Changes for page kg-spatial-search
Last modified by oschmid on 2023/08/22 11:23
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... ... @@ -28,8 +28,9 @@ 28 28 29 29 Simply use the API endpoint at [[https:~~/~~/spatial.kg.ebrains.eu/api/>>https://spatial.kg.ebrains.eu/api/]] by running queries according to the following examples: 30 30 31 -== Get started: Query by a "bounding box" (hyperrectangle) == 32 32 32 +==== Get started: Query by a "bounding box" (hyperrectangle) ==== 33 + 33 33 {{code language="bash" layout="LINENUMBERS"}} 34 34 curl -X 'POST' \ 35 35 'https://spatial.kg.ebrains.eu/spatial-search/cores/ebrains/spatial_objects' \ ... ... @@ -42,8 +42,9 @@ 42 42 43 43 As you can see, you're sending a POST request to the endpoint at **https:~/~/spatial.kg.ebrains.eu/spatial-search/cores/ebrains/spatial_objects **with a payload defining a geometry of interest. In this case, we're looking for all objects that are **inside **a **hyperrectangle **defined by its lowest and highest point in the coordinate system of the coordinate space **AMB-CCF_v3-RAS**. This query will return you an array of ids of the objects located within the geometry which you then can use to conveniently query the KG either through the [[Instance API>>https://core.kg.ebrains.eu/swagger-ui/index.html#/2%20Advanced/getInstancesByIds]] or the [[Query API>>https://core.kg.ebrains.eu/swagger-ui/index.html#/1%20Basic/runDynamicQuery]] to access detailed meta information. 44 44 45 -== Query by hypersphere == 46 46 47 +==== Query by hypersphere ==== 48 + 47 47 Alongside the possibility to use hyperrectangles for querying the spatial search, you can also use hyperspheres: 48 48 49 49 {{code language="javascript" layout="LINENUMBERS"}} ... ... @@ -54,8 +54,10 @@ 54 54 55 55 It is defined by the center of the sphere with its coordinates, the radius in coordinate units and the coordinate space of the given coordinates (in this case again AMB-CCF_v3-RAS) 56 56 57 -== Advanced use: Union geometries for complex queries == 58 58 60 + 61 +==== Advanced use: Union geometries for complex queries ==== 62 + 59 59 To build arbitrarily complex geometries, it is possible to combine hyperrectangles and hyperspheres via (nested) unions: 60 60 61 61 {{code language="javascript" layout="LINENUMBERS"}}