, Vs - superficial gas velocity.
The first equation gives the rate of gas consumption as moles of gas (n) versus time. This is the only state variable that is measured. The initial number of moles, nO is known. The intrinsic rate constant, K is the only unknown model parameter and it enters the first model equation through the Hatta number y. The Hatta number is given by the following equation... [Pg.315]

One rather unfortunate aspect of the M + hydrocarbon (and M + OX) reactions mentioned thus far is that the products of the reactions were not detected directly, but were instead inferred via the pressure and temperature dependencies of the measured rate constants for metal reactant consumption and by comparison to ab initio calculations. Exceptions are the reactions of Y, Zr + C2H4 and C3H6, for which the Weisshaar group employed the 157 nm photoionization/mass spectrometry technique to identify the products of the reaction as those resulting from bimolecular elimination of H2.45 47 95... [Pg.224]


See other pages where Constant rate consumption is mentioned: [Pg.56]    [Pg.10]    [Pg.19]    [Pg.22]    [Pg.236]    [Pg.238]    [Pg.238]    [Pg.238]    [Pg.193]    [Pg.213]    [Pg.281]    [Pg.56]    [Pg.10]    [Pg.19]    [Pg.22]    [Pg.236]    [Pg.238]    [Pg.238]    [Pg.238]    [Pg.193]    [Pg.213]    [Pg.281]    [Pg.220]    [Pg.287]    [Pg.504]    [Pg.141]    [Pg.31]    [Pg.82]    [Pg.14]    [Pg.958]    [Pg.174]    [Pg.228]    [Pg.127]    [Pg.171]    [Pg.262]    [Pg.371]    [Pg.137]   
See also in sourсe #XX -- [ Pg.233 , Pg.236 , Pg.237 , Pg.240 ]




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