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Forces, attractive coulomb

The most frequent type of interaction between solid and species in solution would be electrostatic adsorption (ion exchange), due to the action of attractive coulomb forces between charged particles in solution and the solid surfaces. This process would also be concentration dependent. [Pg.286]

According to classical mechanics, a stable circular orbit of radius r and angular velocity o) is established for the electron if the centrifugal force m rof balances the attractive coulombic force... [Pg.151]

Charge-transfer from ketone to olefin would only increase the propensity toward a concerted reaction, since the interaction of a positively charged carbonyl compound for a negatively-charged olefin would give rise to an attractive Coulombic force. For the orientation problem, total jr-charges after CT are shown in structure 6, with the resultant molecular... [Pg.160]

In aqueous suspension, the stability is discussed in reference to the DLVO (Deryaguin-Landau-Verway-Overbeek) theory. Within this framework, all solid substances have a tendency to coagulate due to their large van der Waals attractive force. The coulombic repulsive force among colloidal particles more or less prevents this tendency. These two opposite tendencies determine the stability of suspensions. What kind of parameters are concerned in the present nonaqueous system, for which little is known about the stability This is an interest in this section. [Pg.534]

It is noted that the rate of electrification is not constant. Once the tendency is established for an electron to escape from the solid particle by thermionic emission, the charge buildup occurs on the particle, which then attempts to recapture the to-be-freed electron by the attracting Coulomb force. Therefore, the equilibrium of thermal electrification of solid particles in a finite space is possible. Details on the equilibrium and the rate of electrification concerning the thermionic emission are available in Soo (1990). [Pg.119]

Chemical bonds and population analysis Most metals of interest in the context of polymer-based electronic devices form some kind of chemical bond to the polymer upon interaction with a polymer surface. Population analysis, based on the electronic structure, is used to determine the character of this bond. According to the commonly used chemical terminology, bonds are classified as ionic if the bonded atoms are oppositely charged and held together by the attractive Coulomb force, and covalent if the two atoms are neutral but share the same pair of electrons. In the latter case, much of the electron density is located between the bonded atoms whereas for the ionic bond the charge density is concentrated at the atomic sites. [Pg.27]

R,R)-dimethyl tartrate allylboronate and acetaldehyde showed that transition state A is more stable than B by 1.75 kcal/mol (Scheme 3.1s). The major force for the energy difference is an attractive Coulomb interaction between the ester oxygen and the boron-complexed aldehyde carbonyl group The distance between the two interacting charges is shorter in A (3.28 A) than in B (4.11 A). The authors concluded that the repulsive nln interaction proposed initially might play a lesser role than speculated previously. [Pg.117]

We can, therefore, also express these results by saying that in the transition from molecule to crystal the ionic separations increase because the repulsive forces in the crystal are so much larger through the surrounding of the ions, against which the increase of the attractive Coulomb forces by 75 % offers an incomplete compensation. [Pg.39]

As seen in Chapters 4 and 5, aqueous cations and anions are formed by the dissolution of metal oxides and acid phosphates. Electrostatic (Coulomb) force attracts the oppositely charged ions to each other and stacks them in periodic configurations. That results in an ionic crystal structure. Thus, the ionic bond is one of the main mechanisms that is responsible for forming the acid-base reaction products. [Pg.86]

Considerable effort has been made to develop a model for the parameter on the basis of statistical theories using simple electrostatic concepts. The first of these was proposed by Bjerrum [25]. It contains important ideas which are worth reviewing. He assumed that all oppositely charge ions within a certain distance of a central ion are paired. The major concept in this model is that there is a critical distance from the central ion over which ion association occurs. Obviously, it must be sufficiently small that the attractive Coulombic forces are stronger than thermal randomizing effects. Bjerrum assumed that at such short distances there is no ionic atmosphere between the central ion and a counter ion so that the electrostatic potential due to the central ion may be calculated directly from Coulomb s law. The value of this potential at a distance r is... [Pg.138]

This reaction is accelerated by the attractive Coulombic force between the ions. The electrostatic parameter is... [Pg.332]

The attractive Coulomb energy needs to be balanced against the contribution from the short-range repulsive forces that occur between ions when their closed shells overlap. There is no accurate simple expression for this repulsion. In the Born-Lande model it is assumed proportional to 1/r", where n is a constant that varies in the range 7-12 depending on the ions. The resulting expression for the lattice energy is... [Pg.145]

This must be balanced by the internal attractive Coulomb force between the displaced electron orbit and the nucleus as given by Equation (24) where Zi = z2 = 1, , = 1 in a vacuum and by considering the shift angle, Q... [Pg.32]

The parabolic co-ordinates used in the separation method to determine the motion of an electron in the hydrogen atom under the influence of an electric field are a special case of elliptic co-ordinates. The latter are the appropriate separation variables for the more general problem of the motion of a particle attracted to two fixed centres of force by forces obeying Coulomb s law. If one centre of force be displaced to an infinite distance, with an appropriate simultaneous increase in the intensity of its field, we get the case of the Stark effect at the same time the elliptic eo-ordinates become parabolic. [Pg.241]

In the derivation of these ionic radii, it has been assumed that the repulsion coefficient B depends only on the coordination number that is, on the number of anion-cation contacts, but if the radius ratio is close to or less than the lower limit, anion-anion contact occurs and the additional Bom repulsion will lead to equilibrium with the attractive Coulomb forces at a larger distance than that given by the sum of the ionic radii. This phenomenon of double repulsion is shown (see tabulation) by the lithium halides especially. In a more detailed treatment, Pauling 112, 114) has... [Pg.56]


See other pages where Forces, attractive coulomb is mentioned: [Pg.91]    [Pg.105]    [Pg.399]    [Pg.521]    [Pg.74]    [Pg.42]    [Pg.357]    [Pg.358]    [Pg.15]    [Pg.121]    [Pg.541]    [Pg.380]    [Pg.35]    [Pg.135]    [Pg.1291]    [Pg.79]    [Pg.2354]    [Pg.586]    [Pg.54]    [Pg.223]    [Pg.96]    [Pg.35]    [Pg.602]    [Pg.1514]    [Pg.30]    [Pg.156]    [Pg.361]    [Pg.197]    [Pg.384]    [Pg.591]    [Pg.197]   
See also in sourсe #XX -- [ Pg.59 ]




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Coulomb attraction

Coulomb forces

Coulombic forces

Coulombic forces of attraction

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