1969
DOI: 10.1002/app.1969.070130506
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Prediction of polymer densities

Abstract: synopsisA method is proposed for predicting the density of a linear, amorphous polymer. The method is based on the additivity of group increments for the molar volume of a polymer unit. It is analogous to the published methods for predicting the molar volume of organic liquids. The method may be improved as additional experimental values on polymer densities become available.

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Cited by 70 publications
(53 citation statements)
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“…For amorphous murein a density of 1.24 g/ cm3 was estimated. The applied group increments used to estimate the amorphous density of murein were taken from an analysis of linear polymers [18]. Therefore, the estimated density of 1.24 g/cm3 can only be used as a very rough approximation.…”
Section: The State Of Order Of Mureinmentioning
confidence: 99%
“…For amorphous murein a density of 1.24 g/ cm3 was estimated. The applied group increments used to estimate the amorphous density of murein were taken from an analysis of linear polymers [18]. Therefore, the estimated density of 1.24 g/cm3 can only be used as a very rough approximation.…”
Section: The State Of Order Of Mureinmentioning
confidence: 99%
“…Amorphous density was estimated by the method proposed by Van Krevelen. 24 The degrees of crystallinity calculated were 65 and 46% for unpoled samples 3 and 5 and 72 and 56% for poled samples, respectively. that this increase in degree of crystallinity for poled samples may be due to the ordered crystal structure.…”
Section: Poled Samplementioning
confidence: 93%
“…Groh and Zimmerman plotted the ratio of molar refraction, R L , to molar volume, V L , for different atoms present in organic polymers [4] using previously published data [5][6][7]. In spite of the broad range of values for each atom, due to different binding structures, and varying chemical environments, it is apparent that fluorine and to a lesser extent oxygen lower the refractive index of a compound [8].…”
Section: Lorentz-lorenz Equation and Correlation Model Of Groh And Zimentioning
confidence: 99%