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Reversal of the lines

Resonance absorption is most sensitive and its application is most straightforward when the emission line is not self-reversed and when it has a Doppler profile corresponding to a low translational temperature. " For molecules, the strength of an electronic transition is dissipated over many individual lines with the result that the emission and absorption intensity of any single line is generally less than for atoms. Although this lowers the sensitivity of the method, it also tends to reduce the problems which can arise from self-reversal of the lines emitted by the source. The OH radical is well suited to a study by resonance absorption because the intensity from a simple lamp emitting the A l,+ — X Il resonance system is concentrated in a few lines of the (0,0) band with low values of K, which are quite widely separated. present address Thornton Research Centre, Shell Research Ltd., P.O. Box 1, Chester. [Pg.143]

Plugging Motor braking by reversal of the line voltage or phase sequence in order to develop a countertorqne which exerts a retarding force. [Pg.643]

Transposing the overhead communication lines, i.c. reversing the respective positions of the two sides of the lines every I km or so, to avoid continuous parallelism (due to electrostatic and electromagnetic inductions), as illustrated in Figure 23,8.. See also Section 28.8.4(3) on phase transposition. [Pg.734]

On Figure 6.1.1, the four consecutive reaction steps are indicated on a vertical scale with the forward reaction above the corresponding reverse reaction. The lengths of the horizontal lines give the value of the rate of reaction in mol/m s on a logarithmic scale. In steady-state the net rates of all four steps must be equal. This is given on the left side with 4 mol/m s rate difference, which is 11 mm long. The forward rate of the first step is 4.35 molW s and the reverse of the first reaction is only 0.35 mol/m s, a small fraction of the forward rate. [Pg.118]

Block copolymers can contain crystalline or amorphous hard blocks. Examples of crystalline block copolymers are polyurethanes (e.g. B.F. Goodrich s Estane line), polyether esters (e.g. Dupont s Hytrel polymers), polyether amides (e.g. Atofina s Pebax grades). Polyurethanes have enjoyed limited utility due to their relatively low thermal stability use temperatures must be kept below 275°F, due to the reversibility of the urethane linkage. Recently, polyurethanes with stability at 350°F for nearly 100 h have been claimed [2]. Polyether esters and polyether amides have been explored for PSA applications where their heat and plasticizer resistance is a benefit [3]. However, the high price of these materials and their multiblock architecture have limited their use. All of these crystalline block copolymers consist of multiblocks with relatively short, amorphous, polyether or polyester mid-blocks. Consequently they can not be diluted as extensively with tackifiers and diluents as styrenic triblock copolymers. Thereby it is more difficult to obtain strong, yet soft adhesives — the primary goals of adding rubber to hot melts. [Pg.713]

Chloroquinoline (401) reacts well with potassium fluoride in dimethylsulfone while its monocyclic analog 2-chloropyridine does not. Greater reactivity of derivatives of the bicyclic azine is evident also from the kinetic data (Table X, p. 336). 2-Chloroquinoline is alkoxylated by brief heating with methanolic methoxide or ethano-lic potassium hydroxide and is converted in very high yield into the thioether by trituration with thiocresol (20°, few hrs). It also reacts with active methylene carbanions (45-100% yield). The less reactive 3-halogen can be replaced under vigorous conditions (160°, aqueous ammonia-copper sulfate), as used for 3-bromoquino-line or its iV-oxide. 4-Chloroquinoline (406) is substituted by alcoholic hydrazine hydrate (80°, < 8 hr, 20% yield) and by methanolic methoxide (140°, < 3 hr, > 90% yield). This apparent reversal of the relative reactivity does not appear to be reliable in the face of the kinetic data (Tables X and XI, pp. 336 and 338) and the other qualitative comparisons presented here. [Pg.364]

Usually either of these conditions requires a trial approach based upon assumed pipe sizes to meet the stated conditions. Some design problems may require determination of maximum flow for a fixed line size and length however, this just becomes the reverse of the conditions above. [Pg.56]

Asthma is a reversible obstructive disease of the lower airway. With asthma there is increasing airway obstruction caused by bronchospasm and bronchoconstriction, inflammation and edema of the lining of the bronchioles, and the production of thick mucus that can plug the airway (see Pig. 37-1). There are three types of asthma ... [Pg.333]

A plot depicting isokinetic relationships, (a) The thermal rearrangement of triarylmethyl azides, reaction (7-35) is shown with different substituents and solvent mixtures. The slope of the line gives an isokinetic temperature of 489 K. Data are from Ref. 8. (b) The complexation of Nr by the pentaammineoxalatocobalt(III) ion in water-methanol solvent mixtures follows an isokinetic relationship with an isokinetic temperature of 331 K. The results for forward (upper) and reverse reactions are shown with the reported standard deviations. Data are from Ref. 9. [Pg.165]

The complex transient r vs t, or equivalently r vs 0Na or r vs Uwr behaviour of Fig. 4.15 parallels the steady-state rvs UWr behaviour shown in Fig. 4.16, where for each point UWr has been imposed potentiostatically, until the current I has vanished and the corresponding rate value, r, has been measured. This shows that the catalyst surface readjusts fairly fast to the galvanostatically imposed transient 0Na values (Fig. 4.15). The dashed and dotted line transients on the same figure were obtained with the same gaseous composition but with initial Uwr values of 0 and -0.3 V respectively. It is noteworthy that the three transients are practically identical which shows the reversibility of the system. [Pg.133]

