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Rate Constants computation

In the short-interval method, one computes a value of the rate constant (/q u) for each successive pair of data points. The arithmetic average of the rate constants computed in this manner is assumed to be a representative value of the rate constant. However, it can be shown that when the time interval between experimental observations is constant, the short-interval method for computing k is equivalent to rejecting all but the first and the last measurements The intermediate observations might just as well have not been made. [Pg.54]

RRKM theory represents the state of the art in understanding unimolecular reaction kinetics. However, because of the rigorous treatment of molecular energetics and quantum mechanics, it requires rather sophisticated numerical software to evaluate the rate constant. Computer programs to evaluate RRKM rate expressions are widely available examples are UNIMOL by Gilbert and Smith [143], and a program by Hase and Bunker [166]. [Pg.432]

The controlling surface functions did not change for a given coal over the range of acetylation (27%) studied. Table IV lists the pressure-independent rate constants computed from experimental data and corresponding surface functions. [Pg.406]

A. P. J. Jansen, Monte Carlo Simulations of Chemical Reactions on a Surface with Time-Dependent Reaction-Rate Constants, Comput. Phys. Comm., 86 (1995) 1. [Pg.781]

Steric descriptors were obtained from -> experimental measurements of equilibrium and rate constants, - computational chemistry, geometrical and structural characteristics, and the - topological representation of a molecule. [Pg.412]

The kinetics of a second-order irreversible liquid-phase reaction of the form A -h B C are studied in a constant-volume apparatus. Starting with equal concentrations of 1.0 mole/liter for A and B, the reaction is stopped after 30 min, at which time about 20% of the reactants have disappeared. Random errors will amount to about 5 sec in the time readings and 0.002 moles/liter in the concentration measurements. Estimate the fractional error in the rate constants computed from such data. [Pg.96]

The results obtained to date have been quite satisfactory. Thermochemically, our predicted heats of formation for species which have been determined e xperimentally, for example, OCIO, ClOO, HOCl and s-CIO3, agreement between theory and experiment is typically better than 2 kcal/mol. Kinetically, effectively all rate constants for ClOx reactions which have been measured to date in conjunction with stratosphere 03-destruction chemistry can be accounted for within 1 kcal/mol of predicted transition state energies. Our results represent the first direct quantitative prediction of the kinetics and mechanisms for ClOx reactions by first-principles calculations from PES mapping to rate constant computations over a wide range of temperature and pressure conditions. [Pg.437]

Following initialization, each trajectory was integrated for 0.4 ps or until a reaction occurred. Reactive events were coimted and rate constants computed in the normal way (20). [Pg.154]

Figure 5.10 The thermal rate constant (multiplied by the reactant partition function) as a function of temperature for the collinear nitrogen exchange reaction (60). The curves obtained with the 4th and 6th order QNF are essentially indistinguishable for most of the energy range. The inset shows the ratio, kQNp/kQs, of the thermal rate constant computed using the QNF of orders 2, 4, 6 to the one obtained from the quantum scattering data. Figure 5.10 The thermal rate constant (multiplied by the reactant partition function) as a function of temperature for the collinear nitrogen exchange reaction (60). The curves obtained with the 4th and 6th order QNF are essentially indistinguishable for most of the energy range. The inset shows the ratio, kQNp/kQs, of the thermal rate constant computed using the QNF of orders 2, 4, 6 to the one obtained from the quantum scattering data.
If the reaetion rate constants computed using the Arrhenius equation, are published then the values should be given for several temperatures at considerable intervals so that... [Pg.426]

Since, in general, the vibrational degrees of freedom are anhar-monic, substantial errors can be obtained in CVT rate constants computed under the harmonic approximat ion., 57-59 example of the effect... [Pg.294]

The temperature dependence of QI rate constant, computed in Ref. [45], is shown in Figure 3.7. QI CCSD + B98 (HA) curve denotes HA result based on V2 (i.e., B98), and QI CCSD + B98 (HA) + EVB (PI anharm.) curve shows the full QI result, that is, including the anharmonicity PI correction computed with V3 (i.e., an EVB based on GAFF force field [86]). As GAFF force field considers only harmonic stretches, the only anharmonicities included are due to nonbonded interactions. Because of this, the final and presumably the most accurate curve is QI CCSD - -B98(HA) + EVB AMI (PI anharm.) that stiU uses EVB potential near the transition state, but computes the reactant PI anharmonicity corrections with the semiempirical AM 1 potential. It may seem more consistent to use AM 1 potential also in the constrained PI simulations however, this was computationally prohibitive. For simplicity, in the following discussion, CCSD + B98 (HA) is omitted as this part is common to all theoretical methods considered. [Pg.87]

Ratio between the termination rate constant computed by the compiete (kj- ) and the simpiified modei for a model distribution of radicai chains with P[Pg.189]

Reaction Rate Constant Computations Theories and Applications... [Pg.2]

The book will attract and be interesting to all chemists, physicists, biochemists and biophysicists who are ready to know the rate constant and the kinetics and dynamics features of their facing processes. It will also serve as a reference book for graduate students for the study of recent topics and progress in rate constant computation. [Pg.6]

We expect the book will be helpful for readers who want to keep up with the latest developments, catch the hottest issues, or gain a complete and general impression of the rate constant computation field. And we hope that readers of different levels and with different aims can be satisfied with this one book by finding, in the book, exactly what they need when facing the problem of obtaining the rate constant of their processes of interest. Moreover, we hope that the book can guarantee that readers will choose suitable computational tools to achieve their goals. [Pg.6]

RSC Theoretical and Computational Chemistry Series No. 6 Reaction Rate Constant Computations Theories and Applications Edited by Keli Han and Tianshu Chu... [Pg.21]

Section 8.3 reports the applications of our developed nonadiabatic quantum wave packet methods and the adiabatic quantum wave packet method to the computation of rate constants of tri-atomic, tetra-atomic and polyatomic reactions. These include the rate constant computations for the nonadaibatic tri-atomic F(P3/2, Pi/2) + D2 (v = 0, y = 0) reactions and for the nonadiabatic tetra-atomic nonadiabatic 02(a A) - - 02(a A) quenching process and the rate constant computations for the adiabatic tri-atomic N( D) + H2(v = 0,7 = 0 5) reaction and for the adiabatic polyatomic F-f CH4 reaction. [Pg.203]

Rate Constants Computations for the Nonadiabatic Tri-atomic F(P3i2, P112) +D2 (v = 0,j=0) Reactions... [Pg.219]


See other pages where Rate Constants computation is mentioned: [Pg.53]    [Pg.195]    [Pg.123]    [Pg.38]    [Pg.39]    [Pg.820]    [Pg.852]    [Pg.389]    [Pg.140]    [Pg.303]    [Pg.66]    [Pg.44]    [Pg.44]    [Pg.201]    [Pg.188]    [Pg.1]    [Pg.3]    [Pg.5]    [Pg.6]    [Pg.219]   
See also in sourсe #XX -- [ Pg.243 ]




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Computing rates

Computing rates computation

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