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Isomeric complexes ternary

The steady-state rate equation for the random mechanism will also simplify to the form of Eq. (1) if the relative values of the velocity constants are such that net reaction is largely confined to one of the alternative pathways from reactants to products, of course. It is important, however, that dissociation of the coenzymes from the reactant ternary complexes need not be excluded. Thus, considering the reaction from left to right in Eq. (13), if k-2 k-i, then product dissociation will be effectively confined to the upper pathway this condition can be demonstrated by isotope exchange experiments (Section II,C). Further, if kakiB kik-3 -f- kikiA, then the rate of net reaction through EB will be small compared with that through EA 39). The rate equation is then the same as that for the simple ordered mechanism, except that a is now a function of the dissociation constant for A from the ternary complex, k-i/ki, as well as fci (Table I). Thus, Eqs. (5), (6), and (7) do not hold instead, l/4> < fci and ab/ a b < fc-i, and this mechanism can account for anomalous maximum rate relations. In contrast to the ordered mechanism with isomeric complexes, however, the same values for these two functions of kinetic coefficients would not be expected if an alterna-... [Pg.12]

When oxamate at high concentration is included in the reaction mixture then phase 2 is completed without the liberation of a proton to the solvent. Thus charge must be conserved on the protein during the redox step and during isomerizations of ternary complexes. [Pg.287]

Here, the agonist-receptor complex (AR) combines with a G-protein (G) to form a ternary complex (ARG ), which can initiate further cellular events, such as the activation of adenylate cyclase. However, this simple scheme (the ternary complex model) was not in keeping with what was already known about the importance of isomerization in receptor activation (see Sections 1.2.3 and 1.4.3), and it also failed to account for findings that were soon to come from studies of mutated receptors. In all current models of G-protein-coupled receptors, receptor activation by isomerization is assumed to occur so that the model becomes ... [Pg.31]

Complexes of enzyme, substrates, products, inhibitors, etc., are often designated as being binary, ternary, quaternary, etc., depending on the number of entities present in the complex. For example, EAB would be a ternary complex. Central complexes are those transient complexes that generate products (or substrates in the reverse reaction) or which isomerize to those forms which can generate products. Thus, in an ordered Bi Bi reaction scheme, the enzyme can exist in five forms E, EA, EAB,... [Pg.153]

CH2—CH(iPr)ion. According to these workers, surprisingly, the content of isomerized units is independent of monomer concentration, conversion and molecular weight. To account for these observations Kenndy et al. (4) proposed a model according to which the initially formed secondary ion-counteranion pair CSG or the more stable tertiary carbenium ion counteranion pair C,G (formed from the former by rate constant kH) can add monomer M to form ternary complexes CSGM or C,GM (with rate constants kc and k c) respectively. Within the former complex the secondary ion can isomerize to the tertiary ion with rate constant k H. Propagation of either ion can occur by incorporation of the complexed monomer into the chain end (with rate constants k or k[, respectively)... [Pg.59]

An extended (seven-sided) ternary complex model (Fig. 2B) was proposed by Samama et al. (1993) to accommodate mutant receptors that exhibited constitutive activity and to link receptor affinity with efficacy. This model includes the isomerization of the receptor between two conformational states, inactive (R) and active (R ), and only allows for the active R conformational state to interact with the G protein. Conceptually, the model allows for the receptor to toggle between on and off states where ligand or G protein manipulates the population size of these two conformational states, rather than affecting the activation strength of a particular conformational state. The different types of ligands influence... [Pg.107]

Fig. 5. Conceptual schematic of the receptor conformational states elicited by binding to partial (L, ) or full (Ly) agonists, and a depiction of the correlation between the various conformational states and their ability to bind with G proteins. Solid lines show the conformational distributions hypothesized from soluble ternary complex data analyzed by the simple ternary complex model. When a partial agonist binds with a receptor (L R) in this model, the receptor forms a conformational state which has an intermediate affinity for G protein, consequendy leading to formation of intermediate amounts of L RG. On the other hand, the dotted line represents the potential receptor conformations induced by a partial agonist consistent with the extended ternary complex model, which includes the isomerization of receptor between R and R, the only receptor conformation allowed to bind with G protein. For this model, the interactions of a partial agonist with a receptor would result in two populations of ligand-bound receptors with only one (LR ) able to bind with G protein. The x-axis is analogous to the cooperativity factor a. Fig. 5. Conceptual schematic of the receptor conformational states elicited by binding to partial (L, ) or full (Ly) agonists, and a depiction of the correlation between the various conformational states and their ability to bind with G proteins. Solid lines show the conformational distributions hypothesized from soluble ternary complex data analyzed by the simple ternary complex model. When a partial agonist binds with a receptor (L R) in this model, the receptor forms a conformational state which has an intermediate affinity for G protein, consequendy leading to formation of intermediate amounts of L RG. On the other hand, the dotted line represents the potential receptor conformations induced by a partial agonist consistent with the extended ternary complex model, which includes the isomerization of receptor between R and R, the only receptor conformation allowed to bind with G protein. For this model, the interactions of a partial agonist with a receptor would result in two populations of ligand-bound receptors with only one (LR ) able to bind with G protein. The x-axis is analogous to the cooperativity factor a.
Later, in order to account for the effects of a point mutation on the activity of the p2-adrenergic receptor, Samama et al. [29] have proposed an extended version of the ternary complex model. In this model the receptor molecule exists in an equilibrium between the inactive R and the active R conformations. In the absence of ligand, the ability of the receptor to spontaneously convert from the inactive to the active conformation is determined by the isomerization constant, J. The active R conformation is the molecular species that enters into productive interaction with the G protein, described by the equilibrium constant M. The values of both J and M are dependent only on the receptor-G protein system, and are independent of the presence or absence of ligand. The ability of different ligands to perturb this equilibrium is gauged by the ligand-specific equilibrium constant (5, the... [Pg.223]

