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Temperature blobs

Now consider an isolated chain of length n n. Parts nt < raj intrinsically should show only weak interaction effects, the effective -parameter zb tnj2 being small (We ignore three-body interactions.) Thus nj-blobs should be random walk-like intrinsically. A long chain should show a swollen configuration, built from Gaussian temperature blobs. This yields... [Pg.152]

Temperature blobs have been introduced in [DJ78]. They have been exploited to model the internal structure of a chain for instance in [WC79]. [Pg.154]

Now consider the weak coupling region / < 1. Prom Eq. (13.33 ii) we find that q2 —v g2, z fixed, implies,/ — 0. From Eqs. (13,24), (14.16) we then find the trivial limiting behavior Ja(q) 1/q2, in accord with the temperature blob model. For a system close to the excluded volume limit for large q we first may find some region described by the law (14.17), the trivial behavior developing only for extreme values of the momentum (see Fig. 14.2),... [Pg.250]

In cases of intermediate degrees of chain swelling, the temperature blob approach [21] has been useful in modeling excluded volume effects. It consists in defining a blob comprising a number nt of monomers that obey ideal chain statistics while the blobs themselves show excluded volume effects ... [Pg.93]

Monomers on a polymer chain in a solvent interact with each other through the effective long-range force. The temperature blob model predicts a crossover from a random coil to a compact globule. On the basis of the mean-field free energy, this section studies the possibility of a sharp CG transition [16,20]. [Pg.21]

This is much larger than the number of monomers gr = 1/t in the temperature blob studied in Section 1.6. [Pg.90]

As mentioned earlier, the physical properties of a liquid mixture near a UCST have many similarities to those of a (liquid + gas) mixture at the critical point. For example, the coefficient of expansion and the compressibility of the mixture become infinite at the UCST. If one has a solution with a composition near that of the UCEP, at a temperature above the UCST, and cools it, critical opalescence occurs. This is followed, upon further cooling, by a cloudy mixture that does not settle into two phases because the densities of the two liquids are the same at the UCEP. Further cooling results in a density difference and separation into two phases occurs. Examples are known of systems in which the densities of the two phases change in such a way that at a temperature well below the UCST. the solutions connected by the tie-line again have the same density.bb When this occurs, one of the phases separates into a shapeless mass or blob that remains suspended in the second phase. The tie-lines connecting these phases have been called isopycnics (constant density). Isopycnics usually occur only at a specific temperature. Either heating or cooling the mixture results in density differences between the two equilibrium phases, and separation into layers occurs. [Pg.417]

In the Lagrangian approach, individual parcels or blobs of (miscible) fluid added via some feed pipe or otherwise are tracked, while they may exhibit properties (density, viscosity, concentrations, color, temperature, but also vorti-city) that distinguish them from the ambient fluid. Their path through the turbulent-flow field in response to the local advection and further local forces if applicable) is calculated by means of Newton s law, usually under the assumption of one-way coupling that these parcels do not affect the flow field. On their way through the tank, these parcels or blobs may mix or exchange mass and/or temperature with the ambient fluid or may adapt shape or internal velocity distributions in response to events in the surrounding fluid. [Pg.165]

We do not intend to give an overview over all results of scaling theory here. Rather we concentrate on topics relevant for the bulk behavior of normal polymer solutions. We discuss in particular the concentration dependence, introducing the blob -picture (Sect. 9.1). Temperature dependence is discussed in Sect. 9.2. The results are summarized in the Daoud-Jannink diagram [DJ76] which separates parameter space into several regions, where different characteristic behavior is expected. [Pg.144]

The blob concept is very successful in describing qualitative features of the concentration crossover5 from dilute to semidilute solutions. This has led to a discussion of the temperature crossover5 among the 0- or excluded... [Pg.151]

The capillary fuze i simple to construct and use. Popular with the anarchists around the turn of the century, it fell into disuse with the introduction of cheap, reliable alarm clocks and the increased availability of electric blasting caps. Speculation has it that the San Francisco Market Street bomb of 1916 used a timer of this type. It can be quite accurate if all the variables—including temperature, angle, and construction of the wick—are taken into account. This is why it should be thoroughly tested before being used on an operation. In operation, the sulphuric acid is drawn up the cotton wick by capillary action until it contacts the chlorate, at which time it ignites. The blob of chlorate can be imbedded in an incendiary mixture, a nonelectric blasting cap, or what have you. [Pg.104]

The dark brown blobs In this STM picture recorded at a temperature of 4 K are individual oxygen atoms adsorbed on a silver surface. The light blobs are individual ethylene (ethene) molecules. Ethylene will only adsorb on silver if adjacentto an oxygen atom, This is an atomic scale view of a very important industrial process—the production of ethylene oxide from ethylene and oxygen using a silver catalyst. [Pg.82]

Further developments in this field would probably be forthcoming with more precise studies of the energetics of Ps formation, and measurements of the work functions for e+ and Ps using low-energy positron beams. Better understanding may come from studies of Ps formation at different temperatures and external electric fields (determination of e+ mobility, investigation of the positron-blob interaction, e+ thermalization parameters and its spatial distribution). [Pg.144]


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See also in sourсe #XX -- [ Pg.19 ]




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