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Bonding multipole interaction

Ion-dipole and dipole-dipole bonding including interactions for each pole of the multipole,... [Pg.65]

Electrostatic term for each component, an ab initio calculation is carried out to obtain the wavefunction. The charge distribution is then written as a sum of multipolar, multicentric terms, up to quadrupole. It has been shown that the system can be represented by a relatively small number of point charges, one for each atom and one for each chemical bond [25]. The electrostatic term is the sum of all intermolecular multipole-multipole interactions. [Pg.3142]

The vdW bonds which hokl subsystems forming a vdW molecule together are due to pomanait or temporary electric multipole—multipole interactions and not, in contrast to common molecules, to electron pair formation. [Pg.54]

The calculated values are given in Table 12. For the localized orbitals connected to different centers the calculated multipole interactions agree well (within 2%) with the corresponding Coulomb integrals (bond-bond interactions in Table 12). For the localized orbitals connected to the same nucleus (lone-lone interactions) the deviations are rather large (>50% in some cases). [Pg.72]

When ice is sublimed, all the HBs between the water molecules are broken. Each water molecule in ice is hydrogen bonded to four neighbouring molecules, and two molecules are involved in each HB. When a mole of ice sublimes to form a dilute water vapour, which is assumed to be an ideal gas, INp, HBs are therefore completely broken. On comparison of the sublimation energies of the ices, the energy contributions of the multipole interactions and internal bond vibrations of the H2O and D2O ices are assumed to cancel out, in view of the similarities of the properties of the individual water molecules noted above. Therefore, the difference between the molar sublimation enthalpies of the D2O and H2O ices measures the difference in the strength (energy) chb of the HBs per mole of HBs. [Pg.18]

Unlike the case for metals, secondary bonds are of great importance in polymers. These bonds are much weaker than covalent bonds, but for even moderate chain length polymers these bonds have a significant impact on the molecular and bulk properties of these materials. These intermolecular bonds are based on electrostatic interactions and are due to either attractions between permanent dipoles, quadmpoles, and other multipoles, or between a permanent multipole and an induced charge on a second molecule (or moiety, in the case of a polymer), or between transient multipoles. All such secondary bonds can be considered van der Waals forces, but many texts use van der Waals to denote induced and/or transient multipole interactions only. The induced interaction is sometimes referred to as polarization, or sometimes induction bonding. The transient interaction is very weak and is known as dispersion or London dispersion forces, and arises from electrostatic interactions between two molecules due to temporary inhomogeneous electron density distributions in the outermost electron shells of these molecules. [Pg.100]

Until recently, NDDO-type SEMO calculations based on MNDO were restricted to main group elements containing only s and p electrons, although older types of SEMO methods had been used for calculating spectroscopic properties [68] and geometries [69] of transition metal compounds. Voityuk and Rosch were the first to describe an extension of AMI to d orbitals, which they called AMl/d, and have reported parameters for Mo [70]. Their approach was based on an extended multipole-multipole interaction scheme [69] and the introduction of two bond-specific... [Pg.80]

The results in the prior two sections were for the Macroscopic multipole and PME solvers in isolation. A complete MD simulation involves much more than these routines. In addition to computing the short range interactions from bonding forces, etc., the particle positions and velocities need to be updated each timestep. Additionally, efficient MD programs recognize that the... [Pg.465]

The raie gas atoms reveal through their deviation from ideal gas behavior that electrostatics alone cannot account for all non-bonded interactions, because all multipole moments are zero. Therefore, no dipole-dipole or dipole-induced dipole interactions are possible. Van der Waals first described the forces that give rise to such deviations from the expected behavior. This type of interaction between two atoms can be formulated by a Lennaid-Jones [12-6] function Eq. (27)). [Pg.346]

For molecules with polar bonds, i.e. for molecules having the character of dipoles or multipoles, the electrostatic interaction between the dipoles or multipoles. [Pg.41]

For molecules with low polarity like hydrocarbons, electrostatic forces have only a minor influence. Molecules with highly polar bonds behave as dipoles or multipoles and exhibit corresponding interactions. For instance, hexahalide molecules like WF6 or WC16 are multipoles, the halogen atoms bearing a negative partial charge -q, while the metal... [Pg.41]


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See also in sourсe #XX -- [ Pg.29 ]




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