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Phase correlation

The binary interaction parameters are evaluated from liqiiid-phase correlations for binaiy systems. The most satisfactoiy procedure is to apply at infinite dilution the relation between a liquid-phase activity coefficient and its underlying fugacity coefficients, Rearrangement of the logarithmic form yields... [Pg.539]

The kinetic models for the gas phase polymerization of propylene in semibatch and continuous backmix reactors are based on the respective proven models for hexane slurry polymerization ( ). They are also very similar to the models for bulk polymerization. The primary difference between them lies in the substitution of the appropriate gas phase correlations and parameters for those pertaining to the liquid phase. [Pg.201]

It is conceivable to detect amplitude and phase emitted by a celestial object at various observation sites and to correlate the results in order to create a huge interferometer (Fig. 3). Because laser can be very stable, the phase reference between lasers can be extracted at low data rate for example from the correlation of the interference signal of each laser with a high magnitude star. The main difference with communication case above is that the absolute phase of the thermal emission is meaningless only the phase correlation from site to site can be exploited. Emission of thermal source is governed by the Planck law. This law states that the probability of photon population of a mode is ... [Pg.370]

Fig. 8. Photofragment center-of-mass translational energy distribution P(Et) and anisotropy distribution 0 Et) for the photolysis of C2H2. The arrows mark the energetic thresholds for the corresponding electronic states of the fragment C2H. The out-of-phase correlation between the mild oscillations of 0 and the structures in P(Et) is indicated by vertical dashed lines. Fig. 8. Photofragment center-of-mass translational energy distribution P(Et) and anisotropy distribution 0 Et) for the photolysis of C2H2. The arrows mark the energetic thresholds for the corresponding electronic states of the fragment C2H. The out-of-phase correlation between the mild oscillations of 0 and the structures in P(Et) is indicated by vertical dashed lines.
Fig. 10.11. 2D NOESY data of astemizole (5). The mixed phase correlations in the aromatic region (boxed) are examples of the artifacts described in the text. Fig. 10.11. 2D NOESY data of astemizole (5). The mixed phase correlations in the aromatic region (boxed) are examples of the artifacts described in the text.
In the absence of special phase correlations we neglect the contribution of the non-diagonal elements of p at the initial time because they always contain at least one factor A more than the retain term. Equation (38) is valid when... [Pg.302]

The evolving structural characteristics of CLs are particularly important for further analysis of transport of protons, electrons, reactant molecules (O2), and water as well as for the distribution of electrocatalytic activity at Pt-water interfaces. In principle, the mesoscale simulations allow relating these properties to the choices of solvent, ionomer, carbon particles (sizes and wettability), catalyst loading, and hydration level. Explicit experimental data with which these results could be compared are still lacking. Versatile experimental techniques have to be employed to study particle-particle interactions, structural characteristics of phases and interfaces, and phase correlations of carbon, ionomer, and water in pores. [Pg.412]

The partition coefficient relates to the hydrophobic character of a substance. Its logarithm is proportional to the free energy of the transfer of a substance from the aqueous phase to the micellar phase. Correlation of these partition coefficients with the partition coefficients of other systems, such as octanol/water, results in a straight line on a logarithmic scale. Some correlations are given in Chapters 5 and 6. [Pg.54]

In the above terms, the quantities (AP/AZ)i or aP/aZ)g are calculated from conventional single-phase correlations on the basis that the liquid or gas is flowing in the pipe alone at the same individual mass-flow rate as in the two-phase case. Lockhart and Martinelli (L6) have given the appropriate expressions for X, and the relationships between tpa, flow regimes. The relationships are shown graphically in Fig. 7. [Pg.221]

Cr Cub, Cubv d E G HT Iso Isore l LamN LaniSm/col Lamsm/dis LC LT M N/N Rp Rh Rsi SmA Crystalline solid Spheroidic (micellar) cubic phase Bicontinuous cubic phase Layer periodicity Crystalline E phase Glassy state High temperature phase Isotropic liquid Re-entrant isotropic phase Molecular length Laminated nematic phase Correlated laminated smectic phase Non-correlated laminated smectic phase Liquid crystal/Liquid crystalline Low temperature phase Unknown mesophase Nematic phase/Chiral nematic Phase Perfluoroalkyl chain Alkyl chain Carbosilane chain Smectic A phase (nontilted smectic phase)... [Pg.3]

