Annina Riedhauser, Viacheslav Snigirev, et al.
CLEO 2023
We study the scheduling situation where n tasks, subjected to release dates and due dates, have to be scheduled on m parallel processors. We show that, when tasks have unit processing times and either require 1 or m processors simultaneously, the minimum maximal tardiness can be computed in polynomial time. Two algorithms are described. The first one is based on a linear programming formulation of the problem while the second one is a combinatorial algorithm. The complexity status of this "tall/small" task scheduling problem P|r i,p i = 1, size i ∈ {1, m}|T max was unknown before, even for two processors.
Annina Riedhauser, Viacheslav Snigirev, et al.
CLEO 2023
Ismail Akhalwaya, Shashanka Ubaru, et al.
ICLR 2024
Guojing Cong, David A. Bader
Journal of Parallel and Distributed Computing
Arnold L. Rosenberg
Journal of the ACM