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Brownian dynamics chemical reactions

A reaction looked at earlier simulates borate inhibition of serine proteinases.33 Resorufin acetate (234) is proposed as an attractive substrate to use with chymotrypsin since the absorbance of the product is several times more intense than that formed when the more usual p-nitrophcnyl acetate is used as a substrate. The steady-state values are the same for the two substrates, which is expected if the slow deacylation step involves a common intermediate. Experiments show that the acetate can bind to chymotrypsin other than at the active site.210 Brownian dynamics simulations of the encounter kinetics between the active site of an acetylcholinesterase and a charged substrate together with ah initio quantum chemical calculations using the 3-21G set to probe the transformation of the Michaelis complex into a covalently bound tetrahedral intermediate have been carried out.211 The Glu 199 residue located near the enzyme active triad boosts acetylcholinesterase activity by increasing the encounter rate due to the favourable modification of the electric field inside the enzyme and by stabilization of the TS for the first chemical step of catalysis.211... [Pg.73]

In this chapter we consider dynamical solvent effects on the rate constant for chemical reactions in solution. Solvent dynamics may enhance or impede molecular motion. The effect is described by stochastic dynamics, where the influence of the solvent on the reaction dynamics is included by considering the motion along the reaction coordinate as (one-dimensional) Brownian motion. The results are as follows. [Pg.262]

In the same year Hendrik Kramers published his landmark paper [117] on the theory of chemical reaction rates based on thermally activated barrier crossing by Brownian motion [77], These two papers clearly mark the domains of two related areas of chemical research. Kramers provided the framework for computing the rate constants of chemical reactions based on the molecular structures, energy, and solvent environment. (See Section 10.4.1.) Delbriick s work set the stage for predicting the dynamic behavior of a chemical reaction system, as a function of the presumably known rate constants for each and every reaction in the system. [Pg.263]

This section is organized as follows in subsection A the approaches based on the assumption of heat bath statistical equilibrium and those which use the generalized Langevin equation are reviewed for the case of a bounded one-dimensional Brownian particle. A detailed analysis of the activation dynamics in both schemes is carried out by adopting AEP and CFP techniques. In subsection B we shall consider a case where the non-Markovian eharacter of the variable velocity stems from the finite duration of the coherence time of the light used to activate the chemical reaction process itself. [Pg.411]

Dynamics of Brownian motion under a potential and theory on the rate of chemical reactions... [Pg.75]

S. A. Adelman and J. D. Doll, Brownian motion and chemical dynamics on solid surfaces, Acc. Chem. Res. 10 378 (1977) S. A. Adelman, Chemical reaction dynamics in liquid solution, Adv. Chem. Phys. 53 61 (1983). [Pg.55]

Initially computational chemistry mainly referred to the more applied aspects of quantum chemistry. Computational chemistry now encompasses a wide variety of areas, which include quantum chemistry, molecular mechanics, molecular dynamics, Monte Carlo methods. Brownian dynamics, continuum electrostatics, reaction dynamics, numerical analysis methods, artificial intelligence, chemometrics and others. This chapter deals mainly with the first three of these areas. We focus on these areas for reasons of space, personal interest, and expertise, and because two of these (quantum mechanics and molecular mechanics) are areas that have received attention in the Journal of Chemical Education. We do not cover aspects related to computational polymer chemistry or computational materials science. [Pg.150]

The application of brownian dynamics to chemical reactions is possible when the solvent molecules are not directly involved in the chemical process, either as reactants or as products. [Pg.287]

Before applying brownian dynamics to the computer simulation of chemical reactions, we have to define precisely brownian dynamics, and especially its relationship to molecular dynamics simulation. [Pg.287]

The first stage in enzymatic catalysis is the diffusion of a substrate into its binding site in the enzyme. For enzymes that are diffusion controlled, this is the rate-limiting step. No improvement in the rates of the chemical steps of the reaction win increase the overall rate of these enzymes, which have consequently been described as perfect enzymes . Such enzymes typically have high, viscosity-dependent, bimolecu-lar rate constants ( lO to 10 s ). Brownian dynamics... [Pg.148]

Brownian Dynamics Continuum Solvation Density Functional Theory (DFT), Hartree-Fock (HF), and the Self-consistent Field Monte Carlo Simulations for Complex Fluids Monte Carlo Simulations for Liquids Poisson-Boltzmann Type Equations Numerical Methods Rates of Chemical Reactions Supercritical Water and Aqueous Solutions Molecular Simulation Transition State Theory. [Pg.2838]


See other pages where Brownian dynamics chemical reactions is mentioned: [Pg.171]    [Pg.194]    [Pg.202]    [Pg.324]    [Pg.176]    [Pg.228]    [Pg.41]    [Pg.245]    [Pg.467]    [Pg.111]    [Pg.323]    [Pg.287]    [Pg.293]    [Pg.294]    [Pg.249]    [Pg.120]    [Pg.175]    [Pg.25]    [Pg.178]    [Pg.825]   
See also in sourсe #XX -- [ Pg.287 ]




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