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Langue: en

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Version: 332804 (ubuntu - 24/10/10)

Section: 1 (Commandes utilisateur)

# Sommaire

## NAME

v.hull - Produces a convex hull for a given vector map.

vector, geometry

## SYNOPSIS

v.hull
v.hull help
v.hull [-af] input=name output=name [--overwrite] [--verbose] [--quiet]

### Flags:

-a

Use all vector points (do not limit to current region)
-f

Create a 'flat' 2D hull even if the input is 3D points
--overwrite

Allow output files to overwrite existing files
--verbose

Verbose module output
--quiet

Quiet module output

### Parameters:

input=name

Name of input vector map
For vector lines reads their vertices
output=name

Name for output vector map

## DESCRIPTION

v.hull computes the convex hull of a vector map and outputs the convex hull polygon as a vector area map. The convex hull, or convex envelope, for an object or a set of objects is the minimal convex set containing the given objects. This module creates a vector polygon containing all vector points or lines of the input map.

In the case of 3D input points, the hull will be a 3D hull as well, unless the user specifies the -f flag. The 3D hull will be composed of triangular faces.
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Fig: Convex hull polygon created with v.hull

## EXAMPLE

Example of v.hull 3D output (using two random 3D point clouds):
g.region rural_1m -p
r.mapcalc zero=0
v.random -z output=random3d_a n=10 zmin=0 zmax=200
v.random -z output=random3d_b n=15 zmin=400 zmax=600
v.hull input=random3d_a output=random3d_a_hull
v.hull input=random3d_b output=random3d_b_hull
nviz elevation=zero vect=random3d_a_hull,random3d_b_hull

## REFERENCES

M. de Berg, M. van Kreveld, M. Overmars, O. Schwarzkopf, (2000). Computational geometry, chapter 1.1, 2-8.
J. O'Rourke, (1998). Computational Geometry in C (Second Edition), chapter 4.

v.delaunay

## AUTHOR

Andrea Aime, Modena, Italy
Markus Neteler, ITC-irst (update to 5.7)
Benjamin Ducke, CAU Kiel (3D hull support)
Martin Landa, CTU in Prague, Czech Republic (vector lines support)

Last changed: \$Date: 2010-04-04 18:38:22 +0200 (dom, 04 apr 2010) \$

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