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Resource Allocation and Minmax Scheduling Under Group Technology and Different Due-Window Assignments
by
Wang, Ji-Bo
, Zhang, Li-Han
in
Algorithms
/ branch-and-bound
/ Consumption
/ Cost reduction
/ different due-window
/ Efficiency
/ Exact solutions
/ Fines & penalties
/ Group technology
/ Heuristic
/ Heuristic methods
/ Optimization
/ Performance evaluation
/ Polynomials
/ Resource allocation
/ Scheduling
2025
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Resource Allocation and Minmax Scheduling Under Group Technology and Different Due-Window Assignments
by
Wang, Ji-Bo
, Zhang, Li-Han
in
Algorithms
/ branch-and-bound
/ Consumption
/ Cost reduction
/ different due-window
/ Efficiency
/ Exact solutions
/ Fines & penalties
/ Group technology
/ Heuristic
/ Heuristic methods
/ Optimization
/ Performance evaluation
/ Polynomials
/ Resource allocation
/ Scheduling
2025
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Do you wish to request the book?
Resource Allocation and Minmax Scheduling Under Group Technology and Different Due-Window Assignments
by
Wang, Ji-Bo
, Zhang, Li-Han
in
Algorithms
/ branch-and-bound
/ Consumption
/ Cost reduction
/ different due-window
/ Efficiency
/ Exact solutions
/ Fines & penalties
/ Group technology
/ Heuristic
/ Heuristic methods
/ Optimization
/ Performance evaluation
/ Polynomials
/ Resource allocation
/ Scheduling
2025
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Resource Allocation and Minmax Scheduling Under Group Technology and Different Due-Window Assignments
Journal Article
Resource Allocation and Minmax Scheduling Under Group Technology and Different Due-Window Assignments
2025
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Overview
This article investigates single-machine group scheduling integrated with resource allocation under different due-window (DIFDW) assignment. Three distinct scenarios are examined: one with constant processing times, one with a linear resource consumption function, and one with a convex resource consumption function. The objective is to minimize the total cost comprising the maximum earliness/tardiness penalties, the due-window starting time cost, the due-window size cost, and the resource consumption cost. For each problem variant, we analyze the structural properties of optimal solutions and develop corresponding solution algorithms: a polynomial-time optimal algorithm for the case with constant processing times, heuristic algorithms for problems involving linear and convex resource allocation, and the branch-and-bound algorithm for obtaining exact solutions. Numerical experiments are conducted to evaluate the performance of the proposed algorithms.
Publisher
MDPI AG
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