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Valency forces, principal

The term subsidiary valency forces is also used to indicate the interaction through Van der Waals forces, including the hydrogen bond formation (p. 369) in contrast to the stronger atomic and ionic bonding forces. Thus one says that the bonding in one molecule of a polymer is due to principal valency forces, the mutual connection between the molecules is attributed to the so-called subsidiary valency forces. [Pg.51]

In the construction of the matrix F of Eq. (63), the symmetrical equivalence of the two O-H bonds was taken into account. Nevertheless, it contains four independent force constants. As the water molecule has but three fundamental vibrational frequencies, at least one interaction constant must be neglected or some other constraint introduced. If all of the off-diagonal elements of F are neglected, the two principal constants, f, and / constitute the valence force field for this molecule. However, to reproduce the three observed vibrational frequencies this force field must be modified to include the interaction constant... [Pg.121]

The calculation of vibration spectra in terms of force constants is similar to the calculation of energy bands in terms of interatomic matrix elements. Force constants based upon elasticity lead to optical modes, as well as acoustical modes, in reasonable accord with experiment, the principal error being in transverse acoustical modes. The depression of these frequencies can be understood in terms of long-range electronic forces, which were omitted in calculations tising the valence force field. The calculation of specific heat in terms of the vibration spectrum can be greatly simplified by making a natural Einstein approximation. [Pg.203]

The large difference between the angular force constants Ci determined in the two ways appears to be the principal defect in application of the valence force field theory to the treatment of covalent solids. The defect is not readily repaired by the... [Pg.210]

The bond distance was reported by Claasen (4), based on the preliminary result of Schomaker et al. (2) who determined the bond distance by electron diffraction. Gaunt (6) derived W-F = 1.89 A from correlations with other hexafluorides and a valence force constant calculation. The three principal moments of inertia are I = Ig ... [Pg.1166]

There is insufficient data to determine the six principal force constants and ten interactions in the most general quadratic valence force field for HN3. Thompson and Fletcher, however, applied a procedure of varying interaction constants to determine a set of force constants. These force constants are also listed in Table I. Coriolis coupling (caused by an acceleration directed at right angles to the particle displacement) between the parallel and perpendicular modes was not taken into account in this analysis. When frequencies only were used as constraints, it was possible to vary one interaction constant plus the principal constants, and the most significant interaction constant turned out to be that between F3 and F4. The importance of this constant has been explained by Thompson and Fletcher in terms of the following resonance structures ... [Pg.140]

Li can achieve the He configuration and F can achieve the Ne configuration by the loss of an electron from the valence shell of Li with the simultaneous addition of that electron to the valence shell of F. The removal of the electron from Li cannot occur unless energy for the work of removal is available for that process. That energy is supplied by the affinity of the electron for the F atom. This is the principal driving force for the reaction which results in the formation of lithium ions, designated Li, with the concomitant formation of fluoride ions designated F. The reaction can be written as the sum of two processes as... [Pg.59]

Ans. The most stable elements are the noble gases. Their stability is based on the fact that they have filled outer (valence) shells. All the other elements have an unfilled outer valence shell and are therefore unstable. They can achieve the same stability by filling their valence shells with the appropriate number of electrons. This is achieved through chemical reaction and consequent chemical bond formation. Therefore, the principal driving force for the formation of chemical bonds is that most elements are inherently unstable. [Pg.70]

The principal groupings which take place on appropriate occasions are the union of protons and neutrons (and possibly of other entities) to give atomic nuclei the gathering of electrons round these nuclei to form atoms the combination of atoms to molecules and the aggregation of molecules to condensed phases of solid and liquid. These associations may be said to occur under the influence respectively of nuclear forces, intra-atomic forces, valency forces, and van der Waals forces. [Pg.227]

An adhesive is a substance made principally from TP and TS plastics (also vegetable, animal by-products, silicates, etc.) which applied, as an intermediate is capable of holding material together by surface attachment. Mechanism of adhesion (adherence) is the phenomenon in which interfacial forces hold surfaces together. Adhesion may be by molecular attraction, mechanical, electrostatic, or solvent depending upon whether it results from interlocking action, fi-om the attraction of electrical charges, from valence forces, or solvent action, respectively. [Pg.461]

