The components of the solubility parameters of some polyols have been determined. The determination is based on the use of three mixtures of solvents. For each mixture, the point of maximum interaction between the mixture and the polyol was obtained from the maximum value of the intrinsic viscosity.
Solubility parameter components of some polyurethanes
β Scribed by Ryszard Mieczkowski
- Publisher
- Elsevier Science
- Year
- 1992
- Tongue
- English
- Weight
- 180 KB
- Volume
- 28
- Category
- Article
- ISSN
- 0014-3057
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β¦ Synopsis
The components of the solubility parameter of some polyurethanes have been determined. The determination is based on the application of three mixtures of solvents. For each mixture, the point of maximum interaction between the mixture and the polyurethane was obtained from the maximum value of the intrinsic viscosity. The calculation of the solubility parameter components is based on the application of the three points of maximum interaction for each examined polymer. The following components of solubility parameters, and total parameters have been obtained: for polyurethane obtained from poly(ethylene oxide) and 1,6-hexamethylene diisocyanate: Jd=17.6+0.1, Jp=3.5+0.2, 6h=9.0+0.1, ~o=20.1 +0.2, for polyurethane from poly(propylene oxide) and 1,6-hexamethylene diisocyanate: c5 d = 16.8 __+ 0.8, Jp = 4.4 _+ 0.2, 6h = 6.8 _ 0.3, C~ o = 18.6 ___+ 0.9, for polyurethane from poly(ethylene adipate) and 1,6-bexamethylene diisocyanate: c~ = 17.2 + 1.7, 6p = 4.5 + 0.8, 6 h = 9.3 + 0.1, ~o = 20.1 + 1.7; all values are in (J/ml) j/2.
π SIMILAR VOLUMES
A~tract--A method for the determination of the solubility parameter components 6d, 6p, 6 h of polymers has been proposed. The method is based on a simple geometrical model in three-dimensional space. The determination is based on the application of three mixtures of solvents. For each mixture from t
We consider the problem of estimating a p-dimensional parameter y ΒΌ Γ°y 1 ; y; y p Γ when the observation is a p ΓΎ k vector Γ°X ; UΓ where dim X ΒΌ p and where U is a residual vector with dim U ΒΌ k: The distributional assumption is that Γ°X ; UΓ has a spherically symmetric distribution around Γ°y; 0Γ: Tw