1v.perturb(1) GRASS GIS User's Manual v.perturb(1)
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6 v.perturb - Random location perturbations of vector points.
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9 vector, geometry, statistics, random, point pattern, level1
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12 v.perturb
13 v.perturb --help
14 v.perturb [-sb] input=name [layer=string] output=name [distribu‐
15 tion=string] parameters=float[,float,...] [minimum=float] [seed=in‐
16 teger] [--overwrite] [--help] [--verbose] [--quiet] [--ui]
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18 Flags:
19 -s
20 Generate random seed (result is non-deterministic)
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22 -b
23 Do not build topology
24 Advantageous when handling a large number of points
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26 --overwrite
27 Allow output files to overwrite existing files
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29 --help
30 Print usage summary
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32 --verbose
33 Verbose module output
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35 --quiet
36 Quiet module output
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38 --ui
39 Force launching GUI dialog
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41 Parameters:
42 input=name [required]
43 Name of input vector map
44 Or data source for direct OGR access
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46 layer=string
47 Layer number or name (’-1’ for all layers)
48 A single vector map can be connected to multiple database tables.
49 This number determines which table to use. When used with direct
50 OGR access this is the layer name.
51 Default: -1
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53 output=name [required]
54 Name for output vector map
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56 distribution=string
57 Distribution of perturbation
58 Options: uniform, normal
59 Default: uniform
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61 parameters=float[,float,...]Â [required]
62 Parameter(s) of distribution
63 If the distribution is uniform, only one parameter, the maximum, is
64 needed. For a normal distribution, two parameters, the mean and
65 standard deviation, are required.
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67 minimum=float
68 Minimum deviation in map units
69 Default: 0.0
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71 seed=integer
72 Seed for random number generation
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75 v.perturb reads a vector map of points and writes the same points but
76 perturbs the eastings and northings by adding either a uniform or nor‐
77 mal delta value. Perturbation means that a variating spatial deviation
78 is added to the coordinates.
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81 The uniform distribution is always centered about zero. The associated
82 parameter is constrained to be positive and specifies the maximum of
83 the distribution; the minimum is the negation of that parameter. Do
84 perturb into a ring around the center, the minimum parameter can be
85 used.
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87 Usually, the mean (first parameter) of the normal distribution is zero
88 (i.e., the distribution is centered at zero). The standard deviation
89 (second parameter) is naturally constrained to be positive.
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91 Output vector points are not guaranteed to be contained within the cur‐
92 rent geographic region.
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95 Random, uniformly distributed selection
96 To create a random, uniformly distributed selection of possible new
97 points with a radius of 100,000 map units, use the following command:
98 v.perturb input=comm_colleges output=uniform_perturb parameters=100000
99 Your map should look similar to this figure:
100 Figure: Map showing the actual community college points and uniformly
101 random chosen points.
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103 Normal distributed selection
104 For a normal distribution with a mean of 5000 and standard deviation of
105 2000, use the following command:
106 v.perturb input=comm_colleges output=normal_perturb distribution=normal parameters=5000,2000
107 Figure: Map showing the actual community college points and normally
108 random chosen and colored points. Notice that each point is closer to
109 the original point.
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111 Normal distributed selection with a minimum value
112 In order to include a minimum value of 500, use the following command:
113 v.perturb input=comm_colleges output=min_perturb distribution=normal parameters=100000,1000 minimum=500
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116 v.random, v.univar
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119 James Darrell McCauley
120 when he was at: Agricultural Engineering Purdue University
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122 Random number generators originally written in FORTRAN by Wes Peterson
123 and translated to C using f2c.
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126 Available at: v.perturb source code (history)
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128 Accessed: Saturday Jan 21 21:16:17 2023
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130 Main index | Vector index | Topics index | Keywords index | Graphical
131 index | Full index
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133 © 2003-2023 GRASS Development Team, GRASS GIS 8.2.1 Reference Manual
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137GRASS 8.2.1 v.perturb(1)