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Chain section

As in all double-bond situations, the adjacent chain sections can be either cis or trans-structures [XV] and [XVI], respectively-with respect to the double bond, producing the following geometrical isomers ... [Pg.28]

The carbon atoms carrying the substituents are not truly asymmetric, since the two chain sections-while generally of different length-are locally the same on either side of any carbon atom, except near the ends of the chain. As usual, we ignore any uniqueness associated with chain ends. [Pg.472]

Benzylic bromination of aikylbenzene side chain (Section 16.9)... [Pg.589]

Electron-transport chain (Section 29.1) The final stage of catabolism in which ATP is produced. [Pg.1240]

Secondary structure (Section 26.9) The level of protein substructure that involves organization of chain sections into ordered arrangements such as j8-plealed sheets or a helices. [Pg.1250]

Side chain (Section 26.1) The substituent attached to the a carbon of an amino acid. [Pg.1250]

Tukker A, Kleijn R, van Oers L, Smeets E (1996) A PVC substance flow analysis for Sweden. Part II mass flows and emissions by PVC chain section. TNO report STB/96/48-II, TNO, Apeldoom, The Netherlands... [Pg.22]

In the packing model [50,62,68] the entanglement distance is interpreted by the gradual build-up of geometrical restrictions due to the existence of other chains in the environment or, more precisely, the entanglement distance is determined by a volume which must contain a defined number of different chains. This approach is based on the observation that, for many polymer chains, the product of the density of the chain sections between entanglements is... [Pg.53]

Table 4. Formation of solid-state complexes between cyclodextrins and hydrophobic poly-mers/oligomers with various chain sectional area... [Pg.163]

As shown in Schemes 7-21 and 7-22, the desired stereochemistry at C-8 and C-12 in the PG framework can be established via three-component coupling. The remaining issue is the question of how to stereoselectively build the chiral 2-cyclopentenone and the lower co-side chain. Sections 7.4.2 and 7.4.3 introduce some general procedures for asymmetric syntheses of these PG subunits. [Pg.415]

Fig. 2. Two limiting cases of a regular comb molecule. The flexible chain sections between two branching points may consist of m monomer units while the/flexible side chains have a length of n monomer units. The one structure (short side chains) resembles a substituted linear chain, the second one (short backbone) has similarity to star molecules... Fig. 2. Two limiting cases of a regular comb molecule. The flexible chain sections between two branching points may consist of m monomer units while the/flexible side chains have a length of n monomer units. The one structure (short side chains) resembles a substituted linear chain, the second one (short backbone) has similarity to star molecules...
The unperturbed mean-square radius is calculable for polymers of known structure, on the assumption of random-flight chains (Section 3). It has usually been assumed that random-flight conformations are adopted at the temperature Al at which A2 is zero, according to Flory s theory (18). Light... [Pg.33]

Synthetic peptides containing side-chain modification have also been used as molecular scaffolds for the preparation of multiple receptors and molecular devices. 5 These include the use of crown ethers, cyclodextrins, porphyrins, and peptides with metal-binding sites (including ferrocenyl and EDTA side chains) (Section 9.4). Cyclization procedures have been developed to prepare biologically active cycloisodityrosine peptides which contain 14-or 17-membered rings (Section 9.5). The use of tryptathionine, a cross-linking dipeptide consisting of side-chain-to-side-chain linked L-Trp-L-Cys that is present in phallotoxins, 6 a family of cyclic heptapeptides, is also described (Section 9.6). [Pg.3]

Peptidomimetics are peptide molecules characterized by modifications to the side chain (Section 9), to the a-carbon (Sections 10.3 and 10.4), or, to the components of a peptide bond itself either singularly (e.g., Sections 10.1 and 10.2), or, in combination. Peptidomimetics containing a modification to the nature of the peptide bond are often referred to as pseudopeptides or peptide bond surrogates. 1 These compounds are sometimes termed as peptide bond isosteres, although the isosteric nature of the replacement is often not obvious or may even be dubious. [Pg.213]

AMJhj is a function 6f a) the orientation of the inter-crosslink vector h. with the respect to the magnetic field B0 and b) the time-averaged value of the sum over k, which is the actual measure of the motional restrictions induced by crosslinking. In lightly crosslinked networks, presented by the freely-jointed model of the polymer chain 108), the residual part also can be described by the number of statistical segments in the chain section between crosslinks (Z) (Eq. (24)) ... [Pg.44]

As it is well known, an "asymmetric carbon atom is a carbon atom bound to four different substituents. According to this definition, the main chain tertiary carbon atoms of a macromolecule obtained by polymerizing a vinyl monomer are, with few exceptions, asymmetric . In fact even by assuming that 1) the macromolecule is linear 2) all monomeric units have a head-to-tail enchainment and 3) the terminal groups are such as to render both terminal segments of the macromolecule identical, the tertiary carbon atoms (with the possible exception of the central tertiary carbon atom of the macromolecule) are bound to two chain sections of different length and are therefore asymmetric . [Pg.395]

Quite different is the picture concerning polytactic addition homopolymers (33, 84) in this case, the asymmetry of the tertiary or quaternary carbon atoms of the main chain, in general is not due, as in vinyl polymers, to the different length of the chain sections bound thereto and to possible differences in terminal groups, but to differences in the groups immediately adjacent to the carbon atom under consideration. [Pg.398]

Birshtein and Luisi (17) made attempts to prove the theoretical validity of the above model by applying the theory of VOLKENSTEIN (137, 138, 139), Birshtein and Ptitsyn (16) on the conformation of isotactic macromolecules, to optically active poly-a-olefins. From their results it is possible to conclude that the presence of asymmetric carbon atoms in the lateral chains might cause the prevalence of main chain sections spiraled in one of the two possible screw senses, mainly for entropic reasons. [Pg.449]

Equation (D.37) was derived on the assumption that for short chain sections, up to a certain cross-over length nc, no excluded volume effect can exist at all beyond nc a maximum excluded volume characterized by the exponent v = 0.6 is assumed to be effective. To include experimentally observed lower exponents resulting from lower excluded volumes, the authors were forced to take nc as an adjustable parameter, i.e. nc was assumed to increase in length as the excluded volume is lowered under 6-conditions n< tends to infinity. Equation (D.37) must therefore be considered as a semiempirical relationship only. More exact calculations have been carried out by Stockmayer and Tanaka203 for small excluded volumes on the basis of a perturbation theory. [Pg.91]

There are features in this conversion that closely resemble the dark reactions of photosynthesis, which build a C6 chain (fructose) from Cs chains (Section 20-9). For example, the reactants are either phosphate esters or mixed anhydrides, and the phosphorylating agent is ATP ... [Pg.946]


See other pages where Chain section is mentioned: [Pg.222]    [Pg.589]    [Pg.27]    [Pg.259]    [Pg.453]    [Pg.520]    [Pg.597]    [Pg.136]    [Pg.81]    [Pg.209]    [Pg.62]    [Pg.122]    [Pg.122]    [Pg.210]    [Pg.125]    [Pg.141]    [Pg.189]    [Pg.145]    [Pg.312]    [Pg.111]    [Pg.158]    [Pg.82]    [Pg.344]    [Pg.333]    [Pg.84]    [Pg.38]    [Pg.307]    [Pg.245]    [Pg.85]    [Pg.42]   


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Chain area/cross-section

Chain cross section

Chain section elastically active

Chained process sections

Models for Chain Cross Section

Polymer chain cross-sectional area

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