By plotting E against log(icd - i)/i one can assess the reversibility of the electrode process, because a straight line with slope 2.303RTjnFshould then be obtained from the slope one can also find n many workers determine the slope by simply calculating Ei - Ei, which yields... [Pg.137]

Fig. 12. Derivative curves of EPR in a highly dislocated As-doped germanium crystal grown in a H2 atmosphere. The magnetic field is oriented along the [100] direction. T= 2 K, /= 25.16 GHz. Note the sign reversal of the new lines as compared to the As-donor hyperfine structure. Dislocation density 2 x 104 cm 2. (Courtesy Pakulis and Jeffries, reprinted with permission from the American Physical Society, Pakulis, E.J., Jeffries, C D. Phys. Rev. Lett. (1981). 47, 1859.)... Fig. 12. Derivative curves of EPR in a highly dislocated As-doped germanium crystal grown in a H2 atmosphere. The magnetic field is oriented along the [100] direction. T= 2 K, /= 25.16 GHz. Note the sign reversal of the new lines as compared to the As-donor hyperfine structure. Dislocation density 2 x 104 cm 2. (Courtesy Pakulis and Jeffries, reprinted with permission from the American Physical Society, Pakulis, E.J., Jeffries, C D. Phys. Rev. Lett. (1981). 47, 1859.)...
At first glance, dissociative electron transfer reactions seem to violate the principle of microscopic reversibility.2 The line of reasoning is as follows. In the reaction of the cleaving substrate, RX, with an electron donor, D (the same argument could be developed for an oxidative cleavage triggered by an electron acceptor),... [Pg.184]

Since most natural waters are near saturation this reversal of the rate law would appear to be in line with the concept of microscopic reversibility of the forward and backward reaction steps. Some data are given in Fig. 8.3. [Pg.293]

The values of q are plotted as a function of the equilibrium concentration. For constituents at low or moderate concentrations, the relationship between q and C can be generated. If n = 1, the (q-C) relationship will be linear (Eq. 9), and the slope of the line (i.e.,ITd) defines the adsorption distribution of the pollutant. Kd is generally identified as the distribution or partition coefficient, and is used to describe pollutant partitioning between liquid and solids only if the reactions that cause the partitioning are fast and reversible, and if the isotherm is linear. For cases where the partitioning of the pollutants can be adequately described by the distribution coefficient (i. e.,fast and reversible adsorption, with linear isotherm), the retardation factor (R) of the subsurface environment can be used as follows ... [Pg.198]

Fig. 19. The in-line mechanism propiosed for RNase A by Mathias and Rabin (Findlay etd 1962) as modified by Roberts et al. (1969). Only the first stage, formation of the cyclic intermediate, is shown. The second stage is the reverse of the first, but with R = H. The residues implicated in catalysis by this study are shown. This is the mechanistic proposal most consistent with the structural data summarized in this article. Fig. 19. The in-line mechanism propiosed for RNase A by Mathias and Rabin (Findlay etd 1962) as modified by Roberts et al. (1969). Only the first stage, formation of the cyclic intermediate, is shown. The second stage is the reverse of the first, but with R = H. The residues implicated in catalysis by this study are shown. This is the mechanistic proposal most consistent with the structural data summarized in this article.
The line in the plot shown in Figure 7 intersects the abscissa for the concentration of l-Lc equal 0.18 mol/L. Therefore, under the conditions at which the polymerization was carried out only at [l-Lc] higher than 1.8 10 mol/L will particles with volume different from 0 can be formed. This limiting concentration is due to the reversibility of the polymerization of l-Lc and its value determined in the present work is close to the one (1.4 10 i mol/L), which was found for similar systems by measuring the concentrations of unreacted monomer [8]. [Pg.280]

The first line is known as the Shannon-McMUlan-Breiman theorem [1], the second is its extension for stationary states which are not time-reversal symmetric. The entropy per unit time h characterizes the dynamical randomness of the process. The faster the decay of the path probabilities, the larger the proliferation of these paths as time increases. Therefore, the larger the entropy per unit time h, the higher the temporal disorder of the time evolution. The time-reversed entropy per unit time characterizes the decay of the time reversals of the typical paths in a similar way, and it thus characterizes the dynamical randomness of the backward paths. [Pg.115]

Rule 2. For a plot of 1/v V5. 1/[A] at varying concentrations of reversible inhibitor I, if the slope of the lines varies with [I], then (a) the inhibitor either binds to the same enzyme form to which the varied substrate binds or (b) the inhibitor binds to an enzyme form capable of altering the concentration of another enzyme form that reacts with the varied substrate. (Note that in case (b), there must be a reversible reaction between these two enzyme forms.) Example of these cases can be seen with the steady-state ordered Bi Bi reaction scheme having the reciprocal rate expression 1/v = (l/Emax) + ( a + (E ax [A])) + [B])) + (7 iaKb/(y ,ax[A][B])),... [Pg.184]

For resonance lines, self-absorption broadening may be very important, because it is applied to the sum of all the factors described above. As the maximum absorption occurs at the centre of the line, proportionally more intensity is lost on self-absorption here than at the wings. Thus, as the concentration of atoms in the atom cell increases, not only the intensity of the line but also its profile changes (Fig. 4.2b) High levels of self-absorption can actually result in self-reversal, i.e. a minimum at the centre of the line. This can be very significant for emission lines in flames but is far less pronounced in sources such as the inductively coupled plasma, which is a major advantage of this source. [Pg.77]


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See also in sourсe #XX -- [ Pg.668 ]




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Self-reversal of the line

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