Created by W.Langdon from gp-bibliography.bib Revision:1.2031
@Article{Hyde:2011:ieeeTEC,
author = "Edmund K. Burke and Matthew Hyde and
Graham Kendall and John Woodward",
title = "A Genetic Programming Hyper-Heuristic Approach for
Evolving 2-{D} Strip Packing Heuristics",
journal = "IEEE Transactions on Evolutionary Computation",
year = "2010",
volume = "14",
number = "6",
pages = "942--958",
month = dec,
keywords = "genetic algorithms, genetic programming, volutionary
computation, evolving 2D strip packing heuristics,
genetic programming hyper heuristic approach, search
methodologies, computational complexity, search
problems",
ISSN = "1089-778X",
doi = "
doi:10.1109/TEVC.2010.2041061",
abstract = "We present a genetic programming (GP) system to evolve
reusable heuristics for the 2-D strip packing problem.
The evolved heuristics are constructive, and decide
both which piece to pack next and where to place that
piece, given the current partial solution. This paper
contributes to a growing research area that represents
a paradigm shift in search methodologies. Instead of
using evolutionary computation to search a space of
solutions, we employ it to search a space of heuristics
for the problem. A key motivation is to investigate
methods to automate the heuristic design process. It
has been stated in the literature that humans are very
good at identifying good building blocks for solution
methods. However, the task of intelligently searching
through all of the potential combinations of these
components is better suited to a computer. With such
tools at their disposal, heuristic designers are then
free to commit more of their time to the creative
process of determining good components, while the
computer takes on some of the design process by
intelligently combining these components. This paper
shows that a GP hyper-heuristic can be employed to
automatically generate human competitive heuristics in
a very-well studied problem domain.",
notes = "also known as \cite{5491153}",
}
Genetic Programming entries for Edmund Burke Matthew R Hyde Graham Kendall John R Woodward