The problem of scheduling groups of unit length jobs with group sub-lotting on two identical parallel machines to minimize the total completion time is known to be NP-hard. In this paper, we present a pseudopolynomial-time algorithm for the problem, thus establishing that the problem is NP-hard in the ordinary sense. We also show that the problem remains NP-hard even for the case with any fixed positive set-up time.Department of Logistics and Maritime Studie
This paper considers a group scheduling problem with shorten (i.e., a proportional linear shortening...
textabstractWe address the problem of scheduling n identical jobs on m uniform parallel machines to ...
We consider the NP-hard problem of scheduling jobs on identical parallel machines to minimize total ...
The problem of scheduling G groups of jobs on m parallel machines is considered. Each group consists...
In this paper, we consider the problem of scheduling a set of jobs on a set of identical parallel ma...
The paper considers scheduling on parallel machines under the constraint that some pairs of jobs can...
We consider uniform parallel machine scheduling problems with unit-length jobs where every job is on...
The problem of scheduling jobs on a single machine is considered. It is assumed that the jobs are cl...
In this paper we consider the problem of scheduling jobs on parallel machines with setup times. The ...
Special issue with papers presented at the 5th International Conference on Optimization: Techniques ...
We consider a problem of scheduling jobs on m parallel machines. The machines are dedicated, i.e., f...
In this research we address a sequence-dependent group scheduling problem on a set of unrelated-para...
AbstractWe consider a polynomial-time algorithm for the following scheduling problem: Given two mach...
We consider parallel-machine scheduling problems in which the processing time of a job is a simple l...
AbstractThe problem of scheduling a collection of different jobs on identical parallel machines is i...
This paper considers a group scheduling problem with shorten (i.e., a proportional linear shortening...
textabstractWe address the problem of scheduling n identical jobs on m uniform parallel machines to ...
We consider the NP-hard problem of scheduling jobs on identical parallel machines to minimize total ...
The problem of scheduling G groups of jobs on m parallel machines is considered. Each group consists...
In this paper, we consider the problem of scheduling a set of jobs on a set of identical parallel ma...
The paper considers scheduling on parallel machines under the constraint that some pairs of jobs can...
We consider uniform parallel machine scheduling problems with unit-length jobs where every job is on...
The problem of scheduling jobs on a single machine is considered. It is assumed that the jobs are cl...
In this paper we consider the problem of scheduling jobs on parallel machines with setup times. The ...
Special issue with papers presented at the 5th International Conference on Optimization: Techniques ...
We consider a problem of scheduling jobs on m parallel machines. The machines are dedicated, i.e., f...
In this research we address a sequence-dependent group scheduling problem on a set of unrelated-para...
AbstractWe consider a polynomial-time algorithm for the following scheduling problem: Given two mach...
We consider parallel-machine scheduling problems in which the processing time of a job is a simple l...
AbstractThe problem of scheduling a collection of different jobs on identical parallel machines is i...
This paper considers a group scheduling problem with shorten (i.e., a proportional linear shortening...
textabstractWe address the problem of scheduling n identical jobs on m uniform parallel machines to ...
We consider the NP-hard problem of scheduling jobs on identical parallel machines to minimize total ...