# Process Graph Building Application

As the title suggests, we will describe in more detail how to create process graphs and respectively “User Defined Processes” (UDP). Those processes can be seen as the analysis workflows you want to run at the openEO back-end of your choice. You might call them later directly or you might add some variables to the UDP to customize the processes at runtime, e.g. set the temporal interval or the area of interest. This vignette focuses the user point of view.

# EVI calculation from function

In the following we will create the EVI calculation and store it as a process graph on the openEO service.

Most of the processes offered by openEO services are standardized, this means that it will be possible to use mathematical operators like +, - and alike coherently between different services. That also allowed us to overload the primitive mathematical operators in R so that it becomes easy to use.

The EVI calculation is an function that is going to be applied on specific bands in an optical image collection. It involves the bands “red”, “blue” and the near infrared. This means that those 3 bands are computed into a single band, which will be referred to as reducing the band dimension. This calculation is a simple band arithmetic, which is usually done in R by passing a function to a raster calculation function like raster::calc. Similarly we use this mechanism in the openeo package.

library(openeo)
p = processes()

evi = function(data,context) {
B08 = data
B04 = data
B02 = data
return((2.5 * (B08 - B04)) / sum(B08, 6 * B04, -7.5 * B02, 1))
}

Just to get an impression what happens behind the scenes, we will now have a look at the JSON graph of this quite simple looking arithmetic function. Under normal circumstances you would not need to deal with creating the JSON representation by yourself, this will be handled internally by the package.

The following coerce function will create an internal Graph object and using its print function the object is automatically serialized into the JSON graph.

as(evi,"Graph")
## {
##   "array_element_DGURH7212Z": {
##     "process_id": "array_element",
##     "arguments": {
##       "data": {
##         "from_parameter": "data"
##       },
##       "index": 0,
##       "return_nodata": false
##     }
##   },
##   "array_element_KCGXI6068L": {
##     "process_id": "array_element",
##     "arguments": {
##       "data": {
##         "from_parameter": "data"
##       },
##       "index": 1,
##       "return_nodata": false
##     }
##   },
##   "subtract_DWFFN4504Q": {
##     "process_id": "subtract",
##     "arguments": {
##       "x": {
##         "from_node": "array_element_DGURH7212Z"
##       },
##       "y": {
##         "from_node": "array_element_KCGXI6068L"
##       }
##     }
##   },
##   "multiply_XEZQS5052I": {
##     "process_id": "multiply",
##     "arguments": {
##       "x": 2.5,
##       "y": {
##         "from_node": "subtract_DWFFN4504Q"
##       }
##     }
##   },
##   "multiply_PKYEZ6663X": {
##     "process_id": "multiply",
##     "arguments": {
##       "x": 6,
##       "y": {
##         "from_node": "array_element_KCGXI6068L"
##       }
##     }
##   },
##   "array_element_VDJJJ8725A": {
##     "process_id": "array_element",
##     "arguments": {
##       "data": {
##         "from_parameter": "data"
##       },
##       "index": 2,
##       "return_nodata": false
##     }
##   },
##   "multiply_FPGZS1218F": {
##     "process_id": "multiply",
##     "arguments": {
##       "x": -7.5,
##       "y": {
##         "from_node": "array_element_VDJJJ8725A"
##       }
##     }
##   },
##   "sum_DPWHD1474O": {
##     "process_id": "sum",
##     "arguments": {
##       "data": [
##         {
##           "from_node": "array_element_DGURH7212Z"
##         },
##         {
##           "from_node": "multiply_PKYEZ6663X"
##         },
##         {
##           "from_node": "multiply_FPGZS1218F"
##         },
##         1
##       ],
##       "ignore_nodata": false
##     }
##   },
##   "divide_RJWDE9158I": {
##     "process_id": "divide",
##     "arguments": {
##       "x": {
##         "from_node": "multiply_XEZQS5052I"
##       },
##       "y": {
##         "from_node": "sum_DPWHD1474O"
##       }
##     },
##     "result": true
##   }
## }

The coercion was just an excursion in order to get a glimpse at the data structure that will be sent to the back-end. We now continue with the user-defined process creation.

