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Sequence dependent phasing

The cell reaction is the sum of the electrochemical reactions taking place at both electrodes. The cell reaction may be written in two ways which are dependent on the sequence of phases in the graphical scheme of the cell. The representation of the cell reaction should correspond to the flow of positive charge through the cell (in a graphical scheme) from left to right ... [Pg.171]

A compound that has two immiscible hydrophilic and hydrophobic parts within the same molecule is called an amphiphilic molecule (as mentioned earlier). Many amphiphilic molecules show lyotropic liquid-crystalline phase sequences, depending on the volume balances between the hydrophilic part and the hydrophobic part. These structures are formed through the microphase segregation of two incompatible components on a nanometer scale. Hand soap is an everyday example of a lyotropic liquid crystal (80% soap + 20% water). [Pg.189]

Pig. 1. Pulse sequence for selective reverse INEPT. The time-shared homonuclear decoupling during acquisition is optional, and a variety of simplifications may be made to the sequence depending on the instrument used and on the spin system under investigation, as discussed in the text. A DANTE sequence is shown as the selective 90° carbon-13 pulse, but this may be replaced by a soft pulse or some other form of selective excitation. Phase cycling for this sequence is summarized in table 1. [Pg.95]

Thus, if the energy of point q2 is not higher than that of point qi, the point is always accepted. If the energy of the second point is higher than the first, p is compared to a random number z between 0 and 1, and the move is accepted if p > z. Accepting the point means that the value of A is calculated for that point, that value is added to the sum in Eq. (3.33), and the entire process is repeated. If second point is not accepted, then the first point repeats , i.e., the value of A computed for the first point is added to the sum in Eq. (3.33) a second time and a new, random perturbation is attempted. Such a sequence of phase points, where each new point depends only on the immediately preceding point, is called a Markov chain . [Pg.82]

A more sophisticated version of the Tannor-Rice scheme exploits both amplitude and phase control by pump-dump pulse separation. In this case the second pulse of the sequence, whose phase is locked to that of the first one, creates amplitude in the excited electronic state that is in superposition with the initial, propagated amplitude. The intramolecular superposition of amplitudes is subject to interference whether the interference is constructive or destructive, giving rise to larger or smaller excited-state population for a given delay between pulses, depends on the optical phase difference between the two pulses and on the detailed nature of the evolution of the initial amplitude. Just as for the Brumer-Shapiro scheme, the situation described is analogous to a two-slit experiment. This more sophisticated Tannor-Rice method has been used by Scherer et al. [18] to control the population of a level of I2. The success of this experiment confirms that it is possible to control population flow with interference that is local in time. [Pg.217]

For the sake of completeness, Figure 4-5 illustrates the more general situation of isothermal, isobaric matter transport in a multiphase system (e.g., Fe/Fe0/Fe304 / 02). A sequence of phases a, (3, y,... is bounded by two reservoirs which contain both neutral components (i) and electronic carriers (el). The boundary conditions imply that the buffered chemical potentials (u,(R)) and the electrochemical potentials (//el(R)) are predetermined in R] and Rr. Depending on the concentrations and mobilities (c/, b), c, 6 ) in the various phases v, metallic conduction, semiconduction, or ionic conduction will prevail. As long as the various phases are thermodynamically stable and no decomposition occurs, the transport equations (including the boundary conditions) are well defined and there is normally a unique solution to the transport problem. [Pg.81]

In two-component systems of association of colloid and water the sequence of phases, as the water content decreases, is micellar solution - hexagonally packed polar rods complex phases with rod-shaped aggregates lamellar mesophase D - crystalline surfactant. Some of these steps may be absent, depending, for example, on the temperature. [Pg.32]

A unique temperature dependent phase sequence hexagonal columnar - reentrant isotropic (Isore) - smectic A was observed by Szydlowska et al. for some c/,v-enaininoketone Ni(II) and Cu(II) complexes combining two fluorinated and two hydrocarbon chains (compound 171). Related complexes with only one RF-chain... [Pg.58]

The first term is the evolution that would have occurred in the absence of the gradient, and the second term is the position-dependent phase twist. Note that the twist is twice as much as that experienced by a SQC in the same gradient. Thus, the coherence order (in this case p = 2) is encoded in the twist, and this gives us a way to select the coherence at any point during the pulse sequence by simply applying a gradient pulse. [Pg.458]

For several gradients applied at different points during the pulse sequence, the position-dependent phase shift accumulates ... [Pg.460]

We saw with the gradient DQF-COSY experiment that the relatively long gradients ( 1 ms) allow chemical shift evolution that will produce large chemical-shift dependent phase errors in the final spectrum. In the sequence of Figure 11.40, the gradient placed in the second half of the t period will set a minimum value for t of twice the gradient time (and... [Pg.528]

Question What sequence-dependent variations have been described Stretches of dA , where n = 4-6, occurring in phase with the helical repeat (every =10-11 base pairs), lead to curvature of... [Pg.209]

Reaction of dissolved gases in clouds occurs by the sequence gas-phase diffusion, interfacial mass transport, and concurrent aqueous-phase diffusion and reaction. Information required for evaluation of rates of such reactions includes fundamental data such as equilibrium constants, gas solubilities, kinetic rate laws, including dependence on pH and catalysts or inhibitors, diffusion coefficients, and mass-accommodation coefficients, and situational data such as pH and concentrations of reagents and other species influencing reaction rates, liquid-water content, drop size distribution, insolation, temperature, etc. Rate evaluations indicate that aqueous-phase oxidation of S(IV) by H2O2 and O3 can be important for representative conditions. No important aqueous-phase reactions of nitrogen species have been identified. Examination of microscale mass-transport rates indicates that mass transport only rarely limits the rate of in-cloud reaction for representative conditions. Field measurements and studies of reaction kinetics in authentic precipitation samples are consistent with rate evaluations. [Pg.95]

In general, any sequence which introduces a delay between the pulse(s) and the beginning of data collection will produce this type of phase error. Inevitably, there is always a short delay between the end of the pulse and the beginning of acquisition, but if the delay is only a few microseconds then the frequency-dependent phase error is less than 360° and is easily removed. However, in the spectrum above, the delay is 14 ms so that frequency differences of several kHz will introduce phase errors of thousands of degrees these are virtually impossible to remove with currently available phasing algorithms. [Pg.31]

The frequency-dependent phase errors seen above are the reason why virtually all modem pulse sequences contain refocussing Tt-pulses in the middle of lengthy evolution periods. [Pg.31]


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See also in sourсe #XX -- [ Pg.30 ]




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