We design a fully polynomial-time approximation scheme (FPTAS) for a knapsack problem to minimize a symmetric quadratic function. We demonstrate how the designed FPTAS can be adopted for several single machine scheduling problems to minimize the sum of the weighted completion times. The applications presented in this paper include problems with a single machine non-availability interval (for both the non-resumable and the resumable scenarios) and a problem of planning a single machine maintenance period; the latter problem is closely related to a single machine scheduling problem with two competing agents. The running time of each presented FPTAS is strongly polynomial
International audienceFor five single machine total tardiness problems a fully polynomial-time appro...
This paper presents the main results of the master dissertation of Eduardo Candido Xavier in the stu...
We give a polynomial approximation scheme for the problem of scheduling on uniformly related paralle...
We consider a knapsack problem to minimize a symmetric quadratic function. We demonstrate that this ...
We design a fully polynomial-time approximation scheme (FPTAS) for a single machine scheduling probl...
In a recent paper [Theoretical Computer Science 363, 257–265], He, Zhong and Gu considered the non-r...
In the present work, we are interested in the practical behavior of a new fully polynomial time appr...
In the present work, we are interested in the practical behavior of a new fully polynomial time appr...
We develop a fully polynomial-time approximation scheme (FPTAS) for minimizing the weighted total ta...
International audienceWe consider the total weighted completion time minimization for the two-parall...
We consider the total weighted completion time minimization for the two-parallel capacitated machine...
We consider the following scheduling problem. There arem parallel machines andn independent jobs. Ea...
We discuss scheduling problems with m identical machines and n jobs where each job has to be assigne...
AbstractA special class of quadratic pseudo-boolean functions called “half-products” (HP) has recent...
In (1998), Kovalyov and Kubiak studied the problem of scheduling deteriorating jobs on a single mac...
International audienceFor five single machine total tardiness problems a fully polynomial-time appro...
This paper presents the main results of the master dissertation of Eduardo Candido Xavier in the stu...
We give a polynomial approximation scheme for the problem of scheduling on uniformly related paralle...
We consider a knapsack problem to minimize a symmetric quadratic function. We demonstrate that this ...
We design a fully polynomial-time approximation scheme (FPTAS) for a single machine scheduling probl...
In a recent paper [Theoretical Computer Science 363, 257–265], He, Zhong and Gu considered the non-r...
In the present work, we are interested in the practical behavior of a new fully polynomial time appr...
In the present work, we are interested in the practical behavior of a new fully polynomial time appr...
We develop a fully polynomial-time approximation scheme (FPTAS) for minimizing the weighted total ta...
International audienceWe consider the total weighted completion time minimization for the two-parall...
We consider the total weighted completion time minimization for the two-parallel capacitated machine...
We consider the following scheduling problem. There arem parallel machines andn independent jobs. Ea...
We discuss scheduling problems with m identical machines and n jobs where each job has to be assigne...
AbstractA special class of quadratic pseudo-boolean functions called “half-products” (HP) has recent...
In (1998), Kovalyov and Kubiak studied the problem of scheduling deteriorating jobs on a single mac...
International audienceFor five single machine total tardiness problems a fully polynomial-time appro...
This paper presents the main results of the master dissertation of Eduardo Candido Xavier in the stu...
We give a polynomial approximation scheme for the problem of scheduling on uniformly related paralle...