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Constants association rate constant

Fig. 3.17. The processes and associated rate constants in Point s model. During the deposition of the intial stem units can add or subtract with rate constants A and B. After the first stem only complete stems may add... Fig. 3.17. The processes and associated rate constants in Point s model. During the deposition of the intial stem units can add or subtract with rate constants A and B. After the first stem only complete stems may add...
This result says that the signal will fit a biexponential equation. The pair of associated rate constants, k] and n, gives rise to the composites shown. [Pg.261]

The data in the upper and lower panels were fit simultaneously with a single association rate constant (k = 3.23 x lO s ) and separate dissociation rate constants (k = 0.0108/s, upper panel 0.083/s, lower panel). The kinetic aspects of the fit were verified by the agreement with the equilibrium binding (see Figure 4 caption). [Pg.61]

The law of mass action states that the rate of a reaction is proportional to the product of the concentrations of the reactants. Thus the rate of the forward reaction is proportional to [A][R] = k+i[A][R], where k+ is the association rate constant (with units of M s ). Likewise, the rate of the backward reaction is proportional to [AR] = k i[AR], where k- is the dissociation rate constant (with units of s ). At equilibrium, the rates of the forward and backward reactions will be equal so... [Pg.75]

The different interactions with either the wild type and the mutated polygalacturonases were analyzed kinetically as described in the e q)erimental procedures. In fig. 3, the slope of the plot of kg versus c represent the association rate constant k for different cm/oPGs. [Pg.779]

All enzymatic reactions are initiated by formation of a binary encounter complex between the enzyme and its substrate molecule (or one of its substrate molecules in the case of multiple substrate reactions see Section 2.6 below). Formation of this encounter complex is almost always driven by noncovalent interactions between the enzyme active site and the substrate. Hence the reaction represents a reversible equilibrium that can be described by a pseudo-first-order association rate constant (kon) and a first-order dissociation rate constant (kM) (see Appendix 1 for a refresher on biochemical reaction kinetics) ... [Pg.21]

This is a linear equation, and we can thus expect kobs to track linearly with inhibitor concentration for an inhibitor conforming to the mechanism of scheme B. As illustrated in Figure 6.4, a replot of kobs as a function of [/] will yield a straight line with slope equal to k3 and y-intercept equal to k4. It should be noted that in such an experiment the measured value of k3 is an apparent value as this association rate constant may be affected by the concentration of substrate used in the experiment, depending on the inhibition modality of the compound (vide infra). Hence the apparent value of Ki (Kfw) for an inhibitor of this type can be calculated from the ratio of... [Pg.147]

Here, binding is regarded as a bimolecular reaction and k+l and are, respectively, the association rate constant (M 1 s-1) and the dissociation rate constant (s-1). [Pg.7]

Since the depolymerization process is the opposite of the polymerization process, the kinetic treatment of the degradation process is, in general, the opposite of that for polymerization. Additional considerations result from the way in which radicals interact with a polymer chain. In addition to the previously described initiation, propagation, branching and termination steps, and their associated rate constants, the kinetic treatment requires that chain transfer processes be included. To do this, a term is added to the mathematical rate function. This term describes the probability of a transfer event as a function of how likely initiation is. Also, since a polymer s chain length will affect the kinetics of its degradation, a kinetic chain length is also included in the model. [Pg.193]

Because T -> V energy transfer does not lead to complex formation and complexes are only formed by unoriented collisions, the Cl" + CH3C1 -4 Cl"—CH3C1 association rate constant calculated from the trajectories is less than that given by an ion-molecule capture model. This is shown in Table 8, where the trajectory association rate constant is compared with the predictions of various capture models.9 The microcanonical variational transition state theory (pCVTST) rate constants calculated for PES1, with the transitional modes treated as harmonic oscillators (ho) are nearly the same as the statistical adiabatic channel model (SACM),13 pCVTST,40 and trajectory capture14 rate constants based on the ion-di-pole/ion-induced dipole potential,... [Pg.145]

The development of comprehensive models for transition metal carbonyl photochemistry requires that three types of data be obtained. First, information on the dynamics of the photochemical event is needed. Which reactant electronic states are involved What is the role of radiationless transitions Second, what are the primary photoproducts Are they stable with respect to unimolecular decay Can the unsaturated species produced by photolysis be spectroscopically characterized in the absence of solvent Finally, we require thermochemical and kinetic data i.e. metal-ligand bond dissociation energies and association rate constants. We describe below how such data is being obtained in our laboratory. [Pg.104]

