1953
DOI: 10.1002/pol.1953.120110406
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Adsorption of high polymers from solution on to solids. I. Adsorption of polystyrene on charcoal

Abstract: Rates of adsorption from solution on to charcoal and adsorption isotherms have been determined for unfractionated and fractionated polystyrene samples. The rates and extent of adsorption increase with decreasing solvent power and decreasing molecular weight. The rate curves of the fractionated samples show two distinct steps. Langmuir's adsorption equation is obeyed. Mechanisms of adsorption are discussed.

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Cited by 56 publications
(12 citation statements)
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“…Aluminium silicate being a porous adsorbent does not have smooth surface, hence multisegment adsorption may not occur on irregular surface. Similar results on polymer adsorption obeying the LANaMma-isotherm have been reported by many investigators79 10 case of porous adsorbents where polymer molecules enter into tiny pores, the picture of multisegment adsorption cannot describe the process of adsorption adequately. However, an attempt has further been made to see the consistency of the data with the SIMHA-FRISCH-EIRTCH (SFE) theoryls-18 of polymer adsorption.…”
supporting
confidence: 80%
“…Aluminium silicate being a porous adsorbent does not have smooth surface, hence multisegment adsorption may not occur on irregular surface. Similar results on polymer adsorption obeying the LANaMma-isotherm have been reported by many investigators79 10 case of porous adsorbents where polymer molecules enter into tiny pores, the picture of multisegment adsorption cannot describe the process of adsorption adequately. However, an attempt has further been made to see the consistency of the data with the SIMHA-FRISCH-EIRTCH (SFE) theoryls-18 of polymer adsorption.…”
supporting
confidence: 80%
“…In the absence of other effects, the diffusion coefficient should decrease with increasing molecular size. The molecular weight-dependence of adsorption rate has been exhibited previously for noncellulosic systems (6)(7)(8)(9). There has been no attempt, however, to show that the increasing rate with decreasing molecular weight is due to changes in the diffusion coefficient and not some other mechanism.…”
Section: Analysis Of the Problemmentioning
confidence: 92%
“…For cyclic chains the factor g in eq 2 is V2. 12 The eigenfunctions are rigorously the sum of free-draining and nondraining eigenfunctions9 <L2) = 6W1+e…”
Section: Calculations and Resultsmentioning
confidence: 99%