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Polarization fields

Einstein coefficient at ai2- When the polarization field at frequency = ... [Pg.1197]

Wliatever the deteetion teehnique, the window stage of the 4WM event must eonvert these evolved vibrational wavepaekets into the third order polarization field that oseillates at an ensemble distribution of optieal frequeneies. One must be alert to the possibility that the window event after doorway ehaimel B may involve resonanees from eleetronie state manifold e to some higher manifold, say r. Thus ehaimel B followed by an e (ket) or a (bra) event might be enlianeed by an e-to-r resonanee. However, it is nonnal to eonfine the... [Pg.1202]

Figure C 1.4.7. Spatial variation of the polarization from tire field resulting from two counteriDropagating, circularly polarized fields witli equal amplitude but polarized in opposite senses. Note tliat tire polarization remains linear but tliat tire axis rotates in tire x-y plane witli a helical pitch along tire z axis of lengtli X. Figure C 1.4.7. Spatial variation of the polarization from tire field resulting from two counteriDropagating, circularly polarized fields witli equal amplitude but polarized in opposite senses. Note tliat tire polarization remains linear but tliat tire axis rotates in tire x-y plane witli a helical pitch along tire z axis of lengtli X.
Direct conversion of the 6-sulfonates of D-galactopyranosides into their 6-deoxy-6-fluoro derivatives is usually hindered, because of the polar field-effect exerted by the lone electron pairs of the axial 0-4 (Ref. 158). Thus, the 6-0-mesylgalactoside 294 gave ° the 3,6-anhydro derivative 297 (23%) as the only isolated product on reaction with CsF in boiling ethanediol. How-... [Pg.140]

M. Murozumi, Tsaihwa J. Chow, and C. Patterson. Chemical Concentrations of Pollutant Lead Aerosols, Terrestrial Dusts and Sea Salts in Greenland and Antarctic Snow Strata. Geochimica et Cosmochimica Acta. 33 (Oct. 1969) 1247-1294. Source for details of polar field trips. [Pg.236]

Figure 10 Polarized field autocorrelation function g(1) for poly(p-phenylene)... Figure 10 Polarized field autocorrelation function g(1) for poly(p-phenylene)...
Note that there are other possible ways to impose a time-dependent Bx. The one described in eqn (5.8) corresponds to a circularly polarized field initially aligned along the x-axis and rotating about the z-axis in a counterclockwise direction. The vector product of eqn (5.7) then becomes ... [Pg.94]

Using this method, the M6R8/PM6R8 blend showed precisely the behavior expected for the achiral SmAPA structure. Specifically, the optical properties of the films were consistent with a biaxial smectic structure (i.e., two different refractive indices in the layer plane). The thickness of the films was quantized in units of one bilayer. Upon application of an electric field, it was seen that films with an even number of bilayers behaved in a nonpolar way, while films with an odd number of bilayers responded strongly to the field, showing that they must possess net spontaneous polarization. Note that the electric fields in this experiment are not strong enough to switch an antiferroelectric to a ferroelectric state. Reorientation of the polarization field (and director structure) of the polar film in the presence of a field can easily be seen, however. [Pg.482]

Figure 8.20 Structure and phase sequence of prototypical bent-core mesogen NOBOW (8) are given, along with space-filling model showing one of many conformational minima obtained using MOPAC with AMI force field. With observation by Tokyo Tech group of polar EO switching for B2 smectic phases formed by mesogens of this type, banana LC field was bom. Achiral, polar C2v layer structure, with formation of macroscopic spontaneous helix in polarization field (and concomitant chiral symmetry breaking), was proposed to account for observed EO behavior. Figure 8.20 Structure and phase sequence of prototypical bent-core mesogen NOBOW (8) are given, along with space-filling model showing one of many conformational minima obtained using MOPAC with AMI force field. With observation by Tokyo Tech group of polar EO switching for B2 smectic phases formed by mesogens of this type, banana LC field was bom. Achiral, polar C2v layer structure, with formation of macroscopic spontaneous helix in polarization field (and concomitant chiral symmetry breaking), was proposed to account for observed EO behavior.
Figure 9.2 Quantitative description of optical rotation. A vertically polarized electric field Em is incident on chiral system and induces vertically directed dipole moment i and magnetic moment m. Both act as sources of radiation, p, giving rise to vertically polarized field, m giving rise to horizontally polarized field. Sum of both fields is a new field E0ut with polarization rotated over angle 0. Figure 9.2 Quantitative description of optical rotation. A vertically polarized electric field Em is incident on chiral system and induces vertically directed dipole moment i and magnetic moment m. Both act as sources of radiation, p, giving rise to vertically polarized field, m giving rise to horizontally polarized field. Sum of both fields is a new field E0ut with polarization rotated over angle 0.
Continuum models have a long and honorable tradition in solvation modeling they ultimately have their roots in the classical formulas of Mossotti (1850), Clausius (1879), Lorentz (1880), and Lorenz (1881), based on the polarization fields in condensed media [32, 57], Chemical thermodynamics is based on free energies [58], and the modem theory of free energies in solution is traceable to Bom s derivation (1920) of the electrostatic free energy of insertion of a monatomic ion in a continuum dielectric [59], and Kirkwood and Onsager s... [Pg.3]

