Byzantine-Robust Decentralized Federated Learning
Minghong Fang, Zifan Zhang, et al.
CCS 2024
The location of a printed edge can be controlled to a fineness that is two orders of magnitude smaller than the design grid, if a slight displacement of the pattern can be tolerated. The essence of this asymmetric subgrid biasing technique is the crenelation of two edges of a pattern into different periods. Fractional arithmetic results in a bias increment that much smaller than that can be achieved with halftone biasing. For a design grid of 20 nm (1X), and an exposure system with λ = 248 nm, NA = 0.68, and σ = 0.8, the bias increment can be as small as 0.22 nm. © 2001 SPIE · 1605-7422/01/$15.00.
Minghong Fang, Zifan Zhang, et al.
CCS 2024
Martin Charles Golumbic, Renu C. Laskar
Discrete Applied Mathematics
John S. Lew
Mathematical Biosciences
David L. Shealy, John A. Hoffnagle
SPIE Optical Engineering + Applications 2007