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Individuality, 119 kinetics

As with the rate of polymerization, we see from Eq. (6.37) that the kinetic chain length depends on the monomer and initiator concentrations and on the constants for the three different kinds of kinetic processes that constitute the mechanism. When the initial monomer and initiator concentrations are used, Eq. (6.37) describes the initial polymer formed. The initial degree of polymerization is a measurable quantity, so Eq. (6.37) provides a second functional relationship, different from Eq. (6.26), between experimentally available quantities-n, [M], and [1]-and theoretically important parameters—kp, k, and k. Note that the mode of termination which establishes the connection between u and hj, and the value of f are both accessible through end group characterization. Thus we have a second equation with three unknowns one more and the evaluation of the individual kinetic constants from experimental results will be feasible. [Pg.370]

Trace amounts of Cu(II) were reported to catalyze the oxidation of I-to I2 (156) and the phosphinate ion (H2P02) to peroxodiphosphate ion (PDP), which could be present as P20g, HP20 or H2P20f (757). Individual kinetic traces showed some unusual patterns in these reactions, such as the variation between first- and zeroth-order kinetics with respect to the formation of I2 under very similar conditions, or an autocatalytic feature in the concentration profiles of PDP, but these events were not studied in detail. The catalytic effect was interpreted in terms of a Cu(II) / Cu(I) redox cycle and the superoxide ion radical,... [Pg.448]

The competitive data, obtained with pairs of simultaneously reacting members of the series, are less subject to experimental error and to changes in catalyst activity, especially when cross checking is achieved by altering the pairs and extent of conversion. However, relative data measured in this way constitute in most cases a product of the rate constant and adsorption coefficient divided by the same product for the reference compound. Some authors (cf., e.g., 36, 37) were able to separate these products into relative rate constants and relative adsorption coefficients by conducting separate individual kinetic measurements with at least one member of the series. [Pg.160]

From this expression, the relative adsorption coefficients of the starting compounds 1 and = KJK2 can be calculated when the values of the rate constants k and 2 are known from individual kinetic measurements. However, the success of this procedure depends very much on the reliability of the estimation of the rate constants. Sometimes simple measurements are conducted under the assiunption that the reaction is zero order with respect to the concentration of the organic compound. When this assumption has not been adequately tested, this third source of data must be judged with care. [Pg.189]

Fig. 3. Experimental dose-response data on G-beads from previous work (Simons et al, 2003, 2004) fitted to simulations of the ternary complex model including soluble G protein (Fig. 1C). The inclusion of soluble G protein in the model (Fig. 1C) is required due to the presence of extra G protein from the solubilized receptors and without which resulted in simulations that overestimated bead-bound receptors. Note that the same equilibrium dissociation constant values were used for the interactions with G protein on bead as with soluble G protein (Gtotbead and Gtots0l). Although the individual kinetic reaction rate constants for the interactions with soluble G protein might be faster than those for the bead-bound G protein, their ratios (the equilibrium dissociation constants) are expected to remain the same. The calibrated GFP per bead as... Fig. 3. Experimental dose-response data on G-beads from previous work (Simons et al, 2003, 2004) fitted to simulations of the ternary complex model including soluble G protein (Fig. 1C). The inclusion of soluble G protein in the model (Fig. 1C) is required due to the presence of extra G protein from the solubilized receptors and without which resulted in simulations that overestimated bead-bound receptors. Note that the same equilibrium dissociation constant values were used for the interactions with G protein on bead as with soluble G protein (Gtotbead and Gtots0l). Although the individual kinetic reaction rate constants for the interactions with soluble G protein might be faster than those for the bead-bound G protein, their ratios (the equilibrium dissociation constants) are expected to remain the same. The calibrated GFP per bead as...
Disappearance curves for mineralized chemicals as related to individual kinetic models (From Alexander, 1985. Reprinted with permission from the American Chemical Society). [Pg.315]

Examination of the scope of the individual kinetic resolution systems leads to some general trends. Typically, oxidation proceeds most rapidly with activated alcohols, for example benzylic, allylic, and a-cyclopropyl alcohols. Occasionally, saturated alkyl alcohols can be oxidized, although reaction times are usually longer. Furthermore, sterically encumbered alcohols tend to be difficult to oxidize. Selectivity in the kinetic resolutions presumably relies on steric differences between the two alcohol substituents. [Pg.397]

For the rate of formation of the intermediates we can use the individual kinetics of the elementary reactions. NO3 is formed and disappears in the first reversible reaction step and disappears in the second and third steps. Therefore,... [Pg.32]

Information on the number of molecules that possess a given velocity is known as a distribution function y in this case a velocity distribution function. In the present instance such information quickly gives us the total kinetic energy of the system, since this is the arithmetic sum of all the individual kinetic energies. If N(vi) represents the number of molecules that have velocity Vi, the total kinetic energy (assuming identical masses) is... [Pg.123]

