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Sequencing and scheduling : algorithms and complexity

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TLDR
A survey of deterministic machine scheduling can be found in this article, where complexity results and optimization and approximation algorithms for problems involving a single machine, parallel machines, open shops, flow shops and job shops are presented.
Abstract
Sequencing and scheduling as a research area is motivated by questions that arise in production planning, in computer control, and generally in all situations in which scarce resources have to be allocated to activities over time. In this survey, we concentrate on the area of deterministic machine scheduling. We review complexity results and optimization and approximation algorithms for problems involving a single machine, parallel machines, open shops, flow shops and job shops. We also pay attention to two extensions of this area: resource-constrained project scheduling and stochastic machine scheduling.

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Book ChapterDOI

Forward Backward Transformation

TL;DR: In this paper, an Enhanced Differential Evolution (EDEDE) algorithm is proposed to solve permutative combinatorial optimization problems, such as Flow shop scheduling, quadratic assignment and traveling salesman.
Journal ArticleDOI

A penalty-based heuristic algorithm for the permutation flowshop scheduling problem with sequence-dependent set-up times

TL;DR: A penalty-based heuristic algorithm is developed to find an approximately minimum makespan schedule by determining the penalty in time associated with a particular sequence and selecting the sequence with the minimum time penalty as the best heuristic solution.
Journal ArticleDOI

Flow shop and open shop scheduling with a critical machine and two operations per job

TL;DR: This paper develops polynomial time algorithms to solve the m machine flow shop and open shop makespan problems with a critical machine and at most two operations per job under certain assumptions.
Journal ArticleDOI

An investigation on single machine total weighted tardiness scheduling problems

TL;DR: An investigation on the total weighted tardiness of the single machine scheduling problems by a heuristic procedure, namely backward forward heuristics.
Journal ArticleDOI

Makespan Minimization in No-Wait Flow Shops: A Polynomial Time Approximation Scheme

TL;DR: This work investigates the approximability of a no-wait permutation flow shop scheduling problem under the makespan criterion and presents a polynomial time approximation scheme (PTAS) for the problem on any fixed number of machines.