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#' Calculate vector of shortest distances from a series of 'from' points to | ||
#' nearest one of series of 'to' points. | ||
#' | ||
#' @param graph `data.frame` or equivalent object representing the network | ||
#' graph (see Notes) | ||
#' @param from Vector or matrix of points **from** which route distances are to | ||
#' be calculated (see Notes) | ||
#' @param to Vector or matrix of points **to** which shortest route distances | ||
#' are to be calculated to nearest 'to' point only. | ||
#' @param shortest If `FALSE`, calculate distances along the \emph{fastest} | ||
#' rather than shortest routes (see Notes). | ||
#' @param heap Type of heap to use in priority queue. Options include | ||
#' Fibonacci Heap (default; `FHeap`), Binary Heap (`BHeap`), | ||
#' `Trinomial Heap (`TriHeap`), Extended Trinomial Heap | ||
#' (`TriHeapExt`, and 2-3 Heap (`Heap23`). | ||
#' @param parallel If `TRUE`, perform routing calculation in parallel (see | ||
#' details) | ||
#' @param quiet If `FALSE`, display progress messages on screen. | ||
#' @return Vector of distances, one element for each 'from' point giving the | ||
#' distance to the nearest 'to' point. | ||
#' | ||
#' @note `graph` must minimally contain three columns of `from`, | ||
#' `to`, `dist`. If an additional column named `weight` or | ||
#' `wt` is present, shortest paths are calculated according to values | ||
#' specified in that column; otherwise according to `dist` values. Either | ||
#' way, final distances between `from` and `to` points are calculated | ||
#' by default according to values of `dist`. That is, paths between any pair of | ||
#' points will be calculated according to the minimal total sum of `weight` | ||
#' values (if present), while reported distances will be total sums of `dist` | ||
#' values. | ||
#' | ||
#' For street networks produced with \link{weight_streetnet}, distances may also | ||
#' be calculated along the \emph{fastest} routes with the `shortest = FALSE` | ||
#' option. Graphs must in this case have columns of `time` and `time_weighted`. | ||
#' Note that the fastest routes will only be approximate when derived from | ||
#' \pkg{sf}-format data generated with the \pkg{osmdata} function | ||
#' `osmdata_sf()`, and will be much more accurate when derived from `sc`-format | ||
#' data generated with `osmdata_sc()`. See \link{weight_streetnet} for details. | ||
#' | ||
#' The `from` and `to` columns of `graph` may be either single | ||
#' columns of numeric or character values specifying the numbers or names of | ||
#' graph vertices, or combinations to two columns specifying geographical | ||
#' (longitude and latitude) coordinates. In the latter case, almost any sensible | ||
#' combination of names will be accepted (for example, `fromx, fromy`, | ||
#' `from_x, from_y`, or `fr_lat, fr_lon`.) | ||
#' | ||
#' `from` and `to` values can be either two-column matrices or | ||
#' equivalent of longitude and latitude coordinates, or else single columns | ||
#' precisely matching node numbers or names given in `graph$from` or | ||
#' `graph$to`. If `to` is `NULL`, pairwise distances are calculated from all | ||
#' `from` points to all other nodes in `graph`. If both `from` and `to` are | ||
#' `NULL`, pairwise distances are calculated between all nodes in `graph`. | ||
#' | ||
#' Calculations in parallel (`parallel = TRUE`) ought very generally be | ||
#' advantageous. For small graphs, calculating distances in parallel is likely | ||
#' to offer relatively little gain in speed, but increases from parallel | ||
#' computation will generally markedly increase with increasing graph sizes. | ||
#' By default, parallel computation uses the maximal number of available cores | ||
#' or threads. This number can be reduced by specifying a value via | ||
#' `RcppParallel::setThreadOptions (numThreads = <desired_number>)`. Parallel | ||
#' calculations are, however, not able to be interrupted (for example, by | ||
#' `Ctrl-C`), and can only be stopped by killing the R process. | ||
#' | ||
#' @family distances | ||
#' @export | ||
#' @examples | ||
#' # A simple graph | ||
#' graph <- data.frame ( | ||
#' from = c ("A", "B", "B", "B", "C", "C", "D", "D"), | ||
#' to = c ("B", "A", "C", "D", "B", "D", "C", "A"), | ||
