Search Results - "Fully polynomial time approximation scheme"

Multi-Objective Quality-Driven Service Selection-A Fully Polynomial Time Approximation Scheme by Trummer, Immanuel, Faltings, Boi, Binder, Walter

“…The goal of multi-objective quality-driven service selection (QDSS) is to find service selections for a workflow whose quality-of-service (QoS) values are…”
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Fully polynomial time approximation scheme to maximize early work on parallel machines with common due date by Chen, Xin, Liang, Yage, Sterna, Małgorzata, Wang, Wen, Błażewicz, Jacek

“…•Fully polynomial time approximation scheme for early work maximization is proposed…”
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A fully polynomial time approximation scheme for the probability maximizing shortest path problem by Lee, Jisun, Joung, Seulgi, Lee, Kyungsik

“…•A novel fully polynomial time approximation scheme (is proposed). In this paper, we consider a probability maximizing shortest path problem…”
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A fully polynomial time approximation scheme for a stop schedule of a transportation line without branches by Jeong, In-Jae

“…For a transportation line without branches, passenger service scheduling is mainly concerned with the determination of stop schedules for planned service…”
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A fully polynomial time approximation scheme for the Replenishment Storage problem by Hochbaum, Dorit S., Rao, Xu

“…The Replenishment Storage problem (RSP) is to minimize the storage capacity requirement for a deterministic demand, multi-item inventory system with specified…”
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Fully polynomial time approximation scheme for the pagination problem with hierarchical structure of tiles by Grange, Aristide, Kacem, Imed, Martin, Sébastien, Minich, Sarah

“…The pagination problem is described as follows. We have a set of symbols, a collection of subsets over these symbols (we call these subsets the tiles) and an…”
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Fully polynomial-time approximation scheme for single machine scheduling with proportional-linear deteriorating jobs by Zhao, Chuanli, Hsu, Chou-Jung

“… The objective is to minimize the weighted number of tardy jobs. A pseudo-polynomial dynamic programming algorithm and a fully polynomial-time approximation scheme…”
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A Fully Polynomial-Time Approximation Scheme for Speed Scaling with a Sleep State by Antoniadis, Antonios, Huang, Chien-Chung, Ott, Sebastian

“…We study classical deadline-based preemptive scheduling of jobs in a computing environment equipped with both dynamic speed scaling and sleep state…”
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A deterministic fully polynomial time approximation scheme for counting integer knapsack solutions made easy by Halman, Nir

“…Given n elements with nonnegative integer weights w=(w1,…,wn), an integer capacity C and positive integer ranges u=(u1,…,un), we consider the counting version…”
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A fully polynomial time approximation scheme for scheduling on parallel identical two-stage openshops by Dong, Jianming, Jin, Ruyan, Hu, Jueliang, Lin, Guohui

“…A two-stage openshop consists of a machine in the first stage and a machine in the second stage; a job processed on the two-stage openshop means it is…”
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A fully polynomial-time approximation scheme for total completion time minimization on a single machine with DeJong's learning effect and an availability constraint by Bai, Mengzhuo, Zhao, Yufang

“… Firstly, a fully polynomial-time approximation scheme (FPTAS) was given for the problem, and afterwards that FPTAS was extended for the single-machine scheduling…”
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A new fully polynomial time approximation scheme for the interval subset sum problem by Diao, Rui, Liu, Ya-Feng, Dai, Yu-Hong

“…), albeit the problem is generally NP-hard. Then, we propose a new fully polynomial time approximation scheme for solving the general ISSP problem…”
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A Fully Polynomial-Time Approximation Scheme for Single-Item Stochastic Inventory Control with Discrete Demand by Halman, Nir, Klabjan, Diego, Mostagir, Mohamed, Orlin, Jim, Simchi-Levi, David

“… In this paper, we prove that this problem is intractable and design for it a fully polynomial-time approximation scheme…”
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A fully polynomial-time approximation scheme for approximating a sum of random variables by Li, Jian, Shi, Tianlin

“… We give the first deterministic fully polynomial-time approximation scheme (FPTAS) to estimate the probability up to a relative error of 1±ϵ…”
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Fully polynomial-time approximation scheme for a special case of a quadratic Euclidean 2-clustering problem by Kel’manov, A. V., Khandeev, V. I.

“…The strongly NP-hard problem of partitioning a finite set of points of Euclidean space into two clusters of given sizes (cardinalities) minimizing the sum…”
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A note on a fully polynomial-time approximation scheme for parallel-machine scheduling with deteriorating jobs by Kang, Liying, Ng, C.T.

“… Each job's processing time is a linear nondecreasing function of its start time. We present a fully polynomial-time approximation scheme for the problem, thus…”
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A note on “Fully polynomial time approximation scheme for the total weighted tardiness minimization with a common due date” by Kianfar, K., Moslehi, G.

“…In this note, through a counter-example we show that the results in a recent paper (Kacem, 2010)  [1] are incorrect. Since the proposed dynamic programming in…”
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When Does a Dynamic Programming Formulation Guarantee the Existence of a Fully Polynomial Time Approximation Scheme (FPTAS)? by Woeginger, Gerhard J

“… involved cost and transition functions satisfy certain arithmetical and structural conditions, then the optimization problem automatically possesses a fully polynomial time approximation scheme (FPTAS…”
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A fully polynomial-time approximation scheme for a sequence 2-cluster partitioning problem by Kel’manov, A. V., Khamidullin, S. A., Khandeev, V. I.

“…We consider a strongly NP-hard problem of partitioning a finite sequence of points in Euclidean space into the two clustersminimizing the sum over both…”
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Fully polynomial time approximation scheme for the total weighted tardiness minimization with a common due date by Kacem, Imed

“…] by Kellerer and Strusevich. They proposed a fully polynomial time approximation scheme (FPTAS) of O ( ( n 6 log W ) / ε 3 ) time complexity ( W is the sum of weights, n is the number of jobs…”
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