In this section we discuss the density-density and the phase correlation functions in more detail and summarize all correlation lengths in the various regimes - partly already used in the last two sections. [Pg.107]

If u is finite, the action of the system has a forward and a backward scattering part. With the decomposition (22), the phase correlation function divides into two parts ... [Pg.109]

In the last region K = 0 for T -C c/(p2/imp) we come back to the strong pinning case, discussed in section 3.3 before, and calculate the pair correlation function exactly. Taking into account that the hi s are independent on different lattice sites, i.e., hihj oc the (discrete) phase correlation function is given... [Pg.110]

Recently, Mario Hamuy has realised that the expansion velocity and the luminosity during the plateau phase correlate and that Type II SNe may be quite good distance indicators Hamuy. Pinto. 2002. The distance accuracy achieved this way can be better than 20%. These determinations are based on the physical understanding of the plateau phase of SNe II and are linked to physics of the supernova atmosphere. This means that they are independent of the distance ladder, which is needed, e.g., for the SNe la. Typical values for the Hubble constant from SNe II are in the range of 65 to 75 km s-1 Mpc-1 Hamuy 2003. [Pg.210]

The decay of coherent vibrational excitation in simple liquids is caused by the interaction of the considered molecule, with its fluctuating environment affecting the amplitude and/or phase of the vibration. Energy dissipation and/or loss of phase correlation result. In simple cases the various kinds of processes may be statistically independent, leading to a total (asymptotic) dephasing rate of... [Pg.37]

Do the affinity constants in the gas phase correlate with those obtained in solution ... [Pg.320]

Semiempirical MNDO calculations have been carried out on model pyrylium and thiopyrylium systems (88MI1). The calculated HOMO-LUMO gap in the gas phase correlates well with experimental absorption maxima obtained in solution. Ionization potentials and electron affinities predicted by Koopmans theorem with MNDO orbital energies do not track the observed trends in the experimental redox values. In contrast these are paralleled by the trends predicted by A// values calculated by MNDO and AMI for the open-shell and closed-shell species. [Pg.69]

Two theories have been proposed to explain the Hall effect in amorphous semiconductors. Both treat the strong scattering by expressing the result in terms of a transfer integral J between specific sites. Friedman s calculation is based on the random phase approximation in which there is assumed to be no phase correlation between the electron or hole wavefunction on adjacent sites (Friedman 1971). The calculation yields... [Pg.246]


See other pages where Phase correlation is mentioned: [Pg.138]    [Pg.101]    [Pg.17]    [Pg.11]    [Pg.137]    [Pg.242]    [Pg.123]    [Pg.27]    [Pg.218]    [Pg.66]    [Pg.39]    [Pg.5]    [Pg.546]    [Pg.138]    [Pg.107]    [Pg.109]    [Pg.174]    [Pg.124]    [Pg.225]    [Pg.257]    [Pg.303]    [Pg.75]    [Pg.508]    [Pg.173]    [Pg.371]    [Pg.76]    [Pg.17]    [Pg.304]    [Pg.27]    [Pg.123]    [Pg.275]    [Pg.171]   
See also in sourсe #XX -- [ Pg.93 ]




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Correlation length, polymer blend phase separation

Correlation phase transitions

Correlation with equilibrium phase

Correlation with equilibrium phase behavior

Double quantum filtered phase-sensitive correlated spectroscopy

Exchange-correlation energy random phase approximation

Initial Correlation of Hydrate Phase Equilibria

Liquid phase axial dispersion correlation

Mesogen phase correlations

Pair-correlation model Phase shifts

Pericyclic reactions orbital phase correlations

Phase Space Time Correlation Functions

Phase correlator

Phase diagram correlation with free energies

Phase space correlation function

Pure-in-phase correlation spectroscopy

Solution-phase concentrations correlation between

Two-dimensional translational order within layers with weak correlation along the third dimension — Hexatic phases

Two-phase correlations

Two-phase fluid flow correlations

Two-phase pressure drop correlations

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