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Handbook of Solvents - George Wypych - ChemTech - Ventech!

Handbook of Solvents - George Wypych - ChemTech - Ventech!

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260 Nobuyuki Tanaka<br />

Table 5.2.4 shows the numerical values <strong>of</strong> δ p for aPP, together with T g,h g,h x, and h 0,<br />

which give the concave type curves against1-X A, respectively. Where X A is the mole fraction<br />

<strong>of</strong> meso dyads. As h u <strong>of</strong> crystals or quasi-crystals in aPP, 1900 cal/mol was used, because<br />

h u(=1900 cal/mol) <strong>of</strong> iPP 28 should be almost equal to that <strong>of</strong> syndiotactic PP (sPP);<br />

h conf +h int ≈1900 cal/mol at each T m for both PP, where h conf = 579.7 cal/mol at T m = 457K 28<br />

for iPP, h conf = 536.8 cal/mol at T m = 449K 34 for sPP, and h int = 1360 cal/mol for both PP.<br />

Here quasi-crystals are ordered parts in aPP with1-X A≈0.30 ~ 0.75, which do not satisfy<br />

the requirements <strong>of</strong> any crystal cell. As T g <strong>of</strong> iPP and sPP, 270K was used for both PP. 12,35<br />

The experimental values <strong>of</strong> T g for aPP are less than 270K. 36-41 In this calculation, for aPP<br />

with1-X A= 0.4, the minimum <strong>of</strong> T g, 254K, was obtained. δ p in T>T g showed the minimum,<br />

8.22 (cal/cm 3 ) 1/2 ,at1-X A= 0.3, which is 0.20 less than 8.42 (cal/cm 3 ) 1/2 <strong>of</strong> iPP, and<br />

δ p in T

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