Hi @dbrakenhoff and @mbakker7:
I followed the meandering river example to test its capability for stream depletion. Below is my script and data is attached riv1.csv.
The simulation is pumping near a stream for 50 yrs with a constant rate. The parameters are listed below. grid.csv includes the simulated drawdown with MF6.
T = 1000 ft^2/d
S = 0.1
Q = 20000 ft^3/d
import pandas as pd
import timflow.transient as tft
grid = pd.read_csv("grid.csv")
riv = pd.read_csv("riv1.csv")
# Create model
yr50 = 365.25*50
ml = tft.ModelMaq(
kaq=10, z=[100, 0], Saq=[0.1], phreatictop=False, tmin=yr50, tmax=yr50 # 50 years
)
# Add a river with a fixed water level
river1 = tft.RiverString(ml, xy=riv.values, tsandh='fixed')
# Add a well
xw =2485446.31
yw = 441303.66
well = tft.Well(ml, xw, yw, rw=0.5, tsandQ=[(0, 20000)])
# Solve model
ml.solve()
# Compare with MF6
heads = []
fails = []
for i, r in grid.iterrows():
try:
grid.loc[i, "tim1"] = ml.head(r.x, r.y, yr50)
except:
pass
ax = grid.set_index("mf6").tim1.plot(linewidth=0, marker=".")
ax.grid()
timflow underpredicted the drawdown significantly compared with MF6. Did I do something wrong here? Appreciate your help.
BTW, I have signed up for the short coarse at MODFLOW & More. See you soon.
Hi @dbrakenhoff and @mbakker7:
I followed the meandering river example to test its capability for stream depletion. Below is my script and data is attached riv1.csv.
The simulation is pumping near a stream for 50 yrs with a constant rate. The parameters are listed below. grid.csv includes the simulated drawdown with MF6.
T = 1000 ft^2/d
S = 0.1
Q = 20000 ft^3/d
timflowunderpredicted the drawdown significantly compared withMF6. Did I do something wrong here? Appreciate your help.BTW, I have signed up for the short coarse at MODFLOW & More. See you soon.