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Blocking Experiments

On the basis of this approach, a triblock copolymer of ethylene oxide (EO) and propylene oxide (PO), HO(EO) (PO)m(EO) OH was analyzed with respect to the PPO inner block and the PEO outer blocks by LCCC and SEC (Adrian et al., 1998). For the selective separation of the block copolymer with respect to the PPO block, experiments were conducted using chromatographic conditions, corresponding to the critical point of PEO. These could be established on a RP-18 stationary phase when an eluent of methanol-water 86 14 (v/v) is used. The separation of the triblock copolymer at the critical point of PEO is shown in Fig. 17.15. [Pg.405]

Blocking aMeSt or MVE from Quasiliving Poly(IBVE) Dication. An important application of quasiliving polymerizations may be for the synthesis of block copolymers. Efforts have been made to prepare novel block polymers starting from quasiliving poly(IBVE) dication by the addition of aMeSt and/or MVE as the second monomer. Eq. 3 outlines the principle of the blocking experiments ... [Pg.224]

The nature of the antigenic determinant has been characterized in a male worker with occupational asthma from nickel [415, 416] the antibody recognized Ni2+ bound at the natural Cu2 + /Ni2+ transport site of human albumin. The interpretation was deduced from metal ion blocking experiments and from the good agreement obtained between the pH dependency of the formation of the Ni2 + -albumin complex and the antigen-antibody complex. It was suggested that the antibody interaction depended on a special structural feature of the interaction of Ni2 + with human serum albumin, and perhaps the ability to form an octahedral complex affords one explanation [417]. [Pg.218]

As shown in Fig. 22, the resulting procedure, referred to as a multi-block experiment, produces a two-dimensional data set, such as an array of FIDs (its exact nature depends upon the signal acquisition method). The data of each x-block are then reduced to a single quantity, S(t) which should be proportional either to the total sample magnetization Ma(x) or to one of its components. Since the vertical scale of the relaxation curve is irrelevant, we can identify S(t) with Ma(x) at the exact time of detection (usually just after the first excitation pulse). [Pg.442]

In multi-block experiments we are stepping through the values of the arrayed parameter (such as t). If, in addition, we also want to accumulate N scans, the following alternative arises ... [Pg.447]

Here, of course, we can only concentrate on the first two points. There is always the necessity to find a compromise between the maximum affordable measurement scatter and the data accumulation time necessary to reach it. To a considerable extent, the operator can influence the outcome of this compromise by placing a premium either on the precision or on the speed which is achieved primarily by adjusting the number of blocks in the multi-block experiments and the total number of scans. [Pg.452]

All this points to the factor f, which guarantees that the sample magnetization at the beginning of each block is the same with a relative precision of e. However, the actual reproducibility is much better than this, since we do not really need Mq to be exactly zero (in NP) or Mp (in PP) but only that they be the same for all T-blocks of a multi-block experiment. Theoretically, considering that the acquisition period of the previous block normally destroys the longitudinal magnetization and the subsequent sequence of events until the start of the next relaxation period is the same for every T-block, any value of f should be theoretically acceptable. Further investigation of these aspects is currently under way. [Pg.453]

It must be stressed that the spin-echo sequence is applied only during the detection period and its unique purpose is to estimate the signal amplitude (in a sense, it is a replacement for the simple 90° pulse). Consequently, in an arrayed multi-block experiment whose purpose is to measure Ti(Br), only the X value is varied, while the delays 5 and 8 are kept constant in order to make sure that no T2(Ba) effects leak into the experimental relaxation curves. Moreover, to avoid contamination of the echo by FID residues due to imprecise settings of RF pulses and to Bi inhomogeneity, proper phase cycling is highly recommended. [Pg.458]

The result is an enhancement of all the advantages of spin-echo detection. The number of usable data points in each acquired data array can in this case exceed in an FID by a factor much larger than two. Since T2 relaxation is going on during the detection, it is again important to keep 8 rigorously constant during the whole multi-block experiment. [Pg.458]

A close inspection of Table 4 raises the question whether inhibitor concentration should be considered as a block factor, preferably requiring a nonparametric randomized complete block experiment approach. Employing for the corrosion potential the Friedman statistic, e.g. [22-24] ... [Pg.102]

If the two-factor cases considered here were known to originate (at least approximately) from a normal population, the standard randomized block experiment approach would be admissible for testing the significance of the block effect. A detailed discussion of this technique, widely documented in the statistical textbook literature, is omitted. Table 10 indicates the possibility of drawing qualitatively identical inferences from nonparametric and conventional analysis of variance, even if only one of the two is correct, in principle. [Pg.103]

Table lO.Comparison of two-factor analysis via Friedman s statistic and conventional randomized block experiment in (parametric) ANOVA... [Pg.104]

Strip-block experiments, such as the one described in this section, are clearly considerably easier to run than either the completely randomized product design or either of the split-plot designs described above, that is, arrangements (I) and (II). [Pg.66]