From the kinetic point of view SPR experiments have the advantage that both the association and dissociation processes can be measured from the two phases in one sensogram. However, it is possible for artifacts to arise from refractive index mismatch during the buffer change and, for this reason, in general the initial parts of the association and dissociation phases are excluded from the kinetic analysis.73 When multiexponential decays are observed it is important to distinguish between kinetics related to the chemistry and potential artifacts, such as conformational changes of the bound reactant or effects due to mass transport limitations.73,75 The upper limit of detectable association rate constants has been estimated to be on the order of... [Pg.185]

CDs can form complexes with stoichiometries different from 1 1. Stopped-flow experiments were employed to study the binding dynamics of a 2 2 complex between pyrene and y-CD.196 Both, 1 1 and 2 2 complexes are formed and the 2 2 complex exhibits excimer-like emission. The association rate constant for the 2 2 complex was found to be 6 x 107M-1 s-1, while the dissociation rate constant was 73 s-1. These values correspond to a decrease of up to 5 orders of magnitude when compared to the dynamics for the 1 1 complex. [Pg.208]

The concentration for free CD ([H]) and free guest ([G]) can be substituted by the analytical concentration of CD and guest ([H]0 and [G]0) and the association rate constant can be related to the equilibrium constant between the guest and host (k+ — K k-) leading to Equation (21). This form of the equation is necessary when neither the host or guest concentrations are in excess. [Pg.211]

A selection of data for a series of alcohols with a- and ft-CD is shown in Table 11. The association rate constants remained constant, showing no dependence on chain length of the alcohols for binding in both a- and /i-CD. However, the dissociation rate constant did decrease with the alcohol s chain length in both sizes of cyclodextrin. This decrease in dissociation rate constant could be related to the fact that the larger guests are more hydrophobic. The dissociation rate constants were smaller... [Pg.211]

NMR has been used for measurements of dynamics in few examples of CD complexes, and most applications are related to slow processes, such as those observed for rotaxanes. An example of such a slow process is the threading of a-CD onto a monomeric model of ionene, which could be followed directly by measuring the intensity changes of the signals due to complexed and uncomplexed material to give an association rate constant of 0.036 M-1 s 1.204... [Pg.212]

The association rate constants were the same within experimental error. The dissociation rate constant for 31 was however an order of magnitude larger than that for 32. The association rate constants determined with fluorescence correlation spectroscopy were similar to the rate constants determined using temperature jump experiments (see above). However, a significant difference was observed for the dissociation rate constants where, for the 1 1 complex, values of 2.6 x 104 and 1.5 x 104s 1 were determined in the temperature jump experiments for 31 and 32, respectively.181,182 The reasons for this difference were not discussed by the authors of the study with fluorescence correlation spectroscopy. One possibility is that the technique is not sensitive enough to detect the presence of higher-order complexes, such as the 1 2 (31 CD) complex observed in the temperature jump experiments. One other possibility is the fact that the temperature jump experiments were performed in the presence of 1.0 M NaCl. [Pg.213]

Table 13 Association rate constants and equilibrium constants for DBO bound to CDs45... Table 13 Association rate constants and equilibrium constants for DBO bound to CDs45...
The reactions of [Ru(edta)(H20)] with adenine, and with adenosine and its phosphate derivatives amp, adp, and atp, involve ring closure in a reversibly-formed intermediate containing a unidentate incoming ligand. Both formation (cf. above) and aquation of the intermediates are, on the evidence of the AS values for the amp, adp and atp systems, associative. Rate constants for ring closure are between 0.6 and 4.4 s-1 (165). [Pg.93]

Fig. 8.1 A relational diagram showing the relationship between three carbon pools and the associated rate constants... Fig. 8.1 A relational diagram showing the relationship between three carbon pools and the associated rate constants...
A semi-log plot of drug concentration versus time will no longer be linear as the drug has two possible paths to move along, each with their own associated rate constants. [Pg.110]


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See also in sourсe #XX -- [ Pg.340 , Pg.341 ]




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