## I95 5,5'-Dinitro-2,2'-dipyridyl and 5,5'-dinitro-8,8'-diquinolyl sulfides were made as subsequently described by Surrey and Lindwall. These known compounds as well as the mononitro sulfones, the amino sulfones, the amino sulfides, 5-nitro-2-pyridy] phenyl sulfide, and 8-quinolinesulfanilyl sul
The determination of average molecular weights or particle sizes for polydispersed systems
โ Scribed by Elmer O. Kraemer
- Publisher
- Elsevier Science
- Year
- 1941
- Tongue
- English
- Weight
- 919 KB
- Volume
- 231
- Category
- Article
- ISSN
- 0016-0032
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โฆ Synopsis
With the exception of certain well-defined, crystallizable proteins and some synthetic products prepared under quite special conditions (3), macromolecular substances are commonly non-homogeneous in molecular weight. Fine powders and colloidally dispersed materialare also typically polydispersed. The only generally applicable methods of determining the degree of heterogeneity of such materials without actually effecting a separation of the material into fractions depend upon sedimentation analysis. For the very finely divided dispersions and, particularly, for macromolecular substances, such analysis requires the application of the ultracentrifuge. Under the most favorable conditions, fractionation (e.g., by precipitation or solution methods) is relatively ineffective as well as laborious, and the results from the ultracentrifugal analysis of fractionated samples demonstrate that their degree of heterogeneity is quite pronounced (6, p. 353; 13, p. 437).
Owing to the highly specialized character of ultracentrifuge technic, the determination of an average molecular (Note--The Franklin Institute is not responsible for the statements and opinions advanced by contributors in the Joum~aL.
๐ SIMILAR VOLUMES
Correction procedures are described for determining the molecular weight dependence of an arbitrary property X(M)= K,M ~ for monodisperse samples from measured values of polydisperse samples. The required data may be various types of average values of the molecular weight and of arbitrary powers of
On the basis of the first-order Markovian statistics, we propose a general matrix formula for the weight-average molecular weight of crosslinked polymer systems, explicitly given by M w ฯญ M w,0 ฯฉ WX 0 (I ุ X) ฯช1 S f . This equation is valid for both step and chain-growth polymerizations, including t