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The Ping-Pong Mechanism in Homogeneous Enzymatic Catalysis

The Ping-Pong Mechanism in Homogeneous Enzymatic Catalysis [Pg.452]

Under the assumption that the reactions in the catalytic cycle are so fast as to make the various forms of the enzyme be at steady state, their concentrations (noted [species]) obey the following equations, obtained by expressing the steady-state conditions for each form of the enzyme  [Pg.452]

The diffusion-reaction problem is set by the following partial derivative equations accompanied by a set of initial and boundary conditions. [Pg.452]

Assuming that pure kinetic conditions are fulfilled, the Q profile is confined within a thin layer adjacent to the electrode surface. It therefore follows from the condition (0[S]/0x) c=o = 0 that [S] may be regarded as constant throughout the reaction layer and equal to its value, [S], at the electrode surface. Within this framework, we consider the case where the catalytic response is controlled by the enzymatic reaction. Equations (6.233) may be simplified upon consideration that [S] = C( and also from the fact that pure kinetic conditions implies that 0[Q]/0t = 0. It follows that [Pg.453]

A dimensionless formulation is obtained by means of the following changes of variables and parameters. [Pg.454]




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Catalysis enzymatic

Catalysis mechanism

Enzymatic catalysis homogeneous

Enzymatic catalysis, mechanisms

Homogeneous catalysis

Homogenous catalysis

Ping-pong mechanism

Pinging

Pings

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