21,128 research outputs found

    Life science payloads planning study

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    Preferred approaches and procedures were defined for integrating the space shuttle life sciences payload from experiment solicitation through final data dissemination at mission completion. The payloads operations plan was refined and expended to include current information. The NASA-JSC facility accommodations were assessed, and modifications recommended to improve payload processing capability. Standard format worksheets were developed to permit rapid location of experiment requirements and a Spacelab mission handbook was developed to assist potential life sciences investigators at academic, industrial, health research, and NASA centers. Practical, cost effective methods were determined for accommodating various categories of live specimens during all mission phases

    On insertion tie-breaking rules in heuristics for the permutation flowshop scheduling problem

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    The most efficient approximate procedures so far for the flowshop scheduling problem with makespan objective – i.e. the NEH heuristic and the iterated greedy algorithm – are based on constructing a sequence by iteratively inserting, one by one, the non-scheduled jobs into all positions of an existing subsequence, and then, among the so obtained subsequences, selecting the one yielding the lowest (partial) makespan. This procedure usually causes a high number of ties (different subsequences with the same best partial makespan) that must be broken via a tie-breaking mechanism. The particular tie-breaking mechanism employed is known to have a great influence in the performance of the NEH, therefore different procedures have been proposed in the literature. However, to the best of our knowledge, no tie-breaking mechanism has been proposed for the iterated greedy. In our paper, we present a new tie-breaking mechanism based on an estimation of the idle times of the different subsequences in order to pick the one with the lowest value of the estimation. The computational experiments carried out show that this mechanism outperforms the existing ones both for the NEH and the iterated greedy for different CPU times. Furthermore, embedding the proposed tie-breaking mechanism into the iterated greedy provides the most efficient heuristic for the problem so far.Ministerio de Ciencia e Innovación DPI2010-15573/DP

    Optimal Composition Ordering Problems for Piecewise Linear Functions

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    In this paper, we introduce maximum composition ordering problems. The input is nn real functions f1,,fn:RRf_1,\dots,f_n:\mathbb{R}\to\mathbb{R} and a constant cRc\in\mathbb{R}. We consider two settings: total and partial compositions. The maximum total composition ordering problem is to compute a permutation σ:[n][n]\sigma:[n]\to[n] which maximizes fσ(n)fσ(n1)fσ(1)(c)f_{\sigma(n)}\circ f_{\sigma(n-1)}\circ\dots\circ f_{\sigma(1)}(c), where [n]={1,,n}[n]=\{1,\dots,n\}. The maximum partial composition ordering problem is to compute a permutation σ:[n][n]\sigma:[n]\to[n] and a nonnegative integer k (0kn)k~(0\le k\le n) which maximize fσ(k)fσ(k1)fσ(1)(c)f_{\sigma(k)}\circ f_{\sigma(k-1)}\circ\dots\circ f_{\sigma(1)}(c). We propose O(nlogn)O(n\log n) time algorithms for the maximum total and partial composition ordering problems for monotone linear functions fif_i, which generalize linear deterioration and shortening models for the time-dependent scheduling problem. We also show that the maximum partial composition ordering problem can be solved in polynomial time if fif_i is of form max{aix+bi,ci}\max\{a_ix+b_i,c_i\} for some constants ai(0)a_i\,(\ge 0), bib_i and cic_i. We finally prove that there exists no constant-factor approximation algorithm for the problems, even if fif_i's are monotone, piecewise linear functions with at most two pieces, unless P=NP.Comment: 19 pages, 4 figure
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