Triose phosphate isomerase reaction coordinate diagram

A quantitative expression developed by Albery and Knowles to describe the effectiveness of a catalyst in accelerating a chemical reaction. The function, which depends on magnitude of the rate constants describing individual steps in the reaction, reaches a limiting value of unity when the reaction rate is controlled by diffusion. For the interconversion of dihydroxacetone phosphate and glyceraldehyde 3-phosphate, the efficiency function equals 2.5 x 10 for a simple carboxylate catalyst in a nonenzymic process and 0.6 for the enzyme-catalyzed process. Albery and Knowles suggest that evolution has produced a nearly perfect catalyst in the form of triose-phosphate isomerase. See Reaction Coordinate Diagram... 

In what is now a classical study in enzyme kinetics, W. J. Albery and J. R Knowles developed a strategy for establishing a reaction coordinate diagram (shown in Fig. 2) for triose-phosphate isomerase catalysis using solvent exchange and kinetic isotope effect data. 

KINETIC ISOTOPE EEEECT REACTION COORDINATE DIAGRAM Triose-phosphate isomerase energetics, REACTION COORDINATE DIAGRAM TRIPLE-COMPETITIVE METHOD TRIPLET STATE FLUORESCENCE TRIPLET-TRIPLET ANNIHILATION ANNIHILATION... 

Figure 8.58 Schematic illustration of reaction coordinate diagram of Triose Phosphate Isomerase (TIM) enzyme illustrating near perfect energy landscape pathway allowing for near perfect 1 1 1 stoichiometric equilibrium between all enzyme-bound species optimal for flux through from one enzyme-bound species to another. Enzyme turnover rate kobs is at the diffusion limit, the rate determining step is the association of dihydroxy acetone phosphate (DHAP) with the TIM catalytic site, see Fig. 8.1, hence chemistry is not rate limiting. Therefore, TIM is considered a perfect enzyme For TIM enzyme assay see Fig. 8.17 for TIM enzyme mechanism see Fig. 8.49 (illustration adapted from Knowles, 1991, Fig. 2).

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