Abstract:The motion of rare gases adsorbed in silicalite has been simulated by using simple Lennard-Jones atom-atom potentials. The silicalite framework has been assumed to be rigid and was represented by the oxygen atoms. The MD simulations have been carried out in the microcanonical (NVE) ensemble. Four loadings have been considered: infinite dilution and 2, 5, and 9 atoms per unit d (u.c.). The dimtsion coefficients have been computed from the Einstein relation at Merent temperaturea in the range 200-500 K. At 300 K… Show more
“…40 The iodine and oxygen atoms of the zeolite structure interacted via a Lennard-Jones ͑LJ͒ potential whose parameters are the same as Xe-O. 41 From these values, using the zeolite oxygen LJ parameters, 42 the combining rules 7 give I-I ϭ4.02 Å and ⑀ I-I ϭ1.998 kJ/mol. These parameters were used to obtain the reported I-CCl 4 parameters Harmonic potential c parameters ͑zeolite atoms͒…”
Classical molecular dynamics calculations have been applied to the study of the recombination reaction of photodissociated radical species. Within a simplified reaction scheme it has been possible to get qualitative information about the influence of the environment. A comparison has been made between reactions in a liquid solvent and in a complex structured environment, such as a microporous silicate. Marked differences in the recombination yield and in the energy relaxation mechanism have been observed.
“…40 The iodine and oxygen atoms of the zeolite structure interacted via a Lennard-Jones ͑LJ͒ potential whose parameters are the same as Xe-O. 41 From these values, using the zeolite oxygen LJ parameters, 42 the combining rules 7 give I-I ϭ4.02 Å and ⑀ I-I ϭ1.998 kJ/mol. These parameters were used to obtain the reported I-CCl 4 parameters Harmonic potential c parameters ͑zeolite atoms͒…”
Classical molecular dynamics calculations have been applied to the study of the recombination reaction of photodissociated radical species. Within a simplified reaction scheme it has been possible to get qualitative information about the influence of the environment. A comparison has been made between reactions in a liquid solvent and in a complex structured environment, such as a microporous silicate. Marked differences in the recombination yield and in the energy relaxation mechanism have been observed.
“…Note that the interaction parameters for Cl-O, Br-O, and I-O are the same as Ar-O, Kr-O, and Xe-O, respectively. 40,41 No direct interactions between the halogen and Si atoms are considered, as usual in MD simulations of zeolites, because it is assumed that the silicon atoms are effectively screened by the larger and more polarizable oxygen atoms covering the surface of cavities. The Morse potential parameters have been extracted from ref 42 with some slight adjustments according to more recent data.…”
Section: Computational Model and Detailsmentioning
confidence: 99%
“…The recombination of three diatomic molecules has been investigated; the Morse and LJ parameters modeling their intra- and intermolecular interactions (Table ) roughly represent the halogen molecules, chlorine, bromine, and iodine, and in the following they are referred to as Cl 2 , Br 2 , and I 2 . Note that the interaction parameters for Cl−O, Br−O, and I−O are the same as Ar−O, Kr−O, and Xe−O, respectively. , No direct interactions between the halogen and Si atoms are considered, as usual in MD simulations of zeolites, because it is assumed that the silicon atoms are effectively screened by the larger and more polarizable oxygen atoms covering the surface of cavities. …”
Section: Computational Model and Detailsmentioning
Computer simulations of the dissociation-recombination reaction of diatomic molecules have been carried out in the pore networks of the zeolites silicalite and ZK4. This kind of processes can provide interesting insights into the effect of the confinement on the reaction dynamics. The diffusion of the species involved in the recombination processes has been separately investigated through equilibrium simulations. Considerable differences between silicalite and ZK4, both in the recombination probability and in the relaxation rate of excited molecules, as well as in the diffusive properties, are discussed and interpreted on the basis of the different properties of the two environments.
“…12 In this case, the attractive wells between which activated diffusers "jump" need not be centered on single atoms; rather, wells may exist in rings or from the superposed interaction of regions of zeolite channels, as the numerous simulations of guests in silicalite have shown. [13][14][15] The solid in the present study, silica sodalite (see section 4), is nonpolar, with a framework structure that is very similar to the naturally-occuring polar form: the aluminosilicate, sodium sodalite. It has no channels, but apertures lead directly between "sodalite" cages.…”
We use a classical transition state theory (TST) to calculate the diffusion constant for noble gas atoms through silica sodalite. Due to the restrictive geometry of the transition state, diffusion of Ne and Ar is energyactivated at room temperature, but the diffusion of He is limited by entropy. The small mass of He suggests that a quantum TST must be employed. Path integral Monte Carlo is used to perform the relevant sampling, and quantum and classical diffusivities are compared. Comparison reveals a competition between tunneling and diffraction of the quantum mechanical He atom. A pairwise centroid pseudopotential is developed for the guest-host atom pair, and the effective potential energy and TST rate are compared with that of direct quantum TST.
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