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Algorithm runtime prediction: Methods & evaluation

delete2014-01-01
delete318
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OA
AI
F
Frank Hutter *
L
Lin Xu
H
Holger H. Hoos
K
Kevin Leyton‐Brown
DOI:10.1016/j.artint.2013.10.003delete
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摘要

摘要

En 中文
Perhaps surprisingly, it is possible to predict how long an algorithm will take to run on a previously unseen input, using machine learning techniques to build a model of the algorithm's runtime as a function of problem-specific instance features. Such models have important applications to algorithm analysis, portfolio-based algorithm selection, and the automatic configuration of parameterized algorithms. Over the past decade, a wide variety of techniques have been studied for building such models. Here, we describe extensions and improvements of existing models, new families of models, and perhaps most importantly a much more thorough treatment of algorithm parameters as model inputs. We also comprehensively describe new and existing features for predicting algorithm runtime for propositional satisfiability (SAT), travelling salesperson (TSP) and mixed integer programming (MIP) problems. We evaluate these innovations through the largest empirical analysis of its kind, comparing to a wide range of runtime modelling techniques from the literature. Our experiments consider 11 algorithms and 35 instance distributions; they also span a very wide range of SAT, MIP and TSP instances, with the least structured having been generated uniformly at random and the most structured having emerged from real industrial applications. Overall, we demonstrate that our new models yield substantially better runtime predictions than previous approaches in terms of their generalization to new problem instances, to new algorithms from a parameterized space, and to both simultaneously. (C) 2013 Elsevier B.V. All rights reserved.
Keyword:
Supervised machine learning
Performance prediction
Empirical performance models
Response surface models
Highly parameterized algorithms
Propositional satisfiability
Mixed integer programming
Travelling salesperson problem
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期刊

Artificial Intelligence Review 封面图
Artificial Intelligence Review
IF:
13.9
论文数:
6.1K
被引数:
1.9W

机构

U
University of British Columbia
学者数:
7.0W
论文数: 6.1W
被引数: 8.6W
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