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Electrons moment

In the liquid state, the molecules are still free to move in three dimensions but stiU have to be confined in a container in the same manner as the gaseous state if we expect to be able to measure them. However, there are important differences. Since the molecules in the liquid state have had energy removed from them in order to get them to condense, the translational degrees of freedom are found to be restricted. This is due to the fact that the molecules are much closer together and can interact with one another. It is this interaction that gives the Uquid state its unique properties. Thus, the molecules of a liquid are not free to flow in any of the three directions, but are bound by intermolecular forces. These forces depend upon the electronic structure of the molecule. In the case of water, which has two electrons on the ojQ gen atom which do not participate in the bonding structure, the molecule has an electronic moment, i.e.- is a "dipole". [Pg.12]

Many elements and compounds do not present an electronic magnetic moment, but their nuclei possess nuclear magnetic moments. These moments can be used for a magnetic refrigeration as it is done with electronic moments. Also in this case the minimum temperature, now in the microkelvin range, is reached when the spontaneous magnetic... [Pg.184]

In these expressions, e and N refer to electron and nucleus, respectively, Lg is the orbital angular moment operator, rg is the distance between the electron and nnclens. In and Sg are the corresponding spins, and reN) is the Dirac delta fnnction (eqnal to 1 at rgN = 0 and 0 otherwise). The other constants are well known in NMR. It is worth mentioning that eqs. 3.8 and 3.9 show the interaction of nnclear spins with orbital and dipole electron moments. It is important that they not reqnire the presence of electron density directly on the nuclei, in contrast to Fermi contact interaction, where it is necessary. [Pg.45]

Hyperfirte Interaction. If the metal ion has a nucleus with a nuclear spin, there will be an interaction between the electron moment and the nuclear moment. The main part of this interaction comes from the dipole-dipole interaction Jf7SI given in Eq. (15). For a single electron and nucleus, we can rewrite Jf7SI into the following form ... [Pg.112]

Anomalous electron moment correction Atomic mass unit Avogadro constant Bohr magneton Bohr radius Boltzmann constant Charge-to-mass ratio for electron Compton wavelength of electron... [Pg.971]

In dirty metals at low temperatures, similar dependence is observed everywhere for nanocomposites also it has been reported in a few papers [82-85]. It is specific for nanocomposites that, as it was demonstrated in papers [66,82,85], this dependence could be observed up to very high (room) temperatures. This is due to the small mean free path of electrons in granular metals caused by the strong disorder which are natural for such material. Let us recall that the equation ksT h/x determines the limiting temperature up to which quantum corrections due to an electron interference are actual and the dependence (19) is fair. Here, t is the electron moment relaxation time. However, in some cases at low temperatures the unexpected deviation of experimental data from the dependence (19) was observed [66,82,85]. Discussion of this surprising effect will make a part of the contents of the Section 6. [Pg.614]

The magnetic moment m of the atoms in a nanostructure nearly exclusively originates from the electrons in the partially filled inner shells of transition or rare-earth metals. There are both spin (S) and orbital (L) contributions, but since L is much smaller than S in most iron-series transition-metal magnets, the magnetic moment is often equated with the spin polarization. The situation is similar to that encountered in bulk magnets, although both S and L may be modified at surfaces and interfaces (Ch. 2). As in infinite solids, nuclear moments are much smaller than electron moments and can be ignored safely for most applications. [Pg.3]

If really good wavefunctions can be employed, then the results are convincing. Wolniewicz,175 with very accurate wavefunctions for H2, has calculated transition probabilities for the B-X,C-X and E,F-B systems. He has even considered individual vibrational and rotational lines and has shown that owing to significant variation of the electronic moments with intemuclear distance, the use of Franck-Condon factors is not permissible. [Pg.32]

The magnetic dipolar and hyperfine interactions of the nucleus with the electronic moments can be expressed by ... [Pg.100]

Malone, J.G. (1933). The Electronic Moment as a Measure of the Ionic Nature of Covalent Bonds. J.Chem.Phys., 1,197-199. [Pg.611]

