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Intramolecular forces defined

The t,t state is the lowest energy state and is taken as the reference for aU other states. The conformations created by rotation about either (p or (p are t, =g, t =g, t = t, +.The intramolecular forces defining these conformations are the same, making these conformations energetically degenerate. Rotation about both 2 and cp produces the conformations which are also energeti-... [Pg.25]

The one-dimensional potential curves depicted in Figures 1.1-1.3 represent the dissociation of diatomic molecules for which the potential V(Rab) depends only on the internuclear distance between atoms A and B. However, if one or both constituents are molecules, V is a multidimensional object, a so-called potential energy surface which depends on several (at least three) nuclear coordinates denoted by the vector Q = (Ql,Q2,Q3,---) (Margenau and Kestner 1969 Balint-Kurti 1974 Kuntz 1976 Schaefer III 1979 Kuntz 1979 Truhlar 1981 Salem 1982 Murrell et al. 1984 Hirst 1985 Levine and Bernstein 1987 ch.4 Hirst 1990 ch.3). The intramolecular and intermolecular forces, defined by... [Pg.19]

In other words, it is assumed here that the particles are surrounded by a isotropic viscous (not viscoelastic) liquid, and is a friction coefficient of the particle in viscous liquid. The second term represents the elastic force due to the nearest Brownian particles along the chain, and the third term is the direct short-ranged interaction (excluded volume effects, see Section 1.5) between all the Brownian particles. The last term represents the random thermal force defined through multiple interparticle interactions. The hydrodynamic interaction and intramolecular friction forces (internal viscosity or kinetic stiffness), which arise when the macromolecular coil is deformed (see Sections 2.2 and 2.4), are omitted here. [Pg.39]

In addition to the intramolecular forces, the chain is subjected to a Brownian force g n,t) due to random collisions with other chains, and an intermolecular frictional force, x(n, t) where < is an atomic friction coefficient. Defining the following Fourier transforms... [Pg.452]

The model potential V is the key to accuracy here. The potential may come from a molecular orbital or crystal orbital calculation, in which case the derivatives must be computed numerically. In another approximation, the potential may consist of a sum of infra- and intermolecular terms in the form of the empirical force fields described in Section 2.2. This is particularly convenient because all the derivatives of equation 6.17 can be computed analytically. In an even coarser approximation, the molecule may be considered as a rigid unit, without allowing for internal deformations. In this case the displacement coordinates are just three coordinates for the center of mass and three coordinates for rotation around the inertial axes. Equation 6.17 is rewritten in terms of these coordinates, the potential is just the intermolecular part and there is no need to define an intramolecular force field, and the problem is reduced from a 3ZAat X 3ZAIat one to 6Z x 6Z one [14]. [Pg.164]

The actual calculation consists of minimizing the intramolecular potential energy, or steric energy, as a function of the nuclear coordinates. The potential-energy expressions derive from the force-field concept that features in vibrational spectroscopic analysis according to the G-F-matrix formalism [111]. The G-matrix contains as elements atomic masses suitably reduced to match the internal displacement coordinates (matrix D) in defining the vibrational kinetic energy T of a molecule ... [Pg.400]

The third class of host defense peptides, the extended peptide class, is defined by the relative absence of a defined secondary structure. These peptides normally contain high proportions of amino acids such as histidine, tryptophan, or proline and tend to adopt an overall extended conformation upon interaction with hydrophobic environments. Examples of peptides belonging to the extended class include indolicidin, a bovine neutrophil peptide, and the porcine peptide fragment, tritpticin. These structures are stabilized by hydrogen bonding and van der Waals forces as a result of contact with lipids in contrast to the intramolecular stabilization forces found in the former peptide classes. [Pg.182]

Whereas such reactions will, obviously, play a role in coking, the precise role is difficult to define. Decarboxylation and the reactions of phenol moieties are not believed to be a major force in coking chemistry. Perhaps, it is the immediate aromatization of selected, or all of the, hydroaromatic systems that renders inter-and intramolecular hydrogen management difficult and coke formation a relatively simple operation. [Pg.175]

Do not add hydrogen atoms yet. SYBYL works with a force field. In a force field, atom characteristics and intramolecular connections are defined by atom types. [Pg.69]

This chapter provides a comprehensive overview of photoinduced ET in metal-organic dyads. The focus is on systems in which intramolecular ET occurs between a metal center and an organic donor (or acceptor) that are held in proximity by an organic spacer. Emphasis is placed on systems in which the thermodynamic driving force for ET is well defined. [Pg.122]

In the MO theory, the most reliable approach for the study of reaction pathways perhaps is CASSCF [12, 13], but multi-VBSCF is essentially at the same level with CASSCF [14]. Since a VB wave function can be expanded into the combination of numerous Slater determinants that are used to define configurations in the MO theory, the VB theory provides a very compact, accurate description for chemical reactions. While both MO and VB theories have their own advantages as well as disadvantages, in our opinions, there are some areas where the VB theory is particularly superior to the MO theory 1) the refinement of molecular mechanics force field 2) the development of empirical or semi-empirical VB approaches 3) the impact of intermolecular charge transfer or intramolecular electron delocalization on the structure and properties 4) the validation of classical chemical theories and concepts at the quantitative level 5) the elucidation of chemical reactions and excited states intuitively. [Pg.144]


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Intramolecular forces

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