dp_supply {reservoir} | R Documentation |
Dynamic Programming for water supply reservoirs
Description
Determines the optimal sequence of releases from the reservoir to minimise a penalty cost function based on water supply defict.
Usage
dp_supply(Q, capacity, target, surface_area, max_depth, evap, S_disc = 1000,
R_disc = 10, loss_exp = 2, S_initial = 1, plot = TRUE,
rep_rrv = FALSE)
Arguments
Q |
vector or time series object. Net inflow totals to the reservoir. Recommended units: Mm^3 (Million cubic meters). |
capacity |
numerical. The reservoir storage capacity. Recommended units: Mm^3 (Million cubic meters). |
target |
numerical. The target release constant. Recommended units: Mm^3 (Million cubic meters). |
surface_area |
numerical. The reservoir water surface area at maximum capacity. Recommended units: km^2 (square kilometers). |
max_depth |
numerical. The maximum water depth of the reservoir at maximum capacity. If omitted, the depth-storage-area relationship will be estimated from surface area and capacity only. Recommended units: meters. |
evap |
vector or time series object of length Q, or a numerical constant. Evaporation from losses from reservoir surface. Varies with level if depth and surface_area parameters are specified. Recommended units: meters, or kg/m2 * 10 ^ -3. |
S_disc |
integer. Storage discretization–the number of equally-sized storage states. Default = 1000. |
R_disc |
integer. Release discretization. Default = 10 divisions. |
loss_exp |
numeric. The exponent of the penalty cost function–i.e., Cost[t] <- ((target - release[t]) / target) ^ **loss_exp**). Default value is 2. |
S_initial |
numeric. The initial storage as a ratio of capacity (0 <= S_initial <= 1). The default value is 1. |
plot |
logical. If TRUE (the default) the storage behavior diagram and release time series are plotted. |
rep_rrv |
logical. If TRUE then reliability, resilience and vulnerability metrics are computed and returned. |
Value
Returns the reservoir simulation output (storage, release, spill), total penalty cost associated with the objective function, and, if requested, the reliability, resilience and vulnerability of the system.
See Also
sdp_supply
for Stochastic Dynamic Programming for water supply reservoirs
Examples
layout(1:3)
dp_supply(resX$Q_Mm3, capacity = resX$cap_Mm3, target = 0.3 * mean(resX$Q_Mm3), S_disc = 100)