Last chance! 50% off unlimited learning
Sale ends in
Function hydrology_rainInterception
calculates the amount of rainfall intercepted daily by the canopy, given a rainfall and canopy characteristics. Two canopy interception models are currently available: the sparse Gash (1995) model and the Liu (2001) model. In both cases the current implementation assumes no trunk interception.
hydrology_rainInterception(Rainfall, Cm, p, ER=0.05, method="Gash1995")
hydrology_erFactor(doy, pet, prec, Rconv = 5.6, Rsyn = 1.5)
hydrology_interceptionPlot(x, SpParams, ER = 0.05, gdd = NA, throughfall = FALSE)
A numeric vector of (daily) rainfall.
Canopy water storage capacity.
Proportion of throughfall (normally 1 - c, where c is the canopy cover).
The ratio of evaporation rate to rainfall rate.
Rainfall interception method (either "Gash1995"
or "Liu2001"
).
Day of the year.
Potential evapotranspiration for a given day (mm).
Precipitation for a given day (mm).
Rainfall rate for convective storms and synoptic storms, respectively, in mm/h.
An object of class spwbInput
.
A data frame with species parameters (see SpParamsMED
and SpParamsMED
).
Growth degree days (in Celsius).
Boolean flag to plot relative throughfall instead of percentage of intercepted rainfall.
Function hydrology_rainInterception
returns a vector of the same length as Rainfall
containing intercepted rain values. Function hydrology_erFactor
returns a scalar with the evaporation-to-rainfall ratio.
Function hydrology_rainInterception
can accept either vectors or scalars as parameters Cm
, p
and ER
. If they are supplied as vectors they should be of the same length as Rainfall
.
Function hydrology_erFactor
calculates the evaporation-to-rainfall ratio for input values of potential evapotranspiration and rainfall, while accounting for seasonal variation in rainfall intensity (mm/h). Default values Rconv = 5.6
and Rsyn = 1.5
come from Miralles et al. (2010).
Liu (2001). Evaluation of the Liu model for predicting rainfall interception in forests world-wide. - Hydrol. Process. 15: 2341-2360.
Gash (1979). An analytical model of rainfall interception by forests. - Quarterly Journal of the Royal Meteorological Society.
Gash et al. (1995). Estimating sparse forest rainfall interception with an analytical model. - Journal of Hydrology.
Miralles DG, Gash JH, Holmes TRH, et al (2010) Global canopy interception from satellite observations. J Geophys Res 115:D16122. doi: 10.1029/2009JD013530.
# NOT RUN {
#Load example plot plant data
data(exampleforestMED)
#Default species parameterization
data(SpParamsMED)
#Draw rainfall interception for two values of the E/R ratio
hydrology_interceptionPlot(exampleforestMED, SpParamsMED, ER = c(0.05, 0.2))
# }
Run the code above in your browser using DataLab