# Building the graph for data manipulation

The prior use case covered a sub process graph. Now, we are going to create an analysis ready process graph that selects data, and makes multiple dimension modification. It will use the EVI band arithmetic as an inbound function.

library(sf)

p = processes()

bbox = st_bbox(c(xmin=16.1,
xmax=16.6,
ymax=48.6,
ymin= 47.2), crs = 4326)

data = p$load_collection(id = "SENTINEL2_L2A_SENTINELHUB", spatial_extent = bbox, temporal_extent = list( "2018-04-01", "2018-05-01" ), bands=list("B08","B04","B02")) Here we are using the EVI calculation at the variable evi from example in the beginning. spectral_reduce = p$reduce_dimension(data = data, dimension = "bands",reducer = evi)
temporal_reduce = p$reduce_dimension(data=spectral_reduce,dimension = "t", reducer = function(x,y){ min(x) }) As a “reducer” or “aggregator” function you will have to always create an anonymous function or use a predefined one, with the same amount of process graph parameters. The naming of parameters does not matter, because simply the order matters. To know how to formulate the function, you need to check the back-end processes documentation, e.g. process_viewer(p$reduce_dimension) or describe_process(p$reduce_dimension). apply_linear_transform = p$apply(data=temporal_reduce,process = function(value,...) {
p$linear_scale_range(x = value, inputMin = -1, inputMax = 1, outputMin = 0, outputMax = 255) }) As a last step we will store the results as a PNG file. The ProcessNode returned from that function will be our end node in the graph and so we will pass it on towards openEO service functions. result = p$save_result(data=apply_linear_transform,format="PNG")

The result might be considered as the final node in this graph. This node we can pass to a processing function like compute_result() or create_job(). Or we store the process at the back-end in order to be reused (Note: it depends on whether a particular back-end supports the user-defined processes).

You don’t necessarily need to store each intermediate step in a separate variable, but it might speed things up, when you want to edit some parameters. This means you can write this graph also little tidy’er like this:

library(magrittr)

p = processes()

result2 = p$load_collection(id = "SENTINEL2_L2A_SENTINELHUB", spatial_extent = bbox, temporal_extent = list( "2018-04-01", "2018-05-01" ), bands=list("B08","B04","B02")) %>% p$reduce_dimension(dimension = "bands",reducer = evi) %>%
p$reduce_dimension(dimension = "t", reducer = function(x,y){ min(x) }) %>% p$apply(process = function(value,...) {
p$linear_scale_range(x = value, inputMin = -1, inputMax = 1, outputMin = 0, outputMax = 255) }) %>% p$save_result(format="PNG")

# User-defined processes

So, now we have created a small evi graph and one carrying out the whole processing on the data. In the next steps we store it for later use at the openEO service. The next section depends on the features supported by the connected back-end and might not be present. In any case the next functions showcase the intended use of the user-defined processes. In short, user-defined processes allow you to store your process graphs as reuseable processes on the back-end in the same way predefined-processes exists as the basic graph building blocks. However, the same functionality you already have with the fact, that you can write R scripts and let the code run again, this is the reasoning for back-end provider that don’t support user-defined processes.

list_user_processes()

With the next command you can check your process graph locally for potential problems, before even sending it to the back-end.

validate_process(graph = evi)

## UDP: EVI band aritmethic

graph_id = create_user_process(graph = evi, id = "evi", summary = "EVI calculation on an array with 3 bands", description = "The EVI calculation is based on an array of 3 band values: blue, red, nir. In that order.")
list_user_processes()

Fetch the process graph definition as a user define openEO process and print it.

evi_process = describe_user_process(id = "evi")
class(evi_process)
evi_process

If you want the graph representation reimported into R, you can use parse_graph on this received ProcessInfo object or you can use the coerce function.

evi_graph = parse_graph(json = evi_process) # or use as(evi_process,"Graph")

## UDP: Minimum EVI

Note: depending on the supported back-end functionalities storing user-defined processes might not be implemented. But the following code sample shows, how you would create a user-defined processes on the back-end.

min_evi_graph_id = create_user_process( graph = result, id = "min_evi",summary="Minimum EVI calculation on Sentinel-2", description = "A preset process graph that will calculate the minimum NDVI on Sentinel-2 data, performs a linear scale into the value interval 0 to 255 in order to store the results as PNG.")
list_user_processes()

As this graph has no parameters and will simply run like a pre-configured job, feel free to delete the example process again.

delete_user_process(id = min_evi_graph_id)

## Integration of user defined processes

As we have eventually created a user-defined process for the evi function. The openeo package allows you to reuse this processes in a similar way as predefined processes. Instead of processes(), you can also use user_processes() to create a process node builder object. We named the process also evi which helps to reference to the correct processes. We will now use the the complete workflow, where we have stored the intermediate nodes in individual variables. We will then edit the parameter that holds the evi function and replace the function with the user-defined process evi.

p = processes()
udps = user_processes()
spectral_reduce$parameters$reducer = function(x,context) {
udps\$evi(x)
}

min_evi_graph = as(result,"Process")

As all the process nodes and arguments are R6 classes, the value is replaced at object level. The R6 object is uniquely referable which means that the value is updated wherever the process node was used.