From c7dc2acd919adea8310c6cf35e7a44775f8937e9 Mon Sep 17 00:00:00 2001 From: heyarne Date: Wed, 10 Mar 2021 14:05:56 +0000 Subject: [PATCH] Re-work "Coverage Analysis" according to notes left in the notebook --- sources/01c-coverage-analysis.ipynb | 52 +++++++++++++++++++-------- sources/resources/brandenburg.geojson | 7 ++++ 2 files changed, 44 insertions(+), 15 deletions(-) create mode 100644 sources/resources/brandenburg.geojson diff --git a/sources/01c-coverage-analysis.ipynb b/sources/01c-coverage-analysis.ipynb index 93a9e52..02a9785 100644 --- a/sources/01c-coverage-analysis.ipynb +++ b/sources/01c-coverage-analysis.ipynb @@ -6,18 +6,39 @@ "source": [ "# Coverage Analysis\n", "\n", - "When trying to generate mosaics covering the entire federal state of Brandenburg it was discovered that even over relatively long time frames (i.e. four weeks) uncovered areas could be detected.\n", - "This discovery stands in contrast with the claim that the revisit time in that given latitude would be approximately one week.\n", - "This notebook contains the research that was undertaken to find out over which time frame exactly an image of the entire federal state can be generated.\n", + "This notebook contains the research that was undertaken to find out over which time frame exactly an image of the entire federal state of Brandenburg can be generated. It contains various plots showing products available at a given point in time and details the tiling grid in which the Sentinel-2 data is provided.\n", "\n", - "The area of interest in this case is Brandenburg, which can be fetched from OpenStreetMap:" + "The geometry of the area of interest is fetched from OpenStreetMap:" ] }, { "cell_type": "code", - "execution_count": null, + "execution_count": 1, "metadata": {}, - "outputs": [], + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 1, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], "source": [ "from pathlib import Path\n", "from sentinel_helpers import search_osm\n", @@ -26,15 +47,15 @@ "\n", "brandenburg = search_osm('Brandenburg, Germany')[:1]\n", "# save geometry for later\n", - "brandenburg.to_file(resources / 'brandeenburg.geojson', driver='GeoJSON')\n", - "brandenburg.plot()" + "brandenburg.to_file(resources / 'brandenburg.geojson', driver='GeoJSON')\n", + "brandenburg.plot(figsize=(6,6))" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "And the products to be analyzed are all Sentinel-2 products at processing level 2A in the four weeks up to June 1 2020:" + "The products to be analyzed are all Sentinel-2 products at processing level 2A in the four weeks leading up to July 1 2020:" ] }, { @@ -118,7 +139,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "The darker an area, the more overlapping products, possibly at different points in time, contain data for that area. For some parts of the area of interest more data is available than for others.\n", + "The darker an area, the more overlapping products, possibly at different points in time, contain data for that area. The plot shows that for some areas more data is available than for others.\n", "\n", "## UTM Tile Numbers\n", "\n", @@ -185,12 +206,13 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "The tile layer is maybe best understood by looking at [this interactive map](https://eatlas.org.au/data/uuid/f7468d15-12be-4e3f-a246-b2882a324f59).\n", - "The grid is a set of overlapping rectangles, each designed by the start of the UTM tile number. Each rectangle is divided into perfectly aligned squares and each square is one product available from the API:\n", + "The tiling grid of Level 2A products is based on the Universal Transverse Mercator (UTM) Coordinate Reference System.\n", "\n", - "```{warning}\n", - "Acadamecizize!\n", - "```" + "> The UTM system divides the Earth's surface into 60 zones. Each UTM zone has a vertical width of 6° of longitude and horizontal width of 8° of latitude.\n", + "\n", + "Source: [Sentinel-2 User Guide](https://sentinel.esa.int/web/sentinel/missions/sentinel-2/news/-/asset_publisher/Ac0d/content/sentinel-2-level-1c-product-tiling-grid-released)\n", + "\n", + "Each of the rectangles resulting from this subdivision is again subdivided into equilateral and perfectly aligned squares, where each square is a product available from the API:" ] }, { diff --git a/sources/resources/brandenburg.geojson b/sources/resources/brandenburg.geojson new file mode 100644 index 0000000..eec38fc --- /dev/null +++ b/sources/resources/brandenburg.geojson @@ -0,0 +1,7 @@ +{ +"type": "FeatureCollection", +"crs": { "type": "name", "properties": { "name": "urn:ogc:def:crs:OGC:1.3:CRS84" } }, +"features": [ +{ "type": "Feature", "properties": { "place_id": 257410307, "osm_type": "relation", "osm_id": 62504, "display_name": "Brandenburg, Deutschland", "place_rank": 8, 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