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The interactions between molecules

We start with the relative strengths of non-bonding interactions in molecular systems. [Pg.20]

Bringing a dipole or a charged species close to a non-polarised bond can induce a polarisation of the electron density, and a small dipole is induced. This small transient dipole can now interact with the permanent dipole and a larger energy minimum is observed than in the absence of this additional interaction. [Pg.21]

The hydrogen can rapidly exchange between the two core molecules and hence forms a bond which is stronger than the Van der Waals, dipolar or electrostatic interactions, although it is weaker than formal a or 7l covalent bonds. [Pg.21]


The surface free energy can be regarded as the work of bringing a molecule from the interior of a liquid to the surface, and that this work arises from the fact that, although a molecule experiences no net forces while in the interior of the bulk phase, these forces become unbalanced as it moves toward the surface. As discussed in connection with Eq. Ill-IS and also in the next sections, a knowledge of the potential function for the interaction between molecules allows a calculation of the total surface energy if this can be written as a function of temperature, the surface free energy is also calculable. [Pg.56]

Perturbation theory yields a siim-over-states fomnila for each of the dispersion coefficients. For example, the isotropic coefficient for the interaction between molecules A and B is given by... [Pg.192]

The approach described in section Al.5.5.3 is best suited for accurate representations of the PES for interactions between small molecules. Interactions between large molecules are usually handled with an atom-atom or site-site approach. For example, an atom-atom, exp-6 potential for the interaction between molecules A and B can be written as... [Pg.209]

Computer simulations act as a bridge between microscopic length and time scales and tlie macroscopic world of the laboratory (see figure B3.3.1. We provide a guess at the interactions between molecules, and obtain exact predictions of bulk properties. The predictions are exact in the sense that they can be made as accurate as we like, subject to the limitations imposed by our computer budget. At the same time, the hidden detail behind bulk measurements can be revealed. Examples are the link between the diffiision coefficient and... [Pg.2239]

For examining the interactions between molecules, use electrostatic charges. [Pg.103]

Completely ah initio predictions can be more accurate than any experimental result currently available. This is only true of properties that depend on the behavior of isolated molecules. Colligative properties, which are due to the interaction between molecules, can be computed more reliably with methods based on thermodynamics, statistical mechanics, structure-activity relationships, or completely empirical group additivity methods. [Pg.121]

Nearly all liquid simulations have been done using molecular mechanics force fields to describe the interactions between molecules. A few rare simulations have been completed with orbital-based methods. It is expected that it will still be a long time before orbital-based simulations represent a majority of the studies done due to the incredibly large amount of computational resources necessary for these methods. [Pg.302]

The intermolecular interactions stabilise the helices and greatly influence the properties of exopolysaccharides in solution, ie solubility, viscosity and gel-formation. A strong interaction or good-fit between molecules will lead to insolubility, whereas poor interaction will lead to solubility of exopolysaccharides. The interactions between molecules is influenced by the presence of side-chains. For example, cellulose is insoluble but introduction of a three monosaccharide side-chain into the cellulose chain gives the soluble xanthan. Small changes in the structure of the side-chains can alter the molecular interactions and thus properties of the exopolysaccharide. [Pg.201]

Johannes van der Waals was a Dutch scientist who studied the interactions between molecules see Chapter 4. [Pg.164]

Surface tension accounts for a number of everyday phenomena. For example, a droplet of liquid suspended in air or on a waxy surface is spherical because the surface tension pulls the molecules into the most compact shape, a sphere (Fig. 5.14). The attractive forces between water molecules are greater than those between water and wax, which is largely hydrocarbon. Surface tension decreases as the temperature rises and the interactions between molecules are overcome by the increased molecular motion. [Pg.309]

Raoult s law applies to the vapor pressure of the mixture, so positive deviation means that the vapor pressure is higher than expected for an ideal solution. Negative deviation means that the vapor pressure is lower than expected for an ideal solution. Negative deviation will occur when the interactions between the different molecules are somewhat stronger than the interactions between molecules of the same... [Pg.999]

