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Electron length

X-ray Electromagnetic radiation of wave length c. 1 k. X-rays are generated in various ways, including the bombarding of solids with electrons, when they are emitted as a result of electron transitions in the inner orbits of the atoms bombarded. Each element has a characteristic X-ray spectrum. [Pg.429]

Another realistic approach is to constnict pseiidopotentials using density fiinctional tlieory. The implementation of the Kolm-Sham equations to condensed matter phases without the pseiidopotential approximation is not easy owing to the dramatic span in length scales of the wavefimction and the energy range of the eigenvalues. The pseiidopotential eliminates this problem by removing tlie core electrons from the problem and results in a much sunpler problem [27]. [Pg.110]

In order to describe the second-order nonlinear response from the interface of two centrosynnnetric media, the material system may be divided into tlnee regions the interface and the two bulk media. The interface is defined to be the transitional zone where the material properties—such as the electronic structure or molecular orientation of adsorbates—or the electromagnetic fields differ appreciably from the two bulk media. For most systems, this region occurs over a length scale of only a few Angstroms. With respect to the optical radiation, we can thus treat the nonlinearity of the interface as localized to a sheet of polarization. Fonnally, we can describe this sheet by a nonlinear dipole moment per unit area, -P ", which is related to a second-order bulk polarization by hy P - lx, y,r) = y. Flere z is the surface nonnal direction, and the... [Pg.1275]

Let the rate of the event under study be R. It will be proportional to the cross section for the process under study, a, the incident electron current, Iq, the target density, n, the length of the target viewed by the detectors,, the solid angles subtended by the detectors, Aoi and A012 the efficiency of the detectors, and... [Pg.1429]

In equation (bl. 15.24), r is the vector coimecting the electron spin with the nuclear spin, r is the length of this vector and g and are the g-factor and the Boln- magneton of the nucleus, respectively. The dipolar coupling is purely anisotropic, arising from the spin density of the impaired electron in an orbital of non-... [Pg.1556]

Figure Bl.17.6. A protein complex (myosin SI decorated filamentous actin) embedded in a vitrified ice layer. Shown is a defociis series at (a) 580 mn, (b) 1130 mn, (c) 1700 mn and (d) 2600 mn underfocus. The pictures result from averagmg about 100 individual images from one electron micrograph the decorated filament length shown is 76.8 nm. Figure Bl.17.6. A protein complex (myosin SI decorated filamentous actin) embedded in a vitrified ice layer. Shown is a defociis series at (a) 580 mn, (b) 1130 mn, (c) 1700 mn and (d) 2600 mn underfocus. The pictures result from averagmg about 100 individual images from one electron micrograph the decorated filament length shown is 76.8 nm.
Diffraction is based on wave interference, whether the wave is an electromagnetic wave (optical, x-ray, etc), or a quantum mechanical wave associated with a particle (electron, neutron, atom, etc), or any other kind of wave. To obtain infonnation about atomic positions, one exploits the interference between different scattering trajectories among atoms in a solid or at a surface, since this interference is very sensitive to differences in patii lengths and hence to relative atomic positions (see chapter B1.9). [Pg.1752]

In addition to conventional applications in conducting polymers and electrooptical devices, a number of recent novel applications have emerged. Switching of DNA electron transfer upon single-strand/double-strand hybridization fonns the basis for a new medical biosensor teclmology. Since the number of base pairs of length 20... [Pg.2974]

The phase-modulus formalism for nonrelativistic electrons was discussed at length by Holland [324], as follows. [Pg.159]

These charge-transfer structures have been studied [4] in terms a very limited number of END trajectories to model vibrational induced electron tiansfer. An electronic 3-21G-1- basis for Li [53] and 3-21G for FI [54] was used. The equilibrium structure has the geometry with a long Li(2)—FI bond (3.45561 a.u.) and a short Li(l)—H bond (3.09017 a.u.). It was first established that only the Li—H bond stietching modes will promote election transfer, and then initial conditions were chosen such that the long bond was stretched and the short bond compressed by the same (%) amount. The small ensemble of six trajectories with 5.6, 10, 13, 15, 18, and 20% initial change in equilibrium bond lengths are sufficient to illustrate the approach. [Pg.245]

As in the case of ions we can assign values to covalent bond lengths and covalent bond radii. Interatomic distances can be measured by, for example. X-ray and electron diffraction methods. By halving the interatomic distances obtained for diatomic elements, covalent bond radii can be obtained. Other covalent bond radii can be determined by measurements of bond lengths in other covalently bonded compounds. By this method, tables of multiple as well as single covalent bond radii can be determined. A number of single covalent bond radii in nm are at the top of the next page. [Pg.48]


See other pages where Electron length is mentioned: [Pg.304]    [Pg.314]    [Pg.42]    [Pg.142]    [Pg.353]    [Pg.228]    [Pg.65]    [Pg.134]    [Pg.76]    [Pg.70]    [Pg.304]    [Pg.4]    [Pg.304]    [Pg.314]    [Pg.42]    [Pg.142]    [Pg.353]    [Pg.228]    [Pg.65]    [Pg.134]    [Pg.76]    [Pg.70]    [Pg.304]    [Pg.4]    [Pg.55]    [Pg.151]    [Pg.411]    [Pg.337]    [Pg.573]    [Pg.93]    [Pg.119]    [Pg.1309]    [Pg.1362]    [Pg.1363]    [Pg.1367]    [Pg.1398]    [Pg.1399]    [Pg.1406]    [Pg.1428]    [Pg.1429]    [Pg.1638]    [Pg.1751]    [Pg.2062]    [Pg.2168]    [Pg.2189]    [Pg.2500]    [Pg.2890]    [Pg.2893]    [Pg.516]    [Pg.178]    [Pg.100]    [Pg.377]   
See also in sourсe #XX -- [ Pg.83 ]




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Attenuation length, electron

Core electrons bond length

Double bond, electronic structure length

Electron Delocalization, Resonance and Bond Length Alternation

Electron Effective-Attenuation-Length

Electron Effective-Attenuation-Length Database

Electron diffraction bond lengths

Electron diffusion length

Electron microscopic length

Electron pulse length

Electronic scattering length

Electrons thermalization path length

Electrons wave length

Scattering length, electron

Screening length, electronic

Single bond, electronic structure length

Solar cells, modeling electron diffusion length

Subexcitation electrons path length

Triple bond, electronic structure length

Wave length of electrons

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