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Rise and fall transients

The properties of equations such as (3) and (4) which are not allowed by RMT are understood satisfactorily only in the relatively uninteresting linear case where, for example, rise and fall transients mirror each other as exponentials. When this frontier is crossed, the applied field strength is such that it is able to compete effectively with the intermolecular forces in liquids. This competition provides us with information about the nature of a molecular liquid which is otherwise unobtainable experimentally. This is probably also the case for internal fields, such as described by Onsager for liquids, for various kinds of intmial fields in int ated computer circuits, activated polymers, one-dimensional conductors, amorphous solids, and materials of interest to information tedmology. The chapters by Grosso and Pastori Parravidni in this volume describe with the CFP some important phenomena of the solid state of matter in a slightly different context. [Pg.188]

Through monitoring rise and fall transients. The simulation is intended to reproduce the conditions under which the linear equation (1) is no longer valid. [Pg.192]

The real enantiomers of the iluorochloroacetonitrile molecule have been synthesized recently and are available for >ectral investigation of then-molecular dynamics. The first results on the simulation of liquid fiuoro-chloroacetonitrile at 133 K, 1 bar, are reported in this section in the form of rise and fall transients for the enantiomers and racemic mixture. The site-site parameters for this simulation are given in Table II. The site symmetry in fiuorochloroacetonitrile is such that the net dipole moment reverses in direction from RioS enantiomer. In the R and S enantiomers the transients are mirror images, and transient averages of the type vanish for all... [Pg.220]

We would like to see how the rise and fall times vary with random device tolerances. We must set up the Transient Analysis to view waveforms versus time, and the Monte Carlo analysis to allow for device variations. First we will look at the input pulsed waveform. The property spreadsheet for Vi is ... [Pg.540]

The attributes specify a 0 to 5 V pulse with a 0.5 ps pulse width and 1 ps period. A delay time of 100 ns is specified so that the pulse does not start until 100 ns after the beginning of the simulation. The rise and fall times are 1 ns. We would like to set up a Transient analysis to simulate one cycle of die input. Select PSpice and then New Simulation Profile from the Capture menus, enter a name for the profile, and then click the Create button. By default the 77/776 Domain (Transient Analysis type is selected. Fill in the parameters as shown in the 77/776 Domain dialog box below ... [Pg.540]

The signal for the 41 amu transient, a measure of the time-dependent rise and fall of BrCH2CH2CH2, rises (xi = 2.5 ps) and then decays (X2 = 7.5 ps), and it shows the same periodic coherent modulation, with a characteristic oscillation time Xc = 680 fs, phased shifted by n radians The local peaks of signal intensity proportionate to the BrCH2CH2CH2 radical concentration match the local troughs of signal decay for the 202 amu periodic modulation they are 180° out of phase. [Pg.909]

The desire for temporal resolution of photolysis led to the development of flash methods. In these experiments [70] the solution is exposed to a short (—10 ps width) burst of light at high intensity (several hundred joules dissipated in the flash lamp). Absorption by the photoactive solute creates a high initial concentration of the primary intermediate. Its decay with time often leads to the rise and fall of other transient species that appear later in the reaction scheme. Because these time dependencies tell much about the photolysis mechanism, flash methods are immensely valuable to photochemistry and have become very common. Usually, the intermediates are followed by UV or visible absorption spectroscopy. Berg and Schweiss were first to implement electrochemical monitoring [71], but Perone and his co-workers have been particularly active since the middle 1960s in the development and application of the technique [67,72-76]. [Pg.885]

Impulse — Traditionally used to indicate a short duration overvoltage event with certain rise and fall characteristics. Standards have moved toward including the term impulse in the category of transients. [Pg.16]

In Figure 10.2a we show the hE n(t) continuum coefficients [Eq. (10.44)] function of time, at different intensities. The onset of off-resonance processes- typified by a nonmonotonic behavior At off-pul se-center energies, the continuii coefficients rise and fall with the pulse, with the effect becoming more pronouns the further away from the line center the continuum energy levels are. In the wings of the pulse the continuum coefficients are zero at the end of the pulse, giv rise to a pure transient, otherwise known as a virtual state. These results should compared to the weak-field transients discussed in Section 2.1 and shown inFi ... [Pg.230]