As discussed in Section 2, one key assumption of reaction field models is that the polarization field of the solvent is fully equilibrated with the solute. Such a situation is most likely to occur when the solute is a long-lived, stable molecular structure, e g., the electronic ground state for some local minimum on a Bom-Oppenheimer potential energy surface. As a result, continuum solvation models... [Pg.29]

Even if we consider a single solvent, e g., water, at a single temperature, say 298K, depends on the solute and in fact on the coordinate of the solute which is under consideration, and we cannot take xF as a constant. Nevertheless, in the absence of a molecular dynamics simulation for the solute motion of interest, XF for polar solvents like water is often approximated by the Debye model. In this model, the dielectric polarization of the solvent relaxes as a single exponential with a relaxation time equal to the rotational (i.e., reorientational) relaxation time of a single molecule, which is called Tp) or the Debye time [32, 347], The Debye time may be associated with the relaxation of the transverse component of the polarization field. However the solvent fluctuations and frictional relaxation occur on a faster scale given by [348,349]... [Pg.63]

The two linearly polarized fields are generated by rf currents in two pairs of wires oriented parallel to B0 and connected to form two half-loops which cross each other perpendicularly. A cylindrical cavity operating in the TE112 mode was considered to be most suitable for this purpose. A schematic diagram of the cavity is shown in Fig. 6. [Pg.11]

A different situation is found for a dipolar hfs tensor. The relative nuclear transition probabilities for B0 parallel to Ap or Aj are given in Table 2.2 and 2.3. As in the case of an isotropic hfs tensor, again Beff is oriented parallel or antiparallel to B0. Since the enhancement factor E is isotropic for B0 parallel to Ay, the net circularly polarized field rotates in the same sense as the applied field. In the case of B0 parallel to Ai however, the enhancement factor E is anisotropic. This anisotropy of E is responsible for the generation of counter rotating fields which induce residual lines. [Pg.41]

Table 2. Relative transition probabilities for circularly polarized fields. S = 1/2,1 = 1/2 1) isotropic hyperfine tensor ai 0 > 0 2) dipolar hyperfine tensor B0 A 3) dipolar hyperfine tensor B0 Ax... Table 2. Relative transition probabilities for circularly polarized fields. S = 1/2,1 = 1/2 1) isotropic hyperfine tensor ai 0 > 0 2) dipolar hyperfine tensor B0 A 3) dipolar hyperfine tensor B0 Ax...
Consider again non-relativistic fermions. Their BCS spectrum (for homogeneous systems) is isotropic when the polarizing field drives apart the Fermi surfaces of spin-up and down fermions the phase space overlap is lost, the pair correlations are suppressed, and eventually disappear at the Chandrasekhar-Clogston limit. The LOFF phase allows for a finite center-of-mass momentum of Cooper pairs Q and the quasiparticle spectrum is of the form... [Pg.213]

NMR in dichloromethane-d1. The spectrum was run quantitatively with broad band heteronuclear decoupling, b) 1JC CPMAS NMR of uncured PTEB. Cross-polarization time was 4.5ms the rotor speed was 2.3 kHz the cross polarization field was 50 kHz. Chemical shifts are relative to TMS. [Pg.75]

B (the Zeeman field) must be made to commute rapidly between several predefined values, such as the polarization field Bp, the relaxation field and the acquisition field Ba-... [Pg.411]


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Alternating fields circularly polarized

Atomic polarization, static electric fields

Charged particles polarization field

Circularly polarized radiation electric fields

Classical force fields, polarization

Deformation polarization, static electric fields

Dependence of the polarization on an alternative electric field frequency

Dynamic nuclear polarization high magnetic fields

Electric field dependence of polarization and dipole moment

Electric field induced polarization force

Electric field polar molecule

Electric field poling, polar order

Electric fields in ab-initio treatment of polar crystals

Electric polarization field, charged particles

Electric polarization reaction field model

Electron polarization, static electric fields

Electrostatic field polarization

Empirical force fields, electronic polarization

Field Effect Polarization Modulators

Field Vectors and Polarization

Field plane polarized

Field polarity

Field polarity

Ionic polarization, static electric fields

Local polarization fields

Lorentz field polarization

Magnetic field, plane-polarized

Magnetic field, plane-polarized electromagnetic radiation

Magnetic field, polarized light

Magnetic polarization field, charged

Magnetic polarization field, charged particles

Microscopy polarized anisotropic dark-field

Nanotubes in circularly polarized laser fields

On quantum rings and symmetric molecules in circularly polarized laser fields

Piezoelectric polymers polarization with electric field application

Polar-field susceptibility

Polar-field susceptibility parameters

Polarization direct current electric field

Polarization electric field dependence

Polarization force field treatment

Polarization static electric fields

Polarization zero field

Polarized anisotropic dark-field

Polarized light electric field vector diagrams

Polarized optical spectroscopy electrical fields

Polarized optical spectroscopy magnetic fields

Polarized self-consistent field function

Polarizing field

Polarizing field

Reaction field effect with polar solutes

Relative sign of electric field strength and polarization

Reverse-field polarity power supply

Sinusoidal electric fields, polarization)

Spin polarized field emission

Thin crystals in circularly polarized laser fields

Tilt-polarization coupling, external fields

Time-dependent electric fields dielectric polarization

Transverse electric field polarization

Transverse magnetic field polarization

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