On the basis of IR studies and site-blocking experiments, Sachtler et al. suggested that diatomic adsorbed oxygen species react selectively with ethylene to yield ethylene oxide904 908 [Eq. (9.169)] atomic oxygen formed, in turn, reacts with ethylene to result in complete oxidation [Eq. (9.170)] ... [Pg.507]

TNA shows about the same sensitivity as tetryl in the drop test. Lead block experiments have been reported which showed that 10 grams of TNA produced a net expansion of 430 cc., TNT 254 cc., picric acid 297 cc., tetryl 375 cc., guncotton 290 cc., and 75 per cent dynamite 300 cc.76 Experiments with the manometric bomb gave the results indicated below. [Pg.175]

Channelling and blocking experiments, and therefore the true surface sensitive capabilities of RBS, are restricted to single crystals. [Pg.31]

Figure 44. The steady-state voltage of an electron-blocking experiment on YBa2Cu306+jr allows the determination of its ion conductivity as a function of temperature and the assignment to an oxygen partial pressure.11,238 Reprinted from J. Maier, P. Murugaraj, G. Pfundtner, W. Sitte, Ber. Bunsenges. Phys. Chem., 1350-1356, (1989) 93, 1989 with permission from Deutsche Bunsen-Gesellschaft fur Physikalische Chemie. Figure 44. The steady-state voltage of an electron-blocking experiment on YBa2Cu306+jr allows the determination of its ion conductivity as a function of temperature and the assignment to an oxygen partial pressure.11,238 Reprinted from J. Maier, P. Murugaraj, G. Pfundtner, W. Sitte, Ber. Bunsenges. Phys. Chem., 1350-1356, (1989) 93, 1989 with permission from Deutsche Bunsen-Gesellschaft fur Physikalische Chemie.
Figure 45. The steady-state voltage of the ion blocking experiment on SrTi03 allows one to determine the partial electronic conductivity. The experiments succeed without encapsulation, simply on the basis of inhibited exchange kinetics (in contrast to Figures 44 and 46).11,239 Reprinted from I. Denk, W. Munch, and J. Maier, J. Am. Ceram. Soc., 78 (1995) 3265-3272. Copyright 1995 with permission from The American Ceramic Society . Figure 45. The steady-state voltage of the ion blocking experiment on SrTi03 allows one to determine the partial electronic conductivity. The experiments succeed without encapsulation, simply on the basis of inhibited exchange kinetics (in contrast to Figures 44 and 46).11,239 Reprinted from I. Denk, W. Munch, and J. Maier, J. Am. Ceram. Soc., 78 (1995) 3265-3272. Copyright 1995 with permission from The American Ceramic Society .
Figure 46. The steady-state voltage of an electron-blocking experiment on ISFSr CaCi Og - (upper curve, nonsealed cell lower curve, sealed cell) shows the necessity of a lateral coating (only the lower curve corresponds to true ionic conductivities).246 Reprinted from M. Quilitz and J. Maier, J. Superconductivity, 9 (1996) 121-127. Copyright 1996 with permission fromKluwer Academic Publishers (Springer). Figure 46. The steady-state voltage of an electron-blocking experiment on ISFSr CaCi Og - (upper curve, nonsealed cell lower curve, sealed cell) shows the necessity of a lateral coating (only the lower curve corresponds to true ionic conductivities).246 Reprinted from M. Quilitz and J. Maier, J. Superconductivity, 9 (1996) 121-127. Copyright 1996 with permission fromKluwer Academic Publishers (Springer).
The depolarization behavior is derived in the same way (Appendix 2). Figure 47 shows both the polarization and depolarization transients of a blocking experiment on PbO (orh.) characterized by consistent diffusion values. As already stated, only... [Pg.96]

Based on this approach, a triblock copolymer of ethylene oxide (EO) and propylene oxide (PO), HO(EO)n(PO)m(EO)nOH, was analyzed with respect to the PPO inner block and the PEO outer blocks by LC-CC and SEC. For the selective separation of the block copolymer with respect to the PPO block, experiments... [Pg.38]

Block 2 or block — experiments 2 and 7 with code names a and be ... [Pg.444]

Block 4 or block + experiments 4 and 5 with code names ab and c. [Pg.444]

A randomized complete block experiment design could determine surfactant differences as well as or better than multiple correlation analysis. However, one of the objectives of this work was to try to obtain additional information from preexisting sets of data. For this, multiple correlation analysis is particularly well suited. [Pg.185]


See other pages where Blocking Experiments is mentioned: [Pg.123]    [Pg.267]    [Pg.61]    [Pg.443]    [Pg.448]    [Pg.94]    [Pg.104]    [Pg.189]    [Pg.62]    [Pg.653]    [Pg.84]    [Pg.27]    [Pg.27]    [Pg.179]    [Pg.101]    [Pg.189]    [Pg.25]    [Pg.124]    [Pg.74]    [Pg.93]    [Pg.2921]   


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