Some of the following exercises use a vector (zion_points
) and raster dataset (srtm
) from the spDataLarge package.
They also use a polygonal 'convex hull' derived from the vector dataset (ch
) to represent the area of interest:
library(sf) library(terra) library(spData) zion_points_path = system.file("vector/zion_points.gpkg", package = "spDataLarge") zion_points = read_sf(zion_points_path) srtm = rast(system.file("raster/srtm.tif", package = "spDataLarge")) ch = st_combine(zion_points) |> st_convex_hull() |> st_as_sf()
E1. Crop the srtm
raster using (1) the zion_points
dataset and (2) the ch
dataset.
Are there any differences in the output maps?
Next, mask srtm
using these two datasets.
Can you see any difference now?
How can you explain that?
plot(srtm) plot(st_geometry(zion_points), add = TRUE) plot(ch, add = TRUE) srtm_crop1 = crop(srtm, zion_points) srtm_crop2 = crop(srtm, ch) plot(srtm_crop1) plot(srtm_crop2) srtm_mask1 = mask(srtm, zion_points) srtm_mask2 = mask(srtm, ch) plot(srtm_mask1) plot(srtm_mask2)
E2. Firstly, extract values from srtm
at the points represented in zion_points
.
Next, extract average values of srtm
using a 90 buffer around each point from zion_points
and compare these two sets of values.
When would extracting values by buffers be more suitable than by points alone?
zion_points_buf = st_buffer(zion_points, dist = 90) plot(srtm) plot(st_geometry(zion_points_buf), add = TRUE) plot(ch, add = TRUE) zion_points_points = extract(srtm, zion_points) zion_points_buffer = extract(srtm, zion_points_buf, fun = "mean") plot(zion_points_points$srtm, zion_points_buffer$srtm) # Bonus # remotes::install_github("isciences/exactextractr") # zion_points_buf_2 = exactextractr::exact_extract(x = srtm, y = zion_points_buf, # fun = "mean") # # plot(zion_points_points$srtm, zion_points_buf_2) # plot(zion_points_buffer$srtm, zion_points_buf_2)
E3. Subset points higher than 3100 meters in New Zealand (the nz_height
object) and create a template raster with a resolution of 3 km for the extent of the new point dataset.
Using these two new objects:
nz_height3100 = dplyr::filter(nz_height, elevation > 3100) new_graticule = st_graticule(nz_height3100, datum = "EPSG:2193") plot(st_geometry(nz_height3100), graticule = new_graticule, axes = TRUE) nz_template = rast(ext(nz_height3100), resolution = 3000, crs = crs(nz_height3100)) nz_raster = rasterize(nz_height3100, nz_template, field = "elevation", fun = "length") plot(nz_raster) plot(st_geometry(nz_height3100), add = TRUE) nz_raster2 = rasterize(nz_height3100, nz_template, field = "elevation", fun = max) plot(nz_raster2) plot(st_geometry(nz_height3100), add = TRUE)
E4. Aggregate the raster counting high points in New Zealand (created in the previous exercise), reduce its geographic resolution by half (so cells are 6 x 6 km) and plot the result.
nz_raster_low = raster::aggregate(nz_raster, fact = 2, fun = sum, na.rm = TRUE) res(nz_raster_low) nz_resample = resample(nz_raster_low, nz_raster) plot(nz_raster_low) plot(nz_resample) # the results are spread over a greater area and there are border issues plot(nz_raster)
```{asis 06-ex-e4-asis} Advantages:
Disadvantages:
E5. Polygonize the `grain` dataset and filter all squares representing clay. ```r grain = rast(system.file("raster/grain.tif", package = "spData"))
grain_poly = as.polygons(grain) |> st_as_sf() levels(grain) clay = dplyr::filter(grain_poly, grain == "clay") plot(clay)
```{asis 06-ex-e5-2-asis} Advantages:
Disadvantages:
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