The [4 + 2] cycloaddition of electron-rich dienes to electron-rich dieno-philes in nonpolar solvents can be catalyzed by electron-poor arene sensitizers (Calhoun and Schuster, 1984). The proposed mechanism involves a triplex (ternary complex) formed by the reaction of the diene with an exci-plex composed of the sensitizer and the dienophile. Using a chiral sensitizer, (-)-l,l -bis(2,4-dicyanonaphthyl), an enantioselective cycloaddition was observed as shown in Scheme 57. In the case of 1,3-cyclohexadiene and trans-/3-methylstyrene, the enantiomeric excess was 15 3% (Kim and Schuster, 1990). (Cf. the enantioselective cis-trans isomerization via a triplex discussed in Section 7.1.2.)... [Pg.471]

The first lipocalin whose 3-D structure was solved and refined at high resolution was the human plasma retinol-binding protein (RBP) [22, 23]. RBP acts as a natural transporter of vitamin A (retinol) in the blood of vertebrates. Upon complexation in a hydrophobic cavity with complementary shape, the poorly soluble terpenoid alcohol becomes packaged by the protein and protected from oxidation or double-bond isomerization. RBP is synthesized in the liver and directly loaded with fhe hgand in fhe hepatocyte, where retinol is stored. Furthermore, the holo-RBP forms a structurally defined ternary complex with transthyretin [24], also known as prealbumin. After delivery of the retinol ligand to a target tissue, fhe complex decomposes and fhe monomeric apo-RBP becomes filtered out by fhe kidney and degraded. [Pg.191]

Indirect evidence for a relatively slow isomerization step that is rate-limiting under some conditions has also been obtained 35). The dissociation velocity constant. A -, for the compound E-NADH is increased threefold in the presence of sodium chloride, but the maximum rate of ethanol oxidation is only slightly increased thus, dissociation of NADH can no longer be the sole rate-determining step. Since the fast hydride transfer step was not affected by sodium chloride, and reasonable evidence that aldehyde dissociation is also relatively fast was obtained. Shore et al. 35) concluded that a new step in the mechanism had been revealed. This could be isomerization of either the ternary product complex or the binary complex E-NADH. Evidence of a similar slow step in the oxidation of ethanol and propanol with APAD as coenzyme 71) was referred to in Section II,E,1. [Pg.56]

Similar studies of the enzyme from pig skeletal muscle have been reported 175,183). In the earlier work, a fast burst of NADH formation in the dead-time of the apparatus was observed, equal in amplitude to the active center concentration at pH 8.0, but smaller at lower pH values. The suggestion that slow isomerization of the ternary product complex before pyruvate release may be the step responsible for the low steady-state maximum rate of lactate oxidation seems to be inconsistent with the full burst observed at pH 8.0, since it might be expected to result in partial equilibration of the reactant and product ternary complexes. Direct studies of the oxidation of E-NADH by pyruvate at pH 9.0 did indicate that reverse hydride transfer from NADH to pyruvate is indeed fast, but the absence of a deuterium isotope effect suggested that the observed rate constant of 246 sec, equal to the maximum steady-state rate of pyruvate reduction, may reflect an isomerization of the ternary complex preceding even faster hydride transfer. More recent studies 183) with improved techniques, however, appear to indicate no burst of enzyme-bound NADH formation preceding the steady-state phase of lactate oxidation at pH 8.0. On the basis of stopped-flow studies of lactate oxidation in the presence of oxamate, which forms a dead-end complex with E-NADH and can serve as an indicator of the rate of formation... [Pg.58]

Phase 1 [identified as step 1 in Eq. (7)] is complete within the mixing time and gives a compound retaining absorbance at 340 nm, but with quenched NADH and protein fluorescence. Phase 2 is a first-order process in which absorbance at 340 nm is destroyed, protein fluorescence appears, and NADH fluorescence remains quenched. If this first-order process were after the redox step [step 4 in Eq. (7) ], then the first turnover of NADH would be very fast. This is not observed. If the first-order process were the redox step itself [step 3 in Eq. (7)] then it would be slower with NADD than with NADH by a factor of 6 to 7, as with alcohol dehydrogenase (293). No appreciable isotope effect is measured. Thus the first-order phase must be identified with an isomerization of the ternary complex with NADH [step 2 in Eq. (7)] before the redox step (269,279). Siidi (293a) has also observed two phases in the reverse reaction and has deduced the on rate for pyruvate. The kinetics do not indicate the... [Pg.288]


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Complex isomerism

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