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Ronald D. Armstrong

Researcher at Saint Petersburg State University

Publications -  17
Citations -  392

Ronald D. Armstrong is an academic researcher from Saint Petersburg State University. The author has contributed to research in topics: Linear programming & Simplex algorithm. The author has an hindex of 10, co-authored 17 publications receiving 388 citations. Previous affiliations of Ronald D. Armstrong include Rutgers University.

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Minimizing Weighted Absolute Deviation in Single Machine Scheduling

TL;DR: In this paper, a procedure to minimize the total penalty when jobs are scheduled on a single machine subject to earliness and tardiness penalties is presented, where a search among schedules with inserted machine idle time is performed to find a solution.
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A bounding scheme for deriving the minimal cycle time of a single-transporter N-stage process with time-window constraints

TL;DR: A new sequence-dependent parameter, called the minimal time span, is introduced that gives a tight lower bound on the cycle time for a candidate schedule and a search procedure based on this parameter is proposed that is close to that achieved by the linear programming based approach.
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Minimizing the fleet size with dependent time-window and single-track constraints

TL;DR: An algorithm is proposed that derives heuristic cyclic schedules and is able to find the optimal schedule under certain conditions and results evaluating the effectiveness of the heuristic under general conditions are given.
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A new strongly polynomial dual network simplex algorithm

TL;DR: This paper presents a new dual network simplex algorithm for the minimum cost network flow problem that works directly on the original capacitated network and is better than the complexity of Orlin, Plotkin and Tardos’ (1993) dual networksimplex algorithm by a factor ofm/n.
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Single machine scheduling to minimize mean absolute lateness: a heuristic solution

TL;DR: The heuristic solution is compared to the optimal solution for 192 randomly generated problems to investigate the effects of problem size, due date coefficient of variation, and due date lightness on the quality of the heuristic.