Fig. 30. Transient photocurrent response to illumination step measured at low light intensity for n-Si in 1.0 M NH4F at pH 4.5 [49]. The slow rise and fall are attributed to the slowest step in the photocurrent multiplication scheme. The semilogarithmic plot can be used to derive the value of k. Compare with Fig. 29 which demonstrates the superior resolution of IMPS. Fig. 30. Transient photocurrent response to illumination step measured at low light intensity for n-Si in 1.0 M NH4F at pH 4.5 [49]. The slow rise and fall are attributed to the slowest step in the photocurrent multiplication scheme. The semilogarithmic plot can be used to derive the value of k. Compare with Fig. 29 which demonstrates the superior resolution of IMPS.
In theory, the steepness of the rising and falling portions determines the extent of overlap between transient signals. The steeper the signals are (theoretical situation), the lower is the probability of overlap. A measure of carry-over is given by the so-called degree of Interaction... [Pg.130]

The block diagram of a typical transient electrical birefringence apparatus is shown in Fig. 1. The sample solution is located between the two electrodes (3 mm apart) of the Kerr cell, which is equipped with windows and has an optical path length 1 — 5 cm. The high voltage (up to a few kilovolts) square pulse is produced by a pulse generator (Cober 605P), with the rise and fall times of the pulse < 50 ns. [Pg.442]

Except for a brief transient period, the DDE model, eqs. (10.29), reproduces the exponential decay of the reactant A the rise and fall, after a delay, of each of the bottleneck intermediates Aa(p), and the delayed buildup of the product A which constitute the essential aspects of the dynamics of the full system represented by eqs. (10.26). The model we have just treated is not particularly interesting in terms of its chemistry. It does, however, suggest that an approach based on treating systems with many intermediates in terms of DDE models with just a few key intermediates and delays that incorporate the effects of the nonessential intermediates may be worth exploring. The key problem to be solved in implementing such an approach lies in deriving relationships analogous to eq. (10.30) between the parameters of the system and the delay times. [Pg.220]

Even without an analytical expression to describe the shape of H, it is clear that increasing steepness of H in the transition zone as portrayed in Fig. 12-11 will be accompanied by a compression of the transition from rubberlike to glasslike consistency into a narrower region of logarithmic time scale. Plots of both transient and dynamic moduli and compliances, as exemplified in Chapter 2, rise and fall with steeper slopes. Perhaps the most sensitive index of the sharpness of the transition is the loss tangent, which is plotted in Fig. 12-12 for several prototypes the polyurethane rubber, poly( -octyl methacrylate), poly(vinyl acetate), and Hevea rubber. Here the frequency scale has been arbitrarily selected to make the maxima coincide. The sharpness in the loss maximum correlates with the slope of H in the transition zone. The shape emphasizes the failure of the modified Rouse theory to provide a detailed description of the properties in the transition zone, since it predicts tan 5 = 1 independent of frequency in this region. The drop in tan 5 at high... [Pg.346]

Alamethacin, a cyclic polypeptide formed from 18 aminoacids, produces transient ion-channels in artificial lipid membranes. The time course of the rise and fall of electrical conductance in this system is studied as a model for... [Pg.533]

Structural changes on surfaces can often be treated as first-order phase transitions rather than as adsorption process. Nucleation and growth of the new phase are reflected in current transients as well as dynamic STM studies. Nucleation-and-growth leads to so-called rising transients whereas mere adsorption usually results in a monotonously falling transient. In Fig. 10 are shown the current responses to potential steps across all four current peaks in the cyclic voltammogram of Fig. 8a [44], With the exception of peak A, all structural transitions yield rising current transients sug-... [Pg.118]

