2014arXiv (Cornell University)Open access

Radius of Gyration of Randomly Branched Molecules

Kazumi Suematsu

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Abstract

The mathematical derivation of the mean square radius of gyration, , of branched polymers is reinvestigated from a kinetic-equation-point of view. In particular we derive the corresponding quantity of the A-R-Bf-1 model; the result showing that the mean square radius of gyration is precisely identical with that of the R-Af model.

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The mathematical derivation of the mean square radius of gyration, , of branched polymers is reinvestigated from a kinetic-equation-point of view. In particular we derive the corresponding quantity of the A-R-Bf-1 model; the result showing that the mean square radius of gyration is precisely identical with that of the R-Af model.

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Available abstract

The mathematical derivation of the mean square radius of gyration, , of branched polymers is reinvestigated from a kinetic-equation-point of view. In particular we derive the corresponding quantity of the A-R-Bf-1 model; the result showing that the mean square radius of gyration is precisely identical with that of the R-Af model.

Key concepts: Radius of gyration, Gyration, RADIUS, Mean square, Square (algebra), Point (geometry), Molecule, Kinetic energy

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