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Minor bug fixes (#78)
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* Python3 compatability changes

* Updated install.rst to update conda instructions (#75)

* Fix format support (#76)

* Some dependency fixes for Python 3
* new track format
* fix bug when CycloneNumber > 9
* support multiple formats (.csv and .nc)

* Fix scaled reduction in BL model: Previous formulation wasn't reducing the influence of the BL model at the right rate. Includes update to the test data

* WIP: Add scripts to plot gridded statistics. This requires some additional fixes to PlotInterface.maps, which was largely translated to cartopy, but a few lingering functions were still framed in Basemap. There may still be some lurking in here.

Co-authored-by: Shane Martin <sfm547@gadi-login-02.gadi.nci.org.au>
Co-authored-by: Umma Zannat <44008611+umma-zannat@users.noreply.github.com>
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373 changes: 373 additions & 0 deletions Evaluate/plotStatisics.py
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#!/usr/bin/env python
# coding: utf-8

# # Plotting up the statistical output
#
# To gain an understanding of the meaning of the statistics, and the spatial distribution of these statistics, we plot up several of the metrics on maps. This allows you to explore how these variables vary over the simulation domain, and interpret the meaning of these variables.
#
# This only gives one perspective on the choice of variables used in TCRM to simulate TC track behaviour. There are a number of other graphical products that further help with understanding the way TCRM works.

import logging
import io

from Utilities.config import ConfigParser
from Utilities.nctools import ncLoadFile, ncGetDims, ncGetVar
from Utilities.grid import SampleGrid
from PlotInterface.maps import ArrayMapFigure, saveFigure
import numpy as np

from os.path import join as pjoin
import seaborn as sns
sns.set_context('paper')


# Use the normal approach of setting up a configuration string,
# and set it up to read data from the output folders containing
# the data we've generated in previous notebooks.

configstr = """
[DataProcess]
InputFile=C:/WorkSpace/data/Allstorms.ibtracs_wmo.v03r10.csv
Source=IBTRACS
StartSeason=1981
FilterSeasons=False
[Region]
; Domain for windfield and hazard calculation
gridLimit={'xMin':90.,'xMax':180.,'yMin':-35.0,'yMax':-5.0}
gridSpace={'x':1.0,'y':1.0}
gridInc={'x':1.0,'y':0.5}
[TrackGenerator]
NumSimulations=5000
YearsPerSimulation=10
SeasonSeed=68876543
TrackSeed=334825
TimeStep=1.0
[Input]
landmask = C:/WorkSpace/tcrm/input/landmask.nc
mslpfile = C:/WorkSpace/tcrm/MSLP/slp.day.ltm.nc
datasets = IBTRACS,LTMSLP
[Output]
Path=C:/WorkSpace/data/tcha/
[Hazard]
Years=2,5,10,20,25,50,100,200,250,500,1000,2000,2500,5000
MinimumRecords=10
CalculateCI=False
[Logging]
LogFile=C:/WorkSpace/data/tcha/log/tcha.log
LogLevel=INFO
Verbose=False
[IBTRACS]
; Input data file settings
url = ftp://eclipse.ncdc.noaa.gov/pub/ibtracs/v03r10/wmo/csv/Allstorms.ibtracs_wmo.v03r10.csv.gz
path = C:/WorkSpace/data/
filename = Allstorms.ibtracs_wmo.v03r10.csv
columns = tcserialno,season,num,skip,skip,skip,date,skip,lat,lon,skip,pressure
fielddelimiter = ,
numberofheadinglines = 3
pressureunits = hPa
lengthunits = km
dateformat = %Y-%m-%d %H:%M:%S
speedunits = kph
[LTMSLP]
; MSLP climatology file settings
URL = ftp://ftp.cdc.noaa.gov/Datasets/ncep.reanalysis.derived/surface/slp.day.1981-2010.ltm.nc
path = C:/WorkSpace/data/MSLP
filename = slp.day.ltm.nc
"""

config = ConfigParser()
config.readfp(io.StringIO(configstr))

# We load a landmask dataset to allow us to determine
# when TCs are over water or over land

landmask_file = config.get('Input', 'Landmask')
landmask = SampleGrid(landmask_file)


# One thing that we realise in the statistics is that TC behaviour
# changes when a TC makes landfall. And because the number of
# observations in any given cell may not be sufficient to calculate
# reliable statistics, TCRM automatically increases the region that
# is sampled.

