library(sf)
sf_use_s2(TRUE)
path <- st_read("https://data.amundsen.ulaval.ca/NAV_Amundsen.kml") |>
st_transform(3413)
#> Reading layer `
#> D:\Remote_data\NAV_Amundsen.kml
#> ' from data source
#> `https://data.amundsen.ulaval.ca/NAV_Amundsen.kml' using driver `LIBKML'
#> Simple feature collection with 1 feature and 11 fields
#> Geometry type: LINESTRING
#> Dimension: XYZ
#> Bounding box: xmin: -94.81074 ymin: 74.36479 xmax: -61.2221 ymax: 82.15542
#> z_range: zmin: 1 zmax: 1
#> Geodetic CRS: WGS 84
# We can see that the path is a linestring
path
#> Simple feature collection with 1 feature and 11 fields
#> Geometry type: LINESTRING
#> Dimension: XYZ
#> Bounding box: xmin: -1288927 ymin: -1380465 xmax: -237801 ymax: -817160
#> z_range: zmin: 1 zmax: 1
#> Projected CRS: WGS 84 / NSIDC Sea Ice Polar Stereographic North
#> Name description timestamp begin end altitudeMode tessellate extrude
#> 1 \nge_plot\n \n\n <NA> <NA> <NA> clampToGround 1 0
#> visibility drawOrder icon geometry
#> 1 1 NA <NA> LINESTRING Z (-1281463 -108...
st_length(path)
#> 9434716 [m]
This will be a quick one, but I thought it was worth sharing (at least for future me). I was recently trying to segment a line into points of equal distances. I must say that I spent too much time with the st_segmentize()
function. I found that I would simply achieve this using st_line_sample()
. Let me show you how.
First, I will read a KML file containing the path of the CCGS Amundsen. I will then transform the data into a polar projection.
Just for fun, let’s visualize it.
path |>
ggplot() +
geom_sf()
Now is the fun part I discovered. You can use the density
argument of the st_line_sample()
function to convert a LINESTRING into points of equal distances, let’s say 50 kilometres. Note that the new geometry is MULTIPOINT.
pts <- st_line_sample(path, density = units::as_units(50,"km"))
pts
#> Geometry set for 1 feature
#> Geometry type: MULTIPOINT
#> Dimension: XYZ
#> Bounding box: xmin: -1288897 ymin: -1380007 xmax: -244045.2 ymax: -826670.5
#> z_range: zmin: 1 zmax: 1
#> Projected CRS: WGS 84 / NSIDC Sea Ice Polar Stereographic North
pts |>
ggplot() +
geom_sf()
We can verify that we have roughly 50 km between each point.
pts |>
st_cast("POINT") |>
st_as_sf() |>
mutate(dist = st_distance(x, lag(x), by_element = TRUE))
#> Simple feature collection with 189 features and 1 field
#> Geometry type: POINT
#> Dimension: XYZ
#> Bounding box: xmin: -1288897 ymin: -1380007 xmax: -244045.2 ymax: -826670.5
#> Projected CRS: WGS 84 / NSIDC Sea Ice Polar Stereographic North
#> First 10 features:
#> x dist
#> 1 POINT Z (-1288897 -1106195 1) NA [m]
#> 2 POINT Z (-1253101 -1140647 1) 49682.85 [m]
#> 3 POINT Z (-1216113 -1174131 1) 49892.35 [m]
#> 4 POINT Z (-1183545 -1211658 1) 49688.49 [m]
#> 5 POINT Z (-1151966 -1249233 1) 49083.02 [m]
#> 6 POINT Z (-1115826 -1283523 1) 49818.25 [m]
#> 7 POINT Z (-1079779 -1317849 1) 49776.24 [m]
#> 8 POINT Z (-1039687 -1347461 1) 49842.53 [m]
#> 9 POINT Z (-994692 -1367017 1) 49060.90 [m]
#> 10 POINT Z (-947528.6 -1380007 1) 48919.54 [m]
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}
Citation
@online{massicotte2023,
author = {Massicotte, Philippe},
title = {Segmenting Linestring into Points of Equal Distance},
date = {2023-09-26},
url = {https://www.pmassicotte.com/posts/2023-09-26-segmenting-linestring},
langid = {en}
}