Description Usage Arguments Details Value Author(s) References Examples

Computes the hypervolume metric with respect to a given reference point assuming minimization of all objectives.

1 | ```
hypervolume(data, reference, maximise = FALSE)
``` |

`data` |
( |

`reference` |
( |

`maximise` |
( |

The algorithm has *O(n^{d-2} \log n)* time and linear space
complexity in the worst-case, but experimental results show that the
pruning techniques used may reduce the time complexity even further.

A single numerical value.

Manuel López-Ibáñez

FonPaqLop06:hypervolumeeaf

\insertRefBeuFonLopPaqVah09:teceaf

1 2 3 4 5 | ```
data(SPEA2minstoptimeRichmond)
# The second objective must be maximized
# We calculate the hypervolume of the union of all sets.
hypervolume(SPEA2minstoptimeRichmond[, 1:2], reference = c(250, 0),
maximise = c(FALSE, TRUE))
``` |

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