A valence force field includes only valence coordinates and principal force constants a general force field also includes interactions. Thus the harmonic valence terms are the principal ones in the first sum in eq. (35), the harmonic general field consists of the whole first sum, and the anharmonic valence terms comorise the second sum. [Pg.300]

We should like to see a table prepared also for the intermolecular forces, to which the term molecular cohesion has been applied by K. H. Meyer because of their importance to the structure of the solid and liquid phase in which the secondary valence forces radiating from the principal groups are tabulated, at least, according to the order of magnitude of their energy dimensions. [Pg.112]

Heats of vaporization doubtless constitute the best experimental material for deducing such relationships. M. Dunkel has collected data for some years and has estimated from them the molar cohesion of the principal typical groups of organic molecules. The difficulty which arises here in contrast to the Fajans-v. Weinberg calculation of the primary valence forces is due to the fact that, because of the large absolute values in the first case, the effect of temperature on these forces, i.e. the influence of specific heats and of chemical constants, can be ignored, while the experimental vapor pressure curves would lead to completely erroneous heats of vaporization if the specific heats were neglected. Measurements at... [Pg.112]

The structure of the polymeric fluid can be realized through the connections rendered by the cohesion of secondary forces. The value of the cohesion energy of polymers in a viscous state exceeds the value of the energy of principal valence bonds, generating specific properties in the polymeric liquid. [Pg.36]

Laboratory. During the period 19191922, Langmuir developed what he called a "deductive chemistry" using the electron-pair theory of valency and the quantum hypothesis. However, physicists rejected the premises and methodology of Langmuir s theory, which proposed the existence of a "quantum force" to counterbalance Coulombic attraction and which used the notion of principal quantum number but deduced positions of equilibrium rather than quantum jumps for electrons. 12... [Pg.247]

Here, Z, are the atomic numbers and are the principal quantum numbers of its valence electrons. The force constant for a C-C single bond is calculated to be 4.05 N/cm, the experimental value is 4.45 N/cm. Siebert also describes the relation between the force constantfy of a multiple bond of the order N to that of a single bond/) and the lengths I N and -) of these bonds ... [Pg.34]

Computational methodology has been used to accompany or to anticipate experimental results for many classes of compounds. Such results are particularly helpful for transient species, for rationalization of physical and structural properties, and for simulation of reaction pathways and transition states. Semiempirical valence electron (CNDO/MNDO), ab initio, and nonquantum mechanical force field (molecular mechanics) calculations have mainly been used for the examination of structure and stability of moderately strained olefins, whereas many-electron quantum-chemical methods have been used for detailed discussion of electronic aspects. Excellent reviews of molecular mechanics calculations, the principal method used to describe geometrical and energy features in distorted double bond systems, have been written by Osawa and Musso (61). [Pg.244]

The addition of an electron to a neutral atom is described quantitatively by its electron affinity. This process produces a negatively charged particle called an anion, whose chemical properties bear no relationship to those of the neutral atom. In adding an electron to a neutral atom the principal force which operates is the attractive force of the positive nucleus. The attractive force of the positive nucleus decreases as the periods increase, because as additional electron shells are added to the atom, the outer electrons become more insulated from the nucleus by the intervening electron shells. It is easier to add an electron to the valence shell of fluorine (Period 2) than to that of chlorine (Period 3), and easier yet to add an electron to the valence shell of chlorine (Period 3) than to that of bromine (Period 4). The ease of forming anions within Group VII of the Periodic Table is F > Cl > Br > I. [Pg.58]


See other pages where Valency forces, principal is mentioned: [Pg.13]    [Pg.13]    [Pg.121]    [Pg.7]    [Pg.39]    [Pg.98]    [Pg.1134]    [Pg.182]    [Pg.32]    [Pg.749]    [Pg.29]    [Pg.105]    [Pg.3]    [Pg.588]    [Pg.128]    [Pg.796]    [Pg.235]    [Pg.368]    [Pg.186]    [Pg.252]    [Pg.449]    [Pg.55]    [Pg.786]    [Pg.32]    [Pg.509]    [Pg.268]    [Pg.139]    [Pg.198]    [Pg.309]   
See also in sourсe #XX -- [ Pg.51 ]




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Principal valence

Valence forces

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