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Randomization randomized blocks

Using the f value, let us define the time-dependent quality 2 [f (f)/f (0) - 1] and three intermediate folding times fi/4, t]/2, and 3/4, describing its evolution, as well as the corresponding sequence-averaged probability distribution functions Wi/4, Wi/2, and W3/4. The distribution of folding times averaged over 1000 different sequences of 128-unit HP copolymers with random, random-block, and protein-like statistics are shown in Fig. 26. [Pg.55]

Group-Transfer Polymerization. Living polymerization of acrylic monomers has been carried out using ketene silyl acetals as initiators. This chemistry can be used to make random, block, or graft copolymers of polar monomers. The following scheme demonstrates the synthesis of a methyl methacrylate—lauryl methacrylate (MMA—LMA) AB block copolymer (38). LMA is CH2=C(CH2)COO(CH2) CH2. [Pg.181]

Next consider the case that uses randomized blocking to eliminate the effect of some variable whose effect is of no interest, such as the batch-to-batch variation of the catalysts in the chemical reactor example. Suppose there are k treatments and n experiments in each treatment. The results from nk experiments can be arranged as shown in the block design table within each block, the various treatments are applied in a random order. Compute the block average, the treatment average, as well as the grand average as before. [Pg.506]

Property Units Test method Random Block Homopolymer... [Pg.256]

Random block copolymers of polyesters (hard segments) and amorphous glycol soft segments, alloys of ethylene interpolymers, and chlorinated polyolefins are among the evolving thermoplastic elastomers. [Pg.358]

Figure 4 Randomized block design using four replications having 20 sub-plots each... Figure 4 Randomized block design using four replications having 20 sub-plots each...
Copolymer types Statistical Random Block or graft Alternating... [Pg.321]

In a previous paper (15) the segment density of PVA adsorbed on PS latex in water was presented and it was noted that H Cgans was at the extremity of the s.a.n.s. profile. Calculating <5 assuming a value of a of 0.5 nm gives 13 nm in contrast to the experimental value of 18 nm. The discrepancy here is much smaller than in the case of PE0. This effect is difficult to interpret without further theoretical work but may be attributable to the fact that the PVA chain is less flexible than PEO and that the block structure (PVA is a random block copolymer of vinyl acetate. 12%, and vinyl alcohol) makes the formation of tails less likely. [Pg.156]

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]

A polymer is considered to be a copolymer when more than one type of repeat unit is present within the chain. There are a variety of copolymers, depending on the relative placement of the different types of repeat units. These are broadly classified as random, block, graft, and alternating copolymers (see Fig. 2.1 for structural details Cheremisinoff 1997 Ravve 2000 Odian 2004). Among these stmctures, block copolymers have attracted particular attention, because of their versatility to form well-defined supramolecular assemblies. When a block copolymer contains two blocks (hydrophobic and hydrophilic), it is called an amphiphilic diblock copolymer. The immiscibility of the hydrophilic and lipophilic blocks in the polymers provides the ability to form a variety of assemblies, the stmctures and morphologies of which can be controlled by tuning the overall molecular weight and molar ratios of the different blocks (Alexandridis et al. 2000). [Pg.11]

Figure 5.76 Effect of temperature on shear modulus for random, block, and graft copolymers. Bottom curves are the derivative of the log G curves. Reprinted, by permission, from N. G. McCrum, C. P. Buckley, and C. B. Bucknall, Principles of Polymer Engineering, 2nd ed., p. 173. Copyright 1997 by Oxford University Press. Figure 5.76 Effect of temperature on shear modulus for random, block, and graft copolymers. Bottom curves are the derivative of the log G curves. Reprinted, by permission, from N. G. McCrum, C. P. Buckley, and C. B. Bucknall, Principles of Polymer Engineering, 2nd ed., p. 173. Copyright 1997 by Oxford University Press.
The last property is related to the processing of the rubber in the tire making equipment. By using organo-lithium compound in this case, it was possible to maintain a vinyl content not greater than 18, but to produce a polybutadiene styrene copolymer that has random block styrene and without the use of polar modifiers, which normally will increase the 1,2 content. This copolymer, when compounded in the tread recipe, as shown in the Table XVI, gave properties that are actually equivalent to that of emulsion SBR and in some cases even better. This is particularly true in the properties of the Young modulus index, which showed between -38 to -54 C the Stanley London Skid Resistant, in which the control is 100, shows that 110-115 was obtained. [Pg.422]

There have only been a very limited number of studies on multiblock copolymers with controlled block length (we exclude here the vast literature on random block copolymers such as polyurethanes). Microphase separation in (PS-PI) linear multiblocks with 1 < n < 4 with nearly equal block lengths was studied by Spontak and co-workers (Smith et al. 1993,1994). All (symmetric) samples were... [Pg.66]

Random blocks and Latin Differences between batches, Calculation of effects with... [Pg.165]

Since these randomized blocks are applied to single out inequality effects of a research subject from factor effects, the variance of analysis confidence is increased as experimental error is diminished. The block denotes the part of design points where experimental error is lower than in the experiment as a whole. [Pg.227]


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See also in sourсe #XX -- [ Pg.70 ]




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Balanced incomplete random blocks

Block copolymer random

Block randomization

Block randomization

Block randomized complete

Blocked randomization

Blocked randomization

Coding of randomized complete block designs

Completely randomized block design

Copolymer block and random

Copolymers random block type

Experimental design randomized complete block

Hydrogels Random Block Copolymers

Latin randomized, block

Poly random block type

Random and Block Copolymerization

Random block copolymerization

Random permuted blocks

Randomization and blocking

Randomized block designs

Randomized blocks

Randomized blocks

Randomized blocks method

Randomized complete block designs

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