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Polymer random

Figure 11.7 illustrates the three different subtypes of dendritically branched molecules that have been identified within the major architectural class of dendritic polymers. Random hyperbranched polymers, not only exhibit polydispersity in molecular mass between individual molecules, it should also be noted... [Pg.266]

Dimensions of an actual polymer random coil in a theta state. [Pg.45]

An illustrative description of the ineffective cycles is provided by the network polymer random model8,187>. The model is underlied by a conception of the network polymer structure as a combination of the accidentally associated cycles with a certain distribution by size. Scheme (27) illustrates the first members of a series of cyclic structures formed by reaction of the diepoxides with diamines (the notation i, j means a ring composed of i diepoxide and j diamine units)... [Pg.143]

Eyring,H., Ree.T., Hirai,N. The viscosity of high polymers — Random walk of a group of connected segments. Proc. Natl. Acad. Sci. 44,1213-1217 (1959). [Pg.173]

Peptides can be used to direct the nanoscale assembly of amphiphilic synthetic polymers. A common feature is that the self-assembly of the peptides proceeds as it would do in the absence of the polymer conjugates, with the peptide suprastructure forming a core, surrounded by the polymer random coil. The polymer shell acts to limit aggregation of the peptides beyond a certain size limit. A particularly striking example of this is the self-assembly of cyclopeptide-polymer composites, which form hollow... [Pg.220]

Figure 6-1. Depiction of a polymer random coil expanded in a solvent or contracted in a nonsolvent... Figure 6-1. Depiction of a polymer random coil expanded in a solvent or contracted in a nonsolvent...
Let P(i, s) be the unnormalized probability that the sth step of a polymer random walk (s + 1 segments) ends at a lattice site in layer i. The proceeding step s — 1 must reside in one of the layers i — 1, i, or i + 1, suggesting the recurrence relation... [Pg.162]

Applications To produce polypropylene (PP) including homo-polymer, random copolymer and impact copolymer. [Pg.164]

Product The process can produce a broad range of polypropylene polymers, including homo-polymer, random copolymer and impact copolymer, which become high-quality grades that can cover various applications. [Pg.164]

The considerable importance of copolymers for practical purposes generated a considerable number of studies dedicated to thermal stability and pyrolysis of copolymers (see e.g. [10-15]). The presence of two or more monomeric structures in a macromolecule can influence significantly the thermal behavior and the composition of its pyrolysate. Depending on the ratio of the comonomers, as well as on the structure of the polymer (random, alt, block, graft, etc ), the pyrolysis output can be very different. Based on this, pyrolysis results are frequently used for the analysis of copolymer structures. [Pg.47]

PMMA. For other polymers, random chain cleavage is the major pathway, which leads to the formation of very complex mixtures of products. [Pg.123]

Class II polymers—random copolymers—fit less neatly into crystal lattices. Melting points are depressed, and the degree of crystallization is reduced. (A few special exceptions exist, in which the two monomer units are sufficiently matched in geometry that they can interchangeably occupy sites in a common lattice.) Because vitrification does not involve fitting into a crystal lattice, the glass temperatures of copolymers are not depressed by the chain irregularity. Consequently, random copolymers do not follow the T i(-Tg correlation characteristic of Class I polymers (3). [Pg.243]

Functional Polymers Random Copolymers by Stable Free Radical Polymerization... [Pg.28]

Three urethane-crosslinked polybutadiene elastomers (TB-1, TB-2, and TB-3) of varying crosslinking levels, along with a similarly crosslinked styrene-butadiene copolymer (HTSBR) and two polybutadiene polymers randomly crosslinked with dicumyl peroxide (PB-1 and PB-2), have been investigated to determine their viscoelastic behavior. Elsewhere, TB-1, TB-2, and TB-3 have been designated as HTPB-1, HTPB-2, and HTPB-3, respectively. [Pg.213]


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See also in sourсe #XX -- [ Pg.485 ]




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Behavior compatible with random network polymer

Characteristic dimensions of random coil polymers

Condensation polymers random copolymers

Continuous time random walk model polymers

Degradation, polymer random chain scission

Flexible Sequence-Random Polymers

Multiphase polymers random copolymers

Polymer chain random walk

Polymer chain, random scission

Polymer random walk

Polymer random-type amphiphilic copolymers

Pseudomonas Random polymers

Random Polymer Models and their Applications

Random Polymers and (De)Localization Phenomena

Random Walks, Polymer Chains and Membranes

Random coil polymer diffusion

Random coiled Polymer

Random environment, polymers

Random hyperbranched polymers

Random polymer coil

Random units, polymer description

Randomly Crosslinked Polymers

Randomly branched polymers

Scattering from Random Coil Polymers

Size and overlap of randomly branched polymers

Size of ideal randomly branched polymers

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