-base methods by Mateusz Zwierzycki

Name | ID | Description | Type |
---|---|---|---|

Sections | S | Set of section curves to loft through as mesh | Curve |

Parameters U | u | Division parameters along section curves {u} domain for mesh faces ({u}0.0 = Section start, {u}1.0 = Section end) (unless Length is true or Angle is not 0.0) For best results {u} parameters should be between 0 and 1, in numerical order, and non duplicate | Number |

Parameters V | v | Division parameters between each section curve {v} domain for mesh faces ({v}0.0 = Section at S, {v}1.0 = Section at S +1) For best results {v} parameters should be between 0 and 1, in numerical order, and non duplicate | Number |

Weighted | W | If True, parameters {u} distribution is weighted by the section curves curvatures | Boolean |

Lengths | L | If True, section curves mesh face divisions are defined by the lengths between their control points instead of the {u} parameters (useful for conforming mesh face divisions to each segment of polyline section curves) | Boolean |

Angle | A | If Angle is not 0.0, section curves mesh face divisions are defined by their angle accuracy in degrees instead of the {u} parameters (useful for conforming mesh face divisions to the curvatures of the section curves) | Number |

Closed | C | Closed loft, if true the last section curve will loft back to the first section curve (or to the optional start or end point) | Boolean |

Triangulate | T | Triangulate the mesh faces | Boolean |

Point Start | sP | Optional start point of the mesh loft (can also be used to cap the start of a mesh loft which has a closed start section curve) | Point |

Point End | eP | Optional end point of the mesh loft (can also be used to cap the end of a mesh loft which has a closed end section curve) | Point |

Name | ID | Description | Type |
---|---|---|---|

Lofted | L | Resulting loft mesh | Mesh |

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