International audienceIn this study, we consider the single machine scheduling problem with release dates to minimize total weighted completion time. This problem is known to be strongly NP-hard. First, we present five different formulations based on mixed integer linear programming different definitions of decision variables. Second, new recursive weights decomposition-based lower bounds are proposed, then we generalize an improved split-based lower bound from literature. A constructive greedy heuristic is proposed based on evaluation function with partially lower bound assessment. A first improvement procedure using Hill Climbing search is presented. Experimental study shows promising results
Single Machine Scheduling Problems with Release Dates (SMSP) concern the optimal allocation of a set...
19 pages, 4 figuresIn this paper, we focus on the solution of a hard single machine scheduling probl...
The single-machine scheduling problem (SMSP) with release dates concerns the optimal allocation of a...
WOS: 000262979600005In this study, single machine scheduling problem with unequal release dates and ...
AbstractEach of n jobs is to be processed without interruption on a single machine which can handle ...
We consider the scheduling problem of minimizing the average weighted completion time of n jobs with...
We give a (2+ϵ)-approximation algorithm for minimizing total weighted completion time on a single ma...
Abstract: This study considers the scheduling problem of minimizing the total completion time on a s...
We propose a mixed integer programming formulation for the single machine scheduling problem with re...
We consider the scheduling problem of minimizing the average weighted completion time of n jobs with...
International audienceIn this paper, we consider an identical parallel machine scheduling problem wi...
Abstract. In this paper we study the problem of minimizing the weighted sum of completion times of j...
International audienceIn this work we consider the well-known one-machine total completion time sequ...
International audienceIn this paper, we consider a single machine scheduling problem with release da...
We study the parallel machine scheduling problem with release dates and we consider several “min-sum...
Single Machine Scheduling Problems with Release Dates (SMSP) concern the optimal allocation of a set...
19 pages, 4 figuresIn this paper, we focus on the solution of a hard single machine scheduling probl...
The single-machine scheduling problem (SMSP) with release dates concerns the optimal allocation of a...
WOS: 000262979600005In this study, single machine scheduling problem with unequal release dates and ...
AbstractEach of n jobs is to be processed without interruption on a single machine which can handle ...
We consider the scheduling problem of minimizing the average weighted completion time of n jobs with...
We give a (2+ϵ)-approximation algorithm for minimizing total weighted completion time on a single ma...
Abstract: This study considers the scheduling problem of minimizing the total completion time on a s...
We propose a mixed integer programming formulation for the single machine scheduling problem with re...
We consider the scheduling problem of minimizing the average weighted completion time of n jobs with...
International audienceIn this paper, we consider an identical parallel machine scheduling problem wi...
Abstract. In this paper we study the problem of minimizing the weighted sum of completion times of j...
International audienceIn this work we consider the well-known one-machine total completion time sequ...
International audienceIn this paper, we consider a single machine scheduling problem with release da...
We study the parallel machine scheduling problem with release dates and we consider several “min-sum...
Single Machine Scheduling Problems with Release Dates (SMSP) concern the optimal allocation of a set...
19 pages, 4 figuresIn this paper, we focus on the solution of a hard single machine scheduling probl...
The single-machine scheduling problem (SMSP) with release dates concerns the optimal allocation of a...