Mathematics of Operations Research
Single-machine scheduling with a common due window
Computers and Operations Research
A common due-date assignment problem on parallel identical machines
Computers and Operations Research
A note on a due-date assignment on a two-machine flow-shop
Computers and Operations Research
Convex resource allocation for minimizing the makespan in a single machine with job release dates
Computers and Operations Research
Minimizing Completion Time Variance with Compressible Processing Times
Journal of Global Optimization
Computers and Operations Research
Single machine scheduling with controllable release and processing parameters
Discrete Applied Mathematics - Special issue: International symposium on combinatorial optimization CO'02
A survey of scheduling with controllable processing times
Discrete Applied Mathematics
Scheduling a maintenance activity and due-window assignment on a single machine
Computers and Operations Research
Computers and Operations Research
Scheduling with job-dependent learning effects and multiple rate-modifying activities
Information Processing Letters
Single-machine scheduling with learning effect and resource-dependent processing times
Computers and Industrial Engineering
Computers & Mathematics with Applications
Computers and Operations Research
Due-date assignment and maintenance activity scheduling problem
Mathematical and Computer Modelling: An International Journal
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We consider single-machine scheduling with a common due-window and a deteriorating rate-modifying activity. We assume that the processing time of a job is a function of the amount of a resource allocated to it, its position in the processing sequence, and its aging effect. The objective is to minimize the total cost, which is a function of earliness, tardiness, due-window starting time, due-window size, and resource consumption. We consider two models of the job processing time function and provide polynomial-time solution algorithms for the corresponding problems. We also give a more efficient solution algorithm for a special case of the second problem.