Towards an appropriate acceleration model for beol tddb
Ramachandran Muralidhar, Eric G. Liniger, et al.
IRPS 2016
The two-dimensional random-parking limit is the area fraction of a plane covered by circles when the circles are added sequentially in a random way, without overlap, until no further circles can be added. As yet, no analytical solution exists for this limit. Several computer simulations and one experimental study have been carried out in the past, with results varying from 50% to 62% for the parking limit. In our work, we carry out an experimental determination of this parking limit, utilizing a spherical colloid that sticks irreversibly to a flat substrate. The experimental value obtained is 0.55±0.01, which agrees with two of the most recent, computer-generated values. © 1986 The American Physical Society.
Ramachandran Muralidhar, Eric G. Liniger, et al.
IRPS 2016
C. J. Penny, S. Gates, et al.
IITC 2017
Robert F. Cook, Eric G. Liniger
JES
John Toner, George Y. Onoda
Physical Review Letters