Figure 16 Comparison of the 100 ns TRIR spectrum obtained point-by-point from individual kinetics transients to the 100 ns SS-FTIR spectrum of the MLCT excited state of [/ac(CO)3(phen) Re(I)-CN-Ru(II)(bpy)2CN]+... Figure 16 Comparison of the 100 ns TRIR spectrum obtained point-by-point from individual kinetics transients to the 100 ns SS-FTIR spectrum of the MLCT excited state of [/ac(CO)3(phen) Re(I)-CN-Ru(II)(bpy)2CN]+...
Figure 4 A schematic representation of the experimentai approach for time-resoived XAS measurements. XAS provides local structural and electronic information about the nearest coordination environment surrounding the catalytic metal ion within the active site of a metalloprotein in solution. Spectral analysis of the various spectral regions yields complementary electronic and structural information, which allows the determination of the oxidation state of the X-ray absorbing metal atom and precise determination of distances between the absorbing metal atom and the protein atoms that surround it. Time-dependent XAS provides insight into the lifetimes and local atomic structures of metal-protein complexes during enzymatic reactions on millisecond to minute time scales, (a) The drawing describes a conventional stopped-flow machine that is used to rapidly mix the reaction components (e.g., enzyme and substrate) and derive kinetic traces as shown in (b). (b) The enzymatic reaction is studied by pre-steady-state kinetic analysis to dissect out the time frame of individual kinetic phases, (c) The stopped-flow apparatus is equipped with a freeze-quench device. Sample aliquots are collected after mixing and rapidly froze into X-ray sample holders by the freeze-quench device, (d) Frozen samples are subjected to X-ray data collection and analysis. Figure 4 A schematic representation of the experimentai approach for time-resoived XAS measurements. XAS provides local structural and electronic information about the nearest coordination environment surrounding the catalytic metal ion within the active site of a metalloprotein in solution. Spectral analysis of the various spectral regions yields complementary electronic and structural information, which allows the determination of the oxidation state of the X-ray absorbing metal atom and precise determination of distances between the absorbing metal atom and the protein atoms that surround it. Time-dependent XAS provides insight into the lifetimes and local atomic structures of metal-protein complexes during enzymatic reactions on millisecond to minute time scales, (a) The drawing describes a conventional stopped-flow machine that is used to rapidly mix the reaction components (e.g., enzyme and substrate) and derive kinetic traces as shown in (b). (b) The enzymatic reaction is studied by pre-steady-state kinetic analysis to dissect out the time frame of individual kinetic phases, (c) The stopped-flow apparatus is equipped with a freeze-quench device. Sample aliquots are collected after mixing and rapidly froze into X-ray sample holders by the freeze-quench device, (d) Frozen samples are subjected to X-ray data collection and analysis.
Because of the 6 x 4 configuration of the array, we can test a variety of solvents and polymers or other materials in a single experiment. Such studies not only are advantageous because they are done in parallel but also because they reduce the variability between the measurements by reducing possible uncontrolled environmental variations that may affect individual kinetic experiments (lab temperature, atmospheric pressure, etc.). To study the solubility of the polymers, measurements can be performed of the dissolved amount and/or dissolution rate. [Pg.460]

Each individual kinetic isotope effect places certain constraints on the transition state structure. Many such effects thus enable the structure to be located with some precision, and for the past 20 years computer software packages. [Pg.106]

Thus kcai and are a function of all the rate constants in the pathway and any simplifying assumptions concerning individual rate constants are likely to be inaccurate. Moreover, the three reaction pathways shown in Schemes I and 11, and 111 are indistinguishable by steady-state methods. Although product inhibition patterns provide evidence for the E-P state, individual kinetic constants cannot be resolved. Schemes 11 and 111 reduce to Scheme 1 under the conditions where ki, k2- Steady-state kinetics cannot resolve the three reaction mechanisms because the form of the equation for steady-state kinetics is identical for each mechanism (v = rate) ... [Pg.5]

Equation 6-30 serves as a general expression for the effects of reversible inhibitors, simplifying to the expressions for competitive and uncompetitive inhibition when a = 1.0 or a = 1.0, respectively. From this expression we can summarize the effects of inhibitors on individual kinetic parameters. For all reversible inhibitors, apparent Vmzx =, because the right side of Equation 6-30... [Pg.211]

Schwert s group 211,245) obtained the values of individual kinetic constants over a wide range of pH. Some values at pH 8 are shown in Fig. 26 for beef Hi LDH. Meaningful results are only obtained using highly purified coenzymes and lactate. The slowest step in the forward reaction, at saturating concentrations of NAD and lactate all at pH 8, is the rate of dissociation of NADH from the binary complex (50 sec ). This basic conclusion is supported by transient kinetic experiments (Section III,E,5) although the actual process may be an isomerization prior to the step in which NADH is liberated. [Pg.271]

Kinetic methods. FIA, on account of Its Intrinsic features (measurements under non-equilibrium conditions), can be considered to be a fixed-time methodology. However, according to FIA jargon, a kinetic method is based on the monitoring of the evolution of the analytical signal (stopped-flow methods) or on the measurement of two or more signals at the number of times required (differential or individual kinetic determinations). [Pg.178]


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See also in sourсe #XX -- [ Pg.7 , Pg.30 , Pg.46 , Pg.53 , Pg.54 , Pg.58 , Pg.71 ]




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