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Extra-mechanical effects

Although a traditional approach without Tiemann s extension [69] yields parameters aj of minimum number, which hence imply primary coefficients F of minimum number in a consistent set, there remain empirical parameters that might have their number reducible through their expression to radial coefficients in functions for extra-mechanical effects - such as gi(R), gv(R) and V(R) introduced above. A few approximate relations such as [71]... [Pg.271]

For vibration-rotational data of LiH in a smaller set, an approach of optimal fitting parameters for extra-mechanical effects has also been applied [85] as for other fits described above, 20 selected parameters were adjusted to reproduce satisfactorily the data, numbering 583 rather than 1000 for which results appear... [Pg.296]

That effective hamiltonian according to formula 29, with neglect of W"(R), appears to be the most comprehensive and practical currently available for spectral reduction when one seeks to take into account all three principal extramechanical terms, namely radial functions for rotational and vibrational g factors and adiabatic corrections. The form of this effective hamiltonian differs slightly from that used by van Vleck [9], who failed to recognise a connection between the electronic contribution to the rotational g factor and rotational nonadiabatic terms [150,56]. There exists nevertheless a clear evolution from the advance in van Vleck s [9] elaboration of Dunham s [5] innovative derivation of vibration-rotational energies into the present effective hamiltonian in formula 29 through the work of Herman [60,66]. The notation g for two radial functions pertaining to extra-mechanical effects in formula 29 alludes to that connection between... [Pg.308]

Relative rates of substitution of tetraalkyltins by mercuric halides are in Table 10. The similarity of the four sets of relative rates led Abraham and Johnston21 to conclude that all four series of substitutions proceed by the same mechanism, SE2(open). The pronounced steric sequences of relative rates (Table 10) may be considered in terms of the analysis of Abraham and Spalding (see p. 71) there is a very slight extra steric effect when mercuric chloride is the electrophile, but there is no obvious reason why this should be so. [Pg.93]

Explicit balances must be written for S and the extra mechanisms must be included when deriving expressions for [Ptot]> Rp and DP . As solvent/transfer agent is generally not completely consumed, the retardation effect will last the duration of the polymerization. The degree of retardation depends on the value of which can vary with monomer type ... [Pg.132]

A different form of retardation occurs when a radical species formed from transfer (S in Scheme 4.3) reinitiates at a slow rate. In addition to the slower reaction rate with monomer to form a polymer radical, the termination of S with other radicals in the system may also need to be considered (Scheme 4.8). Explicit balances must be written for S, and the extra mechanisms must be included when deriving expressions for [Ptot], Rpoi, and DP . As solvent/transfer agent is generally not completely consumed, the retardation effect will last the duration of the polymerization (curve b in Figure 4.2). The degree of retardation depends on the value of which can vary with monomer type many carbon-centered radicals show much lower reactivity toward vinyl esters (for example, vinyl acetate) than (meth)acrylates [3]. [Pg.171]

In this section, the friction and wear of PTFE-based composites with different nano-scaled fillers are explicitly discussed. The friction coefficients of PTFE-based composites with different nanoscaled fillers differ with each other because of the dissimilar physical and chemical properties of different types of nanofiUers. However, despite the different nanofiller type and content, the variation of friction coefficient between PTFE-based composites and pure PTFE is evident under different experimental conditions. On the one hand, this is caused by the very low friction coefficient of pure PTFE so that a further decrease in friction coefficient becomes a formidable issue. On the other hand, due to the material nature of the nanofillers—for instance the lubrication property of nano-EG significantly lowers the friction coefficient of PTFE/nano-EG composites while friction coefficient of PTFE/nanoserpentine composites barely changes, which is greatly related to the material nature of the nanofillers. Conversely, a dramatic reduction in wear rate is observed in all PTFE-based composites. It is believed that the strong interfacial interaction, high shear strength, enhanced load capacity, and extra lubrication effect of PTFE-based composites with nanoscaled fillers are responsible for the improvement of wear resistance. However, the specific enhancement mechanism remains unsolved. [Pg.502]

Dilution. In many appHcations, dilution of the flocculant solution before it is mixed with the substrate stream can improve performance (12). The mechanism probably involves getting a more uniform distribution of the polymer molecules. Since the dosage needed to form floes is usually well below the adsorption maximum, a high local concentration is effectively removed from the system at that point, leaving no flocculant for the rest of the particles. A portion of the clarified overflow can be used for dilution so no extra water is added to the process. [Pg.36]

In recent years there has been a renewed appreciation of potential beneficial effects of roughness on a macroscale. For example Morris and Shanahan worked with sintered steel substrates bonded with a polyurethane adhesive [61]. They observed much higher fracture energy for joints with sintered steel compared with those with fully dense steel, and ascribed this to the mechanical interlocking of polymer within the pores. Extra energy was required to extend and break these polymer fibrils. [Pg.335]


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See also in sourсe #XX -- [ Pg.271 , Pg.277 , Pg.278 , Pg.281 , Pg.283 , Pg.286 , Pg.288 , Pg.289 , Pg.296 , Pg.308 ]




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