Abstract
A new formulation of the radius of gyration of a random-flight chain is presented here. The three independent orthogonal components of the radius of gyration and their associated distribution functions are deduced from the usual model. The properties of the distribution functions are discussed and they are numerially evaluated to a third-order approximation. An alternate empirical distribution function is presented and its properties are analyzed.
References
8
Referenced
56
{'key': '2024020821262881100_r1'}
{'key': '2024020821262881100_r2'}
10.1002/macp.1960.020350103
/ Makromol. Chem. (1960)10.1063/1.1699180
/ J. Chem. Phys. (1953){'key': '2024020821262881100_r5'}
{'key': '2024020821262881100_r6'}
10.1063/1.1732501
/ J. Chem. Phys. (1962)10.1063/1.1733943
/ J. Chem. Phys. (1963)
Dates
Type | When |
---|---|
Created | 20 years, 7 months ago (Jan. 9, 2005, 1:59 a.m.) |
Deposited | 1 year, 6 months ago (Feb. 8, 2024, 4:26 p.m.) |
Indexed | 1 year, 6 months ago (Feb. 11, 2024, 6:41 a.m.) |
Issued | 62 years, 3 months ago (May 1, 1963) |
Published | 62 years, 3 months ago (May 1, 1963) |
Published Print | 62 years, 3 months ago (May 1, 1963) |
@article{Forsman_1963, title={Radii of Gyration for Random-Flight Chains}, volume={38}, ISSN={1089-7690}, url={http://dx.doi.org/10.1063/1.1733942}, DOI={10.1063/1.1733942}, number={9}, journal={The Journal of Chemical Physics}, publisher={AIP Publishing}, author={Forsman, W. C. and Hughes, R. E.}, year={1963}, month=may, pages={2118–2123} }