The measured sample s magnetic moment is the net spontaneous or induced moment arising from a vector sum of all the microscopic DM, PM, electronic, and nuclear contributions. Nuclei can have permanent m netic moments, although they are much smaller than electronic moments, HN/lts 10, and have much weaker interactions with each other and with electronic moments. For our purposes, the sample s magnetic... [Pg.228]

The mean electron moment given by Eq. 2.69 will only be parallel to Bq if g is isotropic. If the nucleus being observed is not the ion with the initial unpaired electron, spin s-orbital polarisation can still be induced through effects transferred via the chemical bond, in which case it is called the transferred hyperfine interaction. This effect can still be strong although it will decrease rapidly as the number of intermediate bonds... [Pg.43]

Fig. 14. Mossbauer data for transferrin in variable conditions and the calculation from the electronic model. Each spectrum on the right was calculated with the assumption of a small randomly oriented field acting on the electronic moment. The data on the right were collected in exactly zero applied field... Fig. 14. Mossbauer data for transferrin in variable conditions and the calculation from the electronic model. Each spectrum on the right was calculated with the assumption of a small randomly oriented field acting on the electronic moment. The data on the right were collected in exactly zero applied field...
The zero field data show the effects of neighboring nuclear magnetic moments (Fig. 14) which are represented by a random magnetic field of about 4 Oersted acting on the electronic moment of the iron. Aasa s experiments (27) on the transferrin of Hagfish show it to be quite different from that of human serum transferrin and distinctly shows the differences in the two iron sites. Conalbumin or ovotransferrin is similar to serum transferrin in that they both form pink complexes with ferric iron with absorption maximum at 465 mm and both bind iron tightly in two different sites. A recent Mossbauer study by Aisen, Lang and... [Pg.93]

Here, p is the electron moment, y the magnetogyric ratio of the species of nucleus being observed ( H,13C, or possibly 19 F) cos is the angular precessional frequency of the electron in the field employed, and rc the characteristic average time of the modulation of the electron-nucleus interaction r is the distance from the metal to the observed nucleus i. When the ion is tightly bound to the protein, rc becomes the rotational correlation time of the protein, usually of the order of 10"8 s. [Pg.255]

The same descriptor correlated well also with the acetylcholinesterase (AChE) and butyrylcholinesterase (BuChE) enzyme inhibition activity of organophosphorus compounds. The best one-parameter correlation for the toxicity of organophosphorus compounds was achieved by using the normalized electronic moment (Me) [46]. [Pg.659]

It is fairly easy to show that J (Tg) i indeed complies to the condition given in Eq. (IV.54). As far as the Eulerian angles are concerned, the proof is identical to the treatment given elsewhere 2) and will not be repeated here. As far as the electronic moments are concerned the proof is even simpler, since in each case where an electronic operator (for instance, ae) does not commute with a matrix element stm (for instance, Ue), the corresponding matrix element is zero. [Pg.170]


See other pages where Electrons moment is mentioned: [Pg.78]    [Pg.76]    [Pg.347]    [Pg.106]    [Pg.289]    [Pg.195]    [Pg.30]    [Pg.48]    [Pg.685]    [Pg.106]    [Pg.106]    [Pg.72]    [Pg.402]    [Pg.18]    [Pg.108]    [Pg.256]    [Pg.263]    [Pg.213]    [Pg.7]    [Pg.135]    [Pg.68]    [Pg.454]    [Pg.649]    [Pg.68]    [Pg.69]    [Pg.135]    [Pg.318]   
See also in sourсe #XX -- [ Pg.349 , Pg.350 , Pg.351 ]




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Anomalous electron moment correction

Dipole moment, with many-electron

Dipole moments electronic distribution

Dipole moments, electron density mapping

Electric dipole moments electron

Electron anomalous magnetic moment

Electron dipole moments

Electron dipole moments and

Electron magnetic dipole moment

Electron magnetic moment

Electron orbital dipole moment

Electron spin magnetic moment and angular momentum

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