# This causes problems in regions close to land. If the model is
# determining statistics for one of these cells close to the coast
# (but offshore), and the expanded region starts capturing observations
# from over land, then the statistics are not truly representative of
# behaviour of offshore TCs. This is important for parameters related
# to intensity - TCs can often continue intensifying right up to landfall.
# But if we are sampling statistics of TCs overland, then we dilute the
# intensity statistics with observations from overland which (nearly without
# exception) act to weaken the storm.

# To avoid any potential issues like this, TCRM flags over-land
# observations, and the statistics are calculated separately for
# over-water and over-land observations. When it comes to viewing
# the results, we need to read in the over-water and over-land
# observations separately, then combine them into a single grid
# for plotting. This next function does exactly that.

def getData(ncobj, varname, ij):
var = ncGetVar(ncobj, varname)[:]
lvar = ncGetVar(ncobj, 'l'+varname)[:]
data = var
data[ij] = lvar[ij]
return data


# Let's breifly look at the statistical data generated. Here, we
# load the 'pressure_rate_stats.nc' file, which contains the statistics
# for the pressure rate of change (hPa/hr) of obsersved TCs.

outputPath = config.get("Output", "Path")
processPath = pjoin(outputPath, "process")
plotsPath = pjoin(outputPath, "plots", "stats")
fname = pjoin(processPath, "pressure_rate_stats.nc")
ncobj = ncLoadFile(fname)

lon = ncGetDims(ncobj, 'lon')
lat = ncGetDims(ncobj, 'lat')
ncobj.close()
xgrid, ygrid = np.meshgrid(lon, lat)

ls = np.zeros(np.shape(xgrid))

for i in range(len(lon)):
for j in range(len(lat)):
if landmask.sampleGrid(lon[i], lat[j]) > 0.0:
ls[j, i] = 1

ij = np.where(ls==1)

# Set the map keyword arguments that will help draw the basemap.

map_kwargs = dict(llcrnrlon=90., llcrnrlat=-30,
urcrnrlon=180., urcrnrlat=-5.,
resolution='h', projection='merc')


ncobj = ncLoadFile(pjoin(processPath, "pressure_stats.nc"))
lon = ncGetDims(ncobj, 'lon')
lat = ncGetDims(ncobj, 'lat')
ardata = getData(ncobj, 'alpha', ij)
mudata = getData(ncobj, 'mu', ij)
mindata = getData(ncobj, 'min', ij)
sigdata = getData(ncobj, 'sig', ij)
ncobj.close()
fig = ArrayMapFigure()
fig.add(mudata, xgrid, ygrid, 'Mean pressure ', [950, 1000],
'Pressure (hPa)', map_kwargs)
fig.add(mindata, xgrid, ygrid, 'Minimum pressure', [900, 1000],
'Pressure (hPa)', map_kwargs)
fig.add(sigdata, xgrid, ygrid, 'Pressure standard deviation', [0, 50],
'Std dev.', map_kwargs)
fig.add(ardata, xgrid, ygrid, 'Pressure AR(1)', [-1, 1],
'AR(1)', map_kwargs)
fig.plot()
saveFigure(fig, pjoin(plotsPath, "pressure_stats.png"))


ncobj = ncLoadFile(pjoin(processPath, "pressure_stats.nc"))
lon = ncGetDims(ncobj, 'lon')
lat = ncGetDims(ncobj, 'lat')
ardata = getData(ncobj, 'alpha', ij)
mudata = getData(ncobj, 'mu', ij)
mindata = getData(ncobj, 'min', ij)
sigdata = getData(ncobj, 'sig', ij)
ncobj.close()
fig = ArrayMapFigure()
fig.add(mudata, xgrid, ygrid, 'Mean pressure ', [950, 1000],
'Pressure (hPa)', map_kwargs)
fig.plot()
fig.axes[0].set_ylim((-35, -5))
saveFigure(fig, pjoin(plotsPath, "pressure_mean.png"))

