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Molecular asymmetry distribution

Table 4.1 Sample of numerical values of alternative molecular asymmetry distribution and elliptical-cone parameter sets, from Eqs. (37 and 44)... Table 4.1 Sample of numerical values of alternative molecular asymmetry distribution and elliptical-cone parameter sets, from Eqs. (37 and 44)...
Gaussian also predicts dipole moments and higher multipole moments (through hexadecapole). The dipole moment is the first derivative of the energy with respect to an applied electric field. It is a measure of the asymmetry in the molecular charge distribution, and is given as a vector in three dimensions. For Hartree-Fock calculations, this is equivalent to the expectation value of X, Y, and Z, which are the quantities reported in the output. [Pg.20]

This term gives some information about the asymmetry of the molecular weight distribution and is important in analyzing sedimentation behavior in ultracentrifugation. [Pg.239]

An alternative approach is to produce self-crimped fibers by using the bicomponent fiber structures discussed in section 3.5.1. The two components in the fibers can be different polymers or the same polymer but with different average molecular weights, different molecular weight distributions, different additives, or other structural differences. The key to introduce self-crimp is to design stmc-tural asymmetry across the fiber cross-section. [Pg.50]

In the framework of the dipole approximation, SHG or SFG cannot occur in isotropic bulk media such as fluids or gases. At the interface of two isotropic media, the symmetry is broken and the molecules possess a net orientational order reflecting the asymmetry of the environment. These molecules are probed by SHG and SFG leading to an interface specific response. It is important to realise that SHG or SFG perse does not provide information of the interfacial width without further assumptions. The signal is generated within the interfacial region and determined by the integral of the molecular orientational distribution function in between both bulk media. [Pg.126]

Diatomic molecules with dissimilar atoms, such as HCl, will always exhibit some degree of charge separation however, it may be small. Thus, these molecules will have permanent dipoles. On the other hand, for polyatomic molecules with more than two atoms, we must look at the molecular structure to see whether a dipole exists. Dipole moments in these molecules are caused by nonsymmetiic distributions of the electron cloud in the molecule. Symmetric molecules have no dipole moment. The greater the molecular asymmetry, the greater the dipole moment. For example, the electron cloud in CH3CI is pulled strongly to the electronegative Cl and exhibits a dipole of 1.87 D. On the other hand, CH4 is symmetric and does not have a permanent dipole moment. There are many other molecular examples of dipoles H2O, HF, and so on. Can you think of some Will CO2 exhibit a dipole Dipole moments of several representative molecules are presented in Table 4.1. [Pg.216]

This forward-backward asymmetry of the photoelectron distribution, expected when a randomly oriented sample of molecular enantiomers is ionized by circularly polarized light, is central to our discussion. The photoelectron angular... [Pg.271]

It may be worthwhile to compare briefly the PECD phenomenon discussed here, which relates to randomly oriented chiral molecular targets, with the likely more familiar Circular Dichroism in the Angular Distribution (CDAD) that is observed with oriented, achiral species [44 7]. Both approaches measure a photoemission circular dichroism brought about by an asymmetry in the lab frame electron angular distribution. Both phenomena arise in the electric dipole approximation and so create exceptionally large asymmetries, but these similarities are perhaps a little superficial. [Pg.281]

In CDAD, a chiral experimental geometry is created about a fixed molecular orientation, and the asymmetry in the electron distribution can be observed in directions mutually perpendicular to the photon propagation direction and the... [Pg.281]

Theoretical estimations and experimental investigations tirmly established (J ) that large electron delocalization is a perequisite for large values of the nonlinear optical coefficients and this can be met with the ir-electrons in conjugated molecules and polymers where also charge asymmetry can be adequately introduced in order to obtain non-centrosymmetric structures. Since the electronic density distribution of these systems seems to be easily modified by their interaction with the molecular vibrations we anticipate that these materials may possess large piezoelectric, pyroelectric and photoacoustic coefficients. [Pg.168]

Myelin in situ has a water content of about 40%. The dry mass of both CNS and PNS myelin is characterized by a high proportion of lipid (70-85%) and, consequently, a low proportion of protein (15-30%). By comparison, most biological membranes have a higher ratio of proteins to lipids. The currently accepted view of membrane structure is that of a lipid bilayer with integral membrane proteins embedded in the bilayer and other extrinsic proteins attached to one surface or the other by weaker linkages. Proteins and lipids are asymmetrically distributed in this bilayer, with only partial asymmetry of the lipids. The proposed molecular architecture of the layered membranes of compact myelin fits such a concept (Fig. 4-11). Models of compact myelin are based on data from electron microscopy, immunostaining, X-ray diffraction, surface probes studies, structural abnormalities in mutant mice, correlations between structure and composition in various species, and predictions of protein structure from sequencing information [4]. [Pg.56]

The discovery of confinement resonances in the photoelectron angular distribution parameters from encaged atoms may shed light [36] on the origin of anomalously high values of the nondipole asymmetry parameters observed in diatomic molecules [62]. Following [36], consider photoionization of an inner subshell of the atom A in a diatomic molecule AB in the gas phase, i.e., with random orientation of the molecular axis relative to the polarization vector of the radiation. The atom B remains neutral in this process and is arbitrarily located on the sphere with its center at the nucleus of the atom A with radius equal to the interatomic distance in this molecule. To the lowest order, the effect of the atom B on the photoionization parameters can be approximated by the introduction of a spherically symmetric potential that represents the atom B smeared over... [Pg.37]


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See also in sourсe #XX -- [ Pg.4 , Pg.15 , Pg.18 , Pg.30 ]




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Asymmetrie

Asymmetry

Asymmetry distributions

Molecular asymmetry

Molecular distribution

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