Phys. Rev. Lett. 59, 2067–2070 (1987)Some consequences of an equation of motion for diffusive growthSee Also: Erratum Received 21 July 1987; published in the issue dated 2 November 1987 An equation of motion is derived for the surface harmonic measure and the surface Green’s function in a class of diffusive growth processes, including diffusion-limited aggregation as a special case. These equations, in conjunction with a scaling hypothesis, imply a relation between the ‘‘multifractal’’ spectrum of exponents and the mass scaling of the clusters generated by these processes. Under some circumstances, this relation is inconsistent with a scaling law proposed by Turkevich and Scher. © 1987 The American Physical Society URL:
http://link.aps.org/doi/10.1103/PhysRevLett.59.2067
DOI:
10.1103/PhysRevLett.59.2067
PACS:
64.60.Ak, 05.20.Dd, 41.10.Dq
See AlsoErratum: Thomas C. Halsey, Some Consequences of an Equation of Motion for Diffusive Growth, Phys. Rev. Lett. 60, 76 (1988). |
|
About | Terms and Conditions | Subscriptions | Search | Help
Use of the American Physical Society websites and journals implies that the user has read and agrees to our Terms and Conditions and any applicable Subscription Agreement. Physical Review®, Physical Review Letters®, Reviews of Modern Physics®, and Physical Review Special Topics® are trademarks of the American Physical Society.