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Dissociation, 160 geometry

A straightforward extension of the Hg model of Jankowski et al. [60] (see Sect. 3.3) is displacement of all four H2 molecules [64]. In particular to study size extensivity, all H2 molecules are symmetrically displaced to infinity or as a practical matter in this work to the D4 , dissociation geometry of a = 994ao. A C localized orbital (LO) set computed from the symmetrically orthonormalized atomic orbitals [18] is employed. This set corresponds to the orthonormal MOs that are closest in the least squares sense to the atomic orbitals. Thus, these molecular calculations are performed without a preliminary SCF or MCSCF orbital optimization step. The order of levels in the Shavitt... [Pg.25]

While this work is directed towards evaluating how recent computational advances have affected the reliability of a computed PES, it is not possible to accomplish this goal by a direct comparison with experimental rate constants. Instead, as the differential correlation effects on a PES are similar to those between different electronic states or between equilibrium and dissociated geometries for a given system, we will use accurate experimental data for diatomic and triatomic systems to evaluate our methods. In addition to comparing with experiment, we also use the FCI results as an absolute standard of comparison for a given one-particle basis set. ... [Pg.6]

Detailed investigations were carried out on the dissociation of hydrazoic acid from the first excited state, A A", at wavelengths above - 220 nm. The upper potential energy surfaces (PES) of HN3 and DN3 probably are very similar. The dynamic features of the dissociation are essentially independent of parent rotation [26]. The PES exhibits gradients in different molecular coordinates based on vector correlations of the products. The molecular motion before dissociation is influenced by forces which lead to in-plane as well as out-ofplane bending motions which are similar to those of the fundamentals Vg and Vg in the electronic ground state. Vector correlations at low rotational quantum numbers J of NH indicate a planar dissociation geometry [23, 27, 42, 43]. This movement in the molecular... [Pg.129]

The flow can be radial, that is, in or out through a hole in the center of one of the plates [75] the relationship between E and f (Eq. V-46) is independent of geometry. As an example, a streaming potential of 8 mV was measured for 2-cm-radius mica disks (one with a 3-mm exit hole) under an applied pressure of 20 cm H2 on QT M KCl at 21°C [75]. The i potentials of mica measured from the streaming potential correspond well to those obtained from force balance measurements (see Section V-6 and Chapter VI) for some univalent electrolytes however, important discrepancies arise for some monovalent and all multivalent ions. The streaming potential results generally support a single-site dissociation model for mica with Oo, Uff, and at defined by the surface site equilibrium [76]. [Pg.188]

Figure 3, Wavepacket dynamics of the photodissociation of NOCl, shown as snapshots of the density (wavepacket amplitude squared) at various times, The coordinates, in au, are described in Figure b, and the wavepacket is initially the ground-state vibronic wave function vertically excited onto the 5i state. Increasing corresponds to chlorine dissociation. The density has been integrated over the angular coordinate. The 5i PES is ploted for the geometry, 9 = 127, the ground-state equilibrium value,... Figure 3, Wavepacket dynamics of the photodissociation of NOCl, shown as snapshots of the density (wavepacket amplitude squared) at various times, The coordinates, in au, are described in Figure b, and the wavepacket is initially the ground-state vibronic wave function vertically excited onto the 5i state. Increasing corresponds to chlorine dissociation. The density has been integrated over the angular coordinate. The 5i PES is ploted for the geometry, 9 = 127, the ground-state equilibrium value,...
IlypcrChem cannot perform a geometry optinii/.aiioii or molecular dynamics simulation using Cxien ded Iliickel. Stable molecules can collapse, with nuclei piled on top of one another, or they can dissociate in to atoms. With the commonly used parameters, the water molecule is predicted to be linear. [Pg.126]

The HE, GVB, local MP2, and DFT methods are available, as well as local, gradient-corrected, and hybrid density functionals. The GVB-RCI (restricted configuration interaction) method is available to give correlation and correct bond dissociation with a minimum amount of CPU time. There is also a GVB-DFT calculation available, which is a GVB-SCF calculation with a post-SCF DFT calculation. In addition, GVB-MP2 calculations are possible. Geometry optimizations can be performed with constraints. Both quasi-Newton and QST transition structure finding algorithms are available, as well as the SCRF solvation method. [Pg.337]

Table 1 6 VSEPR and Molecular Geometry Table 1 7 Dissociation Constants (pK ) of Acids Table 2 5 Oxidation Numbers in Compounds with More Than One Carbon... Table 1 6 VSEPR and Molecular Geometry Table 1 7 Dissociation Constants (pK ) of Acids Table 2 5 Oxidation Numbers in Compounds with More Than One Carbon...
Equilibrium geometries, dissociation energies, and energy separations between electronic states of different spin multiplicities are described substantially better by Mpller-Plesset theory to second or third order than by Hartree-Fock theory. [Pg.200]

The HF method overestimates the barrier for linearity by 0.73 kcal/mol, while MP2 underestimates it by 0.76 kcal/mol. Furthermore, the HF curve increase slightly too steeply for small bond angles. The MP4 result, however, is within a few tenths of a kcal/ mol of the exact result over the whole curve. Compared to the bond dissociation discussed above, it is clear that relative energies of conformations which have similar bonding are fairly easy to calculate. While the HF and MP4 total energies with the aug-cc-pVTZ basis are 260 kcal/mol and 85 kcal/mol higher than the exact values at the equilibrium geometry (Table 11.8), these errors are essentially constant over the whole surface. [Pg.284]

Fluorine ions form the first coordination sphere around the tantalum ion, which is the central atom of the complex. Potassium ions form the second coordination sphere, which significantly affects the geometry and force field of the first coordination sphere. The melting of K2TaF7 leads to the dissociation of the compound into ions, as follows ... [Pg.177]


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