Buffer (geo)spatial points in R with gbuffer
With a little bit more digging, it turns out that using a 'projected' coordinates reference system is as simple as
# To get Statscan CRS, see here:
# http://spatialreference.org/ref/epsg/3347/
pc <- spTransform( sampledf, CRS( "+init=epsg:3347" ) )
EPSG3347, used by STATSCAN (adequate for Canadian addresses), uses a lambert conformal conic projection. Note that NAD83 is inappropriate: it is a 'geographic', rather than a 'projected' CRS. To buffer the points
pc100km <- gBuffer( pc, width=100*distm, byid=TRUE )
# Add data, and write to shapefile
pc100km <- SpatialPolygonsDataFrame( pc100km, data=pc100km@data )
writeOGR( pc100km, "pc100km", "pc100km", driver="ESRI Shapefile" )
As @MichaelChirico pointed out, projecting your data to usergeos::gBuffer()
should be applied with care. I am not an expert in geodesy, but as far I understood from this ESRI article (Understanding Geodesic Buffering), projecting and then applying gBuffer
means actually producing Euclidean buffers as opposed to Geodesic ones. Euclidean buffers are affected by the distortions introduced by projected coordinate systems. These distortions might be something to worry about if your analysis involves wide buffers especially with a wider range of latitudes across big areas (I presume Canada is a good candidate).
I came across the same issue some time ago and I targeted my question towards gis.stackexchange - Euclidean and Geodesic Buffering in R. I think the R code that I proposed then and also the given answer are relevant to this question here as well.
The main idea is to make use of geosphere::destPoint()
. For more details and a faster alternative, see the mentioned gis.stackexchange link above. Here is my older attempt applied on your two points:
library(geosphere)
library(sp)
pts <- data.frame(lon = c(-53.20198, -52.81218),
lat = c(47.05564, 47.31741))
pts
#> lon lat
#> 1 -53.20198 47.05564
#> 2 -52.81218 47.31741
make_GeodesicBuffer <- function(pts, width) {
# A) Construct buffers as points at given distance and bearing ---------------
dg <- seq(from = 0, to = 360, by = 5)
# Construct equidistant points defining circle shapes (the "buffer points")
buff.XY <- geosphere::destPoint(p = pts,
b = rep(dg, each = length(pts)),
d = width)
# B) Make SpatialPolygons -------------------------------------------------
# Group (split) "buffer points" by id
buff.XY <- as.data.frame(buff.XY)
id <- rep(1:dim(pts)[1], times = length(dg))
lst <- split(buff.XY, id)
# Make SpatialPolygons out of the list of coordinates
poly <- lapply(lst, sp::Polygon, hole = FALSE)
polys <- lapply(list(poly), sp::Polygons, ID = NA)
spolys <- sp::SpatialPolygons(Srl = polys,
proj4string = CRS("+proj=longlat +ellps=WGS84 +datum=WGS84"))
# Disaggregate (split in unique polygons)
spolys <- sp::disaggregate(spolys)
return(spolys)
}
pts_buf_100km <- make_GeodesicBuffer(as.matrix(pts), width = 100*10^3)
# Make a kml file and check the results on Google Earth
library(plotKML)
#> plotKML version 0.5-9 (2019-01-04)
#> URL: http://plotkml.r-forge.r-project.org/
kml(pts_buf_100km, file.name = "pts_buf_100km.kml")
#> KML file opened for writing...
#> Writing to KML...
#> Closing pts_buf_100km.kml
Created on 2019-02-11 by the reprex package (v0.2.1)
And to toy around, I wrapped the function in a package - geobuffer
Here is an example:
# install.packages("devtools") # if you do not have devtools, then install it
devtools::install_github("valentinitnelav/geobuffer")
library(geobuffer)
pts <- data.frame(lon = c(-53.20198, -52.81218),
lat = c(47.05564, 47.31741))
pts_buf_100km <- geobuffer_pts(xy = pts, dist_m = 100*10^3)
Created on 2019-02-11 by the reprex package (v0.2.1)
Others might come up with better solutions, but for now, this worked well for my problems and hopefully can solve other's problems as well.