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Polar correction

Polarization is a relevant issue, because we are dealing with transversal waves (Guinier [6], p. 10-11). Polarization correction should be carried out for MAXS and WAXS data. It is less important for SAXS and USAXS patterns. In particular, if synchrotron radiation is used, the polarization correction is quite involved and based on the degree of polarization. For the purpose of reliable correction it is thus recommended to let a polarization monitor measure the actual degree of synchrotron beam polarization. [Pg.26]

Synchrotron light is, in general, polarized in horizontal direction ([10], p. 9-13). Nevertheless, the polarization of the beam is never perfect. In order to be able to carry out a quantitative polarization correction, the quality of polarization should be monitored by means of a polarization monitor [11] that is positioned in the primary beam. The polarization monitor is registering the horizontally polarized component, 4, and the vertically polarized component, 4- From these two intensities the quality... [Pg.27]

Polarization. The central cone of the synchrotron beam from a bending magnet and, in general, the beam from insertion devices is polarized in the plane of the orbit (i.e., horizontally). Due to relativistic effects the cone of the radiation characteristics is narrow even if the beam is emitted from a bending magnet (cf. [10], p. 9-13 and Sect. 2.2.2). If necessary, polarization correction should be carried out directly at the synchrotron radiation facility by means of the locally available computer programs. [Pg.61]

Figure 8.3. LORENTZ-polarization corrected WAXS curve of poly(3-dodecylthiophene) before and after background subtraction (from PROSA et al. [109]). The authors define q in the way that is identical to the definition of s in this book... Figure 8.3. LORENTZ-polarization corrected WAXS curve of poly(3-dodecylthiophene) before and after background subtraction (from PROSA et al. [109]). The authors define q in the way that is identical to the definition of s in this book...
Solving this iterative process gives rise to a set of orbitals to construct the ground state four-current, J (x), including vacuum polarization corrections due to the external field as well as the field mediating the interaction between the electrons. As the charge density in the nonrelativistic case, the four-current has the form of a reference noninteracting A-electron system,... [Pg.140]

You get 1 point for each correct Lewis structure and 1 point if you explain both polarities correctly. There is a maximum of 3 points. [Pg.323]

W. Huang, H. A. Hans, and H. N. Yoon, Ananlysis of buried-channel waveguides and couplers scalar solution and polarization correction. Journal of Lightwave Technology 8, 642-648 (1990). [Pg.278]

As previously done [11], we have employed two differents forms of the transition operator, Q(r) = r, and a core-polarization corrected expression [12], given by ... [Pg.266]

RQDO without explicit polarization correction, this work. RQDO with explicit polarization correction, this work. Ojha Hibbert, length and velocity forms [17]. [Pg.267]

Before this information can be used, the data set has to undergo some routine corrections, this process is known as data reduction. The Lorentz correction, L, relates to the geometry of the collection mode the polarization correction, p, allows for the fact that the nonpolarized X-ray beam, may become partly polarized on reflection, and an absorption correction is often applied to data, particularly for inorganic structures, because the heavier atoms absorb some of the X-ray beam, rather than just scatter it. Corrections can also be made for anomalous dispersion, which affects the scattering power of an atom when the wavelength of the incident X-ray is close to its absorption edge. These corrections are applied to the scattering factor, 4 of the atom. [Pg.111]

Once again the sign of this correction is evident in advance. The polarization correction may be thought of as a correction to the electric charge of... [Pg.16]

Theoretically, light muonic atoms have two main special features as compared with the ordinary electronic hydrogenlike atoms, both of which are connected with the fact that the muon is about 200 times heavier than the electron First, the role of the radiative corrections generated by the closed electron loops is greatly enhanced, and second, the leading proton size contribution becomes the second largest individual contribution to the energy shifts after the polarization correction. [Pg.131]

Explicit dependence of the leading polarization correction on the parameters becomes more transparent after transition to the dimensionless integration variable p [4]... [Pg.134]

Fig. 7.15. Electron polarization corrections to the leading nuclear size effect... Fig. 7.15. Electron polarization corrections to the leading nuclear size effect...
Fig. 7.16. Electron vacuum polarization correction to nuclear polarizability contribution... Fig. 7.16. Electron vacuum polarization correction to nuclear polarizability contribution...
The values of the electric dipole moments of the alkali halogenide gas molecules are found to be about 80 percent of cr0 for example, for KC1 the value of r0 is 2.671 A and that of n is 10.48 D which is 82 percent of er0. The deviation of from er0 is about the magnitude expected to result from the polarization of each ion in the electric field of the other, and because of the uncertainty in the theoretical calculation of the polarization correction it is not possible to say more than that the observed moments agree roughly with those expected for completely ionic structures. [Pg.79]

Fc = semi empirical polarity correction factor derived for several classes of compounds (i.e., acetanilides = 0.31 amides = 0.66 halogenated aromatic hydrocarbons = -0.20 non-halogenated aromatic hydrocarbons = -0.27 carbamates = 0.27 dinitroanilines = 0.19 organophosphorous pesticides = 0.01 PAHs = -0.93, triazines = 0.24, triazoles = -0.22 ureas = 0.19). [Pg.174]

Determine if any polar correction fragments are necessary by looking in Table 8.2. No appropriate fragments appear in Table 8.2 for anthracene. [Pg.193]

There has been some success in developing effective interactions for finite nuclei using realistic two-body interacti n3. Much of this work has been done on the lighter nuclei. Kuo and Brown [KU066] developed a g-matrix interaction for the sd and fp shells. They used the Hamada-Johnson nucleon-nucleon interaction in their calculations with a core polarization correction. This work was extended to the region near Ca and [KU068] and... [Pg.79]

Figure 2a,b. Calculations on 134xe and 130sn showing results with the bare KK potential and the KK with core polarization corrections. Only the positive parity states with even angular momentum are shown. [Pg.83]


See other pages where Polar correction is mentioned: [Pg.440]    [Pg.170]    [Pg.170]    [Pg.27]    [Pg.28]    [Pg.119]    [Pg.67]    [Pg.350]    [Pg.55]    [Pg.21]    [Pg.72]    [Pg.74]    [Pg.17]    [Pg.32]    [Pg.125]    [Pg.131]    [Pg.132]    [Pg.135]    [Pg.148]    [Pg.176]    [Pg.316]    [Pg.176]    [Pg.177]    [Pg.250]    [Pg.278]    [Pg.79]    [Pg.79]   
See also in sourсe #XX -- [ Pg.24 ]




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Corrections core polarization

Corrections waveguide polarization

Electrostatic potential polarization correction

Fundamental modes polarization corrections

Kinetic theory polarization correction

Polar correction for

Polarization correction

Polarization correction

Polarization corrections to the interaction energy

Polarization properties corrections

Polarization, intensity correction

Propagation constant polarization corrections

Spin polarization correction

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