#' d = c (1, 2, 1, 3, 2, 1, 2, 1) | ||
#' ) | ||
#' dodgr_dists (graph) | ||
#' | ||
#' # A larger example from the included [hampi()] data. | ||
#' graph <- weight_streetnet (hampi) | ||
#' from <- sample (graph$from_id, size = 100) | ||
#' to <- sample (graph$to_id, size = 50) | ||
#' d <- dodgr_dists (graph, from = from, to = to) | ||
#' # d is a 100-by-50 matrix of distances between `from` and `to` | ||
#' | ||
#' \dontrun{ | ||
#' # a more complex street network example, thanks to @chrijo; see | ||
#' # https://github.com/ATFutures/dodgr/issues/47 | ||
#' | ||
#' xy <- rbind ( | ||
#' c (7.005994, 51.45774), # limbeckerplatz 1 essen germany | ||
#' c (7.012874, 51.45041) | ||
#' ) # hauptbahnhof essen germany | ||
#' xy <- data.frame (lon = xy [, 1], lat = xy [, 2]) | ||
#' essen <- dodgr_streetnet (pts = xy, expand = 0.2, quiet = FALSE) | ||
#' graph <- weight_streetnet (essen, wt_profile = "foot") | ||
#' d <- dodgr_dists (graph, from = xy, to = xy) | ||
#' # First reason why this does not work is because the graph has multiple, | ||
#' # disconnected components. | ||
#' table (graph$component) | ||
#' # reduce to largest connected component, which is always number 1 | ||
#' graph <- graph [which (graph$component == 1), ] | ||
#' d <- dodgr_dists (graph, from = xy, to = xy) | ||
#' # should work, but even then note that | ||
#' table (essen$level) | ||
#' # There are parts of the network on different building levels (because of | ||
#' # shopping malls and the like). These may or may not be connected, so it may | ||
#' # be necessary to filter out particular levels | ||
#' index <- which (!(essen$level == "-1" | essen$level == "1")) # for example | ||
#' library (sf) # needed for following sub-select operation | ||
#' essen <- essen [index, ] | ||
#' graph <- weight_streetnet (essen, wt_profile = "foot") | ||
#' graph <- graph [which (graph$component == 1), ] | ||
#' d <- dodgr_dists (graph, from = xy, to = xy) | ||
#' } | ||
dodgr_dists_nearest <- function (graph, | ||
from = NULL, | ||
to = NULL, | ||
shortest = TRUE, | ||
heap = "BHeap", | ||
parallel = TRUE, | ||
quiet = TRUE) { | ||
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graph <- tbl_to_df (graph) | ||
|
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hps <- get_heap (heap, graph) | ||
heap <- hps$heap | ||
graph <- hps$graph | ||
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graph <- preprocess_spatial_cols (graph) | ||
gr_cols <- dodgr_graph_cols (graph) | ||
is_spatial <- is_graph_spatial (graph) | ||
to_from_indices <- to_from_index_with_tp (graph, from, to) | ||
if (to_from_indices$compound) { | ||
graph <- to_from_indices$graph_compound | ||
} | ||
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if (!shortest) { | ||
if (is.na (gr_cols$time_weighted)) { | ||
stop ( | ||
"Graph does not contain a weighted time column from ", | ||
"which to calculate fastest paths." | ||
) | ||
} | ||
graph [[gr_cols$d_weighted]] <- graph [[gr_cols$time_weighted]] | ||
} | ||
|
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graph <- convert_graph (graph, gr_cols) | ||
|
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if (!quiet) { | ||
message ("Calculating shortest paths ... ", appendLF = FALSE) | ||
} | ||
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if (parallel && heap == "TriHeapExt") { | ||
if (!quiet) { | ||
message ( | ||
"Extended TriHeaps can not be calculated in parallel; ", | ||
"reverting to serial calculation" | ||
) | ||
} | ||
parallel <- FALSE | ||
} | ||
|
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d <- rcpp_get_sp_dists_nearest ( | ||
graph, | ||
to_from_indices$vert_map, | ||
to_from_indices$from$index, | ||
to_from_indices$to$index, | ||
heap | ||
) | ||
index <- seq_along (to_from_indices$from$index) | ||
nearest_index <- as.integer (d [index + length (index)]) | ||
d <- d [index] | ||
nearest_index <- match (nearest_index, to_from_indices$to$index) | ||
nearest_ids <- to_from_indices$to$id [nearest_index] | ||
nearest_ids <- gsub ("\\_(start|end)$", "", nearest_ids) | ||
|
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return (data.frame ( | ||
from = to_from_indices$from$id, | ||
to = nearest_ids, | ||
d = d, | ||
stringsAsFactors = FALSE | ||
)) | ||
} |
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