One important stracture in molecules are polar bonds and, as a result, polar molecules. The polarity of molecules had been first formulated by the Dutch physicist Peter Debye (1884-1966) in 1912, as he tried to build a microphysical model to explain dielectricity (the behaviour of an electric field in a substance). Later, he related the polarity of molecules to the interaction between molecules and ions. Together with Erich Hiickel he succeeded in formulating a complete theory about the behaviour of electrolytes (Hofimann, 2006). The discovery of the dipole moment caused high efforts in the research on physical chemistry. On the one hand, methods for determining the dipole momerrt were developed. On the other hand, the correlation between the shape of the molectrle and its dipole moment was investigated (Estermanrr, 1929 Errera Sherrill, 1929). [Pg.233]

Replacement of gas by the nonpolar, e.g., hydrocarbon phase (or oil phase) is used to modify the interactions between molecules in a spread film of investigated long-chain substances [6,15,17,18]. The nonpolar solvent-water interface possesses the advantage over that between gas and water, that the cohesion (i.e., interactions between adsorbed molecules due to dipole and van der Waals forces) is negligible. Thus, at the oil-water interfaces behavior of adsorbates is much closer to ideal, but quantitative interpretation may be uncertain, in particular for the higher chains which are predominantly dissolved in the oil phase to an unknown activity. Adsorption of dipolar substances at the w/a and w/o interfaces changes surface tension and modifies the surface potential of water [15] ... [Pg.33]

We will consider first a relatively simple case where the interactions between molecules are all of the same type (nonpolar molecules interacting as a result of London forces). For a liquid, the boiling point gives a measure of the strength of the forces between molecules in the liquid state because those forces must be overcome in order for the molecules to escape as a vapor. Figure 6.6 shows the boiling points of the noble gases and a few other substances as a function of the van der Waals a parameter. [Pg.192]

Steady-state approximation Molecular processing The balance of chemical reactions leading to an apparent constant concentration of a species said to be in steady state The interaction between molecules in the ISM and the radiation and cosmic rays from a star leading to new processed species... [Pg.154]

The retention of the band or peak beyond what V0 predicts depends on the magnitude of the equilibrium constant and logically on the volume Vs or area As of the stationary phase. The equation of importance is Vr — V0+KVS and the net retention V/ = KVS. Two main factors influence the value of the equilibrium constant and these are the chemical nature of the mobile and stationary phases. Chemistry is molecules and while true thermodynamics knows no molecules or forces between molecules, chemists think in terms of molecular properties. Among those properties, there is a consideration of the kinds of forces that exist between molecules. Granted that thermodynamics are energy not force considerations but it is useful to understand the main forces involved in the interaction between molecules. Put another way,... [Pg.411]

You also learned about intermolecular forces in Organic 1. Intermolecular forces (forces between chemical species) are extremely important in explaining the interaction between molecules. Intermolecular forces that you saw in Organic 1 and see again in Organic II include dipole-dipole interactions, London, hydrogen bonding, and sometimes ionic interactions. [Pg.10]

The first two points above have important consequences for the interaction between ions in chemical systems. In such systems, the interaction usually takes place in an electrolyte solution composed of a large number of ions. All the ions in the system are constantly in thermal motion and, due to the strength and long-range nature of the Coulomb interaction, the motion of a particular ion is affected by the continuous change in position of other ions or charged bodies in the system. The Coulomb interaction, therefore, is a many-body interaction, i.e., a particular ion is influenced by many other ions that are, on a molecular scale, quite far away. This is in contrast to the other types of intermolecular interactions where only the interaction between molecules in close contact is of significance. [Pg.419]

In reactions where the rate is expressed as rt = kt f (Cf the rate coefficient will often depend on the concentrations, because the latter expression does not take into account the interactions between molecules in a reaction mixture that is thermodynamically nonideal (Froment and Bishoff, 1990). In such a case, if the concentrations are substituted by activities, the rate coefficient is merely independent of the concentration of the reacting species, but one should keep in mind that it is still not truly a constant (Fogler, 1999). [Pg.61]

All of the transport properties from the Chapman-Enskog theory depend on 2 collision integrals that describe the interactions between molecules. The values of the collision integrals themselves, discussed next, vary depending on the specified intermolecular potential (e.g., a hard-sphere potential or Lennard-Jones potential). However, the forms of the transport coefficients written in terms of the collision integrals, as in Eqs. 12.87 and 12.89, do not depend on the particular interaction potential function. [Pg.514]


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