| plot_spatial_planning_units | R Documentation |
Plot the spatial distribution of selected planning units from a
solutionset-class object returned by solve.
This function maps the planning-unit selection summary returned by
get_planning_units onto the planning-unit geometry stored in
the associated Problem object.
plot_spatial_planning_units(
x,
solutions = NULL,
...,
base_alpha = 0.1,
selected_alpha = 0.9,
base_fill = "grey92",
base_color = NA,
selected_color = NA,
draw_borders = FALSE,
show_base = TRUE
)
x |
A |
solutions |
Optional integer vector of solution ids. If |
... |
Reserved for future extensions. |
base_alpha |
Numeric value in |
selected_alpha |
Numeric value in |
base_fill |
Fill colour for the base planning-unit layer. |
base_color |
Border colour for the base planning-unit layer. |
selected_color |
Border colour for selected planning units. |
draw_borders |
Logical. If |
show_base |
Logical. If |
Let w_i \in \{0,1\} denote the planning-unit selection variable for
planning unit i. This function plots the user-facing
selected == 1 representation of w_i.
If several runs are requested, the output is faceted by run_id.
Planning-unit geometry must be available in the associated problem object.
Invisibly returns a ggplot object.
get_planning_units,
plot_spatial_actions,
plot_spatial_features,
plot_spatial_planning_units
if (
requireNamespace("sf", quietly = TRUE) &&
requireNamespace("ggplot2", quietly = TRUE) &&
requireNamespace("rcbc", quietly = TRUE)
) {
# Load a complete simulated planning problem.
example_data <- load_sim_multiaction()
problem <- create_problem(
pu = example_data$planning_units,
features = example_data$features,
dist_features = example_data$dist_features,
cost = "cost"
) |>
add_actions(
example_data$actions,
cost = example_data$action_costs
) |>
add_effects(
example_data$effect_assumptions
) |>
add_constraint_targets_relative(0.05) |>
add_objective_min_cost(alias = "cost", include_pu_cost = FALSE) |>
add_objective_max_effect(alias = "benefit") |>
set_method_weighted_sum(
aliases = c("cost", "benefit"),
runs = set_runs_grid(n = 3),
normalize_weights = TRUE
) |>
set_solver_cbc(verbose = FALSE)
solutions <- solve(problem)
plot_spatial_planning_units(solutions)
}
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