The liquid phase of molecular matter is usually isotropic at equilibrium but becomes birefringent in response to an externally applied torque. The computer can be used to simulate (1) the development of this birefringence —the rise transient (2) the properties of the liquid at equilibrium under the influence of an arbitrarily strong torque and (3) the return to equilibrium when the torques are removed instantaneously—the fall transient. Evans initially considered the general case of the asymmetric top (C2 symmetry) diffusing in three-dimensional space and made no assumptions about the nature of the rotational and translational motion other than those inherent in the simulation technique itself. A sample of 108 such molecules was taken, each molecule s orientation described by three unit vectors, e, Cg, and parallel to its principal moment-of-inertia axes. [Pg.190]

The transient interval of time between the application of the field and saturation (Fig. 11a) lasts for less than 1.0 ps, and in this period the rise transient oscillates deeply (Fig. 11b). The oscillation of the racemic mixture is significantly deeper than that in the / enantiomer. The experimental study of transients such as these, then, migllt be a conv ent method of measuring the dynamical effect of chiral discrimination in the liquid state. Deep transient oscillations such as these have been foreseen theoretically by Coffey and coworkers using the theory of Brownian motion. The equivalent fall transients (Fig. 11b) are much loiter lived than the rise transients and are not oscillatory. They decay more quickly than the equilibrium acfs. The effect of chiral discrimination in Fig. lib is evident. Note that the system... [Pg.218]

Therefore, the external electric field can be used to identify the differences between the molecular dynamics of enantiomers and their mixtures. The rise transients from the simulation show a strong field dependence, becoming much more rapid as the field strength increases. The R and S enantiomers mirror each other in their field dqiendence for a avo ages of the form and are identical for even avraages of the type Ute fall transients de-... [Pg.221]

Tlie steps i) and ii) usually produce falling Hf) transients, whereas nucleative steps iii) and iv) give non-monotonous falling or rising i(f) transients (cf. Sections 3.5 and 4.2). The analysis of i t) transients in the time domain is not trivial because of the superposition of different steps i) - iv) within a UPD-OPD transition experiment. A quantitative analysis of the various step kinetics is only possible if the corresponding relaxation time constants are significantly different. [Pg.181]

Typical responses of several types of the sensors to the headspace of explosives are compared in Figure 5. The complete transients (including the rise and the fall of the signal) were measured for the TNT-based explosives. [Pg.170]

The experimental results revealed that typically there is no saturated part in the transient of the response even for comparatively long (about 10-15 minutes) exposure to the headspace air. In general, a sophisticated curving shape of the transients displays both the rise and the fall of the response signals. It is clearly seen that the response to the headspace does not correspond to the pure multi-exponential decay. Moreover, most of the transients can be split into a linear combination of two curves, each of which is described by a pure multi-exponential decay. [Pg.170]

ICN to a second repulsive state correlating to excited I + CN(5 E ) products, and progress of the dissociation was monitored via LIT. If the probe pulse is timed to be resonant with the CN B< X transition, the LIF signal rises monotonically on a 200 fs time scale, attributed to the time delay for the formation of CN product. On the other hand, at slightly redder probe wavelengths, the LIF signal rises then falls, indicative of the transient ICN species formed by the pump pulse. This experiment thus represented the first observation of a molecule in the act of falling apart. [Pg.875]

Current transients and adsorption kinetics The shape of the current peaks, the hysteresis in the peak positions between the cathodic and anodic potential sweeps (particularly for B and B2) and lattice gas simulations [197, 359] suggest that monolayer formation occurs via several first-order 2D phase transitions. Single potential step experiments revealed monotonously falling transients for peak Ai (disordered Cu adlayer ( 3 x y3)R30°) and rising transients for peaks A 2 (( 3 X, /3)R30 disordered Cu... [Pg.419]


See other pages where Rise and fall transients is mentioned: [Pg.183]    [Pg.192]    [Pg.194]    [Pg.211]    [Pg.220]    [Pg.183]    [Pg.192]    [Pg.194]    [Pg.211]    [Pg.220]    [Pg.178]    [Pg.178]    [Pg.320]    [Pg.119]    [Pg.130]    [Pg.143]    [Pg.131]    [Pg.151]    [Pg.565]    [Pg.875]    [Pg.71]    [Pg.35]    [Pg.73]    [Pg.193]    [Pg.233]    [Pg.67]    [Pg.85]    [Pg.92]    [Pg.568]   
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