Diffusion measurements on fractions of amylose and amylopectin were carried out in 10% NH
4SCN aqueous solution. Viscometric and ultracentrifugal studies were carried out on the same fractions and in the same solvent. Linear relations between the diffusion coefficient, D
0, sedimentation coefficient, s
0, intrinsic viscosity, [η] and molecular weight,
M, were obtained for amylose as follows: D
0=1.65×10
-4M
-0.53, s
0=2.49×10
-15M
0.46 and [η]=3.57×10
-4M
0.60. These relations were not linear for amylopectin. D
0 and [η] vs.
M deviate downward in the high molecular weight side, and s
0 vs. M deviates upward therein. The frictional ratios and the axial ratios were calculated as for prolate ellipsoids for both. The axial ratios of amylose are in approximate proportion to the square root of
M, and the asymptotic value coincides with glucose when the ratio equals unity,
i.e. sphere. The ratios of amylopectin are nearly proportional to two-tenth power of
M, similarly to the globular proteins, even if the ratios themselves are higher than the latter, then the configuration of amylopectin was assumed to be intermediate between linear and globular ones. The slopes of the graphs according to the Stockmayer-Albrecht and -Fixman equations on D
0 or s
0 and [η], respectively, are positive for amylose and negative for amylopectin in 10% NH
4SCN and dimethylsulfoxide, and dependent on solvent power, increasing as the power increases. The intercepts agreed with each other, and it was observed that the unperturbed dimension calculated from them fairly well conincides, notwithstanding linear or branched polymers are concerned. The conformation of amylose and amylopectin was discussed in regard to σ-value, persistence length and others. Amylose in solution seems to take the configuration of random coil, on the other hand, amylopectin is distinct in its compactness, characteristic of the branched polymer.
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