1966
DOI: 10.1002/pol.1966.160040605
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Angular distribution of intensity of rayleigh scattering from comblike branched molecules

Abstract: The angular distribution function P(θ) for intensity of light scattered by a dilute solution of comblike branched molecules has been determined for three situations of some interest for evaluation of experimental data: (1) the molecules are identical with branches of equal length attached equidistantly along linear backbone chains; (2) the molecules are homogeneous in mass, with the same number of branches on each molecule, but the branches are distributed at random along the chain; (3) branches and main chain… Show more

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Cited by 87 publications
(65 citation statements)
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“…14 The P(q) function derived by Benoit for star-branched polymers on the assumption of a Gaussian distribution of the chain elements is 16,17 where f is the number of arms and V ) ( f /(3f -2)) 1/2 qR g . As the star becomes denser (increasing f), u ) q max R g is expected to decrease and reach a limit of 3.76, closer to 3.…”
Section: Resultsmentioning
confidence: 99%
“…14 The P(q) function derived by Benoit for star-branched polymers on the assumption of a Gaussian distribution of the chain elements is 16,17 where f is the number of arms and V ) ( f /(3f -2)) 1/2 qR g . As the star becomes denser (increasing f), u ) q max R g is expected to decrease and reach a limit of 3.76, closer to 3.…”
Section: Resultsmentioning
confidence: 99%
“…In most branching analysis, measured g ′ is usually related with the theoretical g rw , not experimentally measured g . Casassa and Berry reported the theoretical prediction of the contraction factor g rw of comb‐shaped polymers based on random walk statistics . Among a few different model architectures of the model comb polymers, the theoretical prediction of g rw for a random comb is as follows grw = λ + normal2fλ(1 λ)normal2 + normal3f normal2f2 (1 λ)normal3where λ is the weight fraction of backbone, and f is the number of branches.…”
Section: Resultsmentioning
confidence: 99%
“…This behavior reflects the structure of star polymers. In the case of regular combshaped homo-polymers at a q state, a mean-square radius of gyration hS 2 i comb can be derived (for large m) as [31,32] hS 2 i comb Z l C ð1KlÞ 7=3 ð3nK2Þ n 2 ! mb 2 6…”
Section: The Specific Dimensions Of the Poly(psm) N Star Polymersmentioning
confidence: 99%