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Molecular geometry intermolecular forces

The molecular mechanics method is usually limited to the determination of molecular geometry and thermodynamic quantities. However, it is sometimes employed to estimate vibrational frequencies - at least in those cases in which 7r electrons are not involved in the determination of the molecular geometry. It should be emphasized that this method, as well as those presented in Chapter 12, are applicable only to isolated molecules, as intermolecular forces are not included in the model. [Pg.336]

The molecular geometry of methane and of methyl fluoride is tetrahedral. In the case of methane, this symmetrical arrangement of polar covalent carbon-hydrogen bonds leads to a canceling of the bond polarities resulting in a nonpolar molecule. As a nonpolar molecule, the strongest intermolecular force in methane is a London force. In methyl fluoride, a fluorine atom replaces one of the hydrogen... [Pg.166]

Similar conclusions are obtained from AMI calculations on dimers of nitroanilines, which are of interest in investigating the intermolecular forces to orientate the individual molecules in crystal chains. Dimerization in solid crystals may be considered responsible for the differences in molecular geometry between solid and gas phases130. [Pg.439]

Molecular electronic dipole moments, pi, and dipole polarizabilities, a, are important in determining the energy, geometry, and intermolecular forces of molecules, and are often related to biological activity. Classically, the pKa electric dipole moment pic can be expressed as a sum of discrete charges multiplied by the position vector r from the origin to the ith charge. Quantum mechanically, the permanent electric dipole moment of a molecule in electronic state Wei is defined simply as an expectation value ... [Pg.369]

Let s stop a moment and recall where this conversation is going. We want to be able to rationalize the physical and chemical properties we observed for matter. To do this, we need to understand the intermolecular forces that operate between the molecules in a sample, all of which are caused by how electrons are arranged in the molecule. To understand the intermolecular forces, therefore, we need to have some ideas about how molecules are formed, what shape they have, and how the negatively charged electrons are distributed around and among the atoms in the molecule. Now, on to molecular geometry. [Pg.161]

Bent Geometry 162 Pyramidal 163 Electronegativity 163 Polar Covalent Bonds 164 Molecular Polarity 165 Intermolecular Forces 165... [Pg.435]

Like its melting point, the volatility of a compound depends on a mix of intermolecular forces, which are affected by molecular weight and geometry, and in solids, lattice structure.69 Control over these forces is... [Pg.129]

In general, a minimum of the energy surface corresponds to a set of stationary vibrational states of the molecular system. The position of the energy minimum is commonly called the equilibrium geometry Re. Analogously, we denote the expectation values for the molecular geometries in the vibrational states 0,1,2,... by R0, Rx, R2, etc. In most cases Ro is very close to Re. There are also exceptions to this correspondence which are important in the theory of intermolecular forces. We distinguish several cases ... [Pg.3]

Synthetic fibers are generally made from polymers whose chemical composition and geometry enhance intermolecular attractive forces and crystallization. A certain degree of moisture affinity is also desirable for wearer comfort in textile applications. The same chemical species can be used as a plastic, without fiber-like axial orientation. Thus most fiber forming polymers can also be used as plastics, with adjustment of molecular size if necessary to optimize properties for particular fabrication conditions and end u.ses. Not all plastics can form practical fibers, however, because the intermolecular forces or... [Pg.26]

Because of their importance to nucleation kinetics, there have been a number of attempts to calculate free energies of formation of clusters theoretically. The most important approaches for the current discussion are harmonic models, " Monte Carlo studies, and molecular dynamics calcula-tions. In the harmonic model the cluster is assumed to be composed of constituent atoms with harmonic intermolecular forces. The most recent calculations, which use the harmonic model, have taken the geometries of the clusters to be those determined by the minimum in the two-body additive Lennard-Jones potential surface. The oscillator frequencies have been obtained by diagonalizing the Lennard-Jones force constant matrix. In the harmonic model the translational and rotational modes of the clusters are treated classically, and the vibrational modes are treated quantum mechanically. The harmonic models work best at low temjjeratures where anharmonic-ity effects are least important and the system is dominated by a single structure. [Pg.140]


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See also in sourсe #XX -- [ Pg.448 ]




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