fig = ArrayMapFigure()
fig.add(mindata, xgrid, ygrid, 'Minimum pressure', [900, 1000],
'Pressure (hPa)', map_kwargs)
fig.plot()
fig.axes[0].set_ylim((-35, -5))
saveFigure(fig, pjoin(plotsPath, "pressure_min.png"))

fig = ArrayMapFigure()
fig.add(sigdata, xgrid, ygrid, 'Pressure standard deviation', [0, 50],
r'$\sigma$ (hPa)', map_kwargs)
fig.plot()
fig.axes[0].set_ylim((-35, -5))
saveFigure(fig, pjoin(plotsPath, "pressure_std.png"))

fig = ArrayMapFigure()
fig.add(ardata, xgrid, ygrid, 'Pressure AR(1)', [-1, 1],
'AR(1)', map_kwargs)
fig.plot()
fig.axes[0].set_ylim((-35, -5))
saveFigure(fig, pjoin(plotsPath, "pressure_ar1.png"))

# The first figure shows the mean pressure (in hPa) in each cell across the simulation domain. It's important to recognise that in areas with few observations, the mean may not be well-defined. TCRM makes an effort to address this, by expanding the sampling region if there are insufficient observations in an individual cell.
#
# Next is the minimum pressure. This is where we can see some significant variability, because the minimum pressure in any given cell depends on the vagaries of historical TC behaviour, and we are looking at an extreme value in the distribution of pressure values in each cell.
#
# The third figure is the standard deviation of the pressure observations. Areas where there's a lot of variation are likely near coastlines and at the outer limits of the simulation region, where TC intensity is more variable.
#
# The final figure shows the lag-1 autocorrelation of pressure observations. For this variable, the values are all very close to 1, because the pressure values do not change dramatically from one observation to the next. For example, the largest change in pressure over a 6-hour period is only about *XX* hPa - compare that to the pressure observation and the change is (in a numerical sense) quite small. But this is not the case for all the model variables, as we will see below.

# Now lets examine the pressure rate statistics. This is measuring the intensification rate of TCs in each cell, rather than the intensity (above).
#
# The first figure is the mean pressure rate of change. Positive values indicate an increase in pressure, negative values a decrease in pressure. This shows us the (historically) favoured regions for intensification and weakening of TCs.
#
# In figure 4 is the lag-1 autocorrelation. Compare the values plotted here with the corresponding figure for the pressure variable (above). We saw previously that the pressure rate of change is largely uncorrelated when looking at the autocorrelation. But what spatial patterns emerge in the pressure rate statistics?



ncobj = ncLoadFile(pjoin(processPath, "pressure_rate_stats.nc"))
lon = ncGetDims(ncobj, 'lon')
lat = ncGetDims(ncobj, 'lat')
ardata = getData(ncobj, 'alpha', ij)
mudata = getData(ncobj, 'mu', ij)
mindata = getData(ncobj, 'min', ij)
sigdata = getData(ncobj, 'sig', ij)
ncobj.close()

fig = ArrayMapFigure()
fig.add(mudata, xgrid, ygrid, 'Mean pressure rate', [-1, 1],
'Pressure rate (hPa/hr)', map_kwargs)
fig.add(mindata, xgrid, ygrid, 'Minimum pressure rate', [-10, 10],
'Pressure rate (hPa/hr)', map_kwargs)
fig.add(sigdata, xgrid, ygrid, 'Pressure rate standard deviation', [0, 2.5],
r'$\sigma$ (hPa/hr)', map_kwargs)
fig.add(ardata, xgrid, ygrid, 'Pressure rate AR(1)', [-1, 1],
'AR(1)', map_kwargs)
fig.plot()
saveFigure(fig, pjoin(plotsPath, "pressure_rate_stats.png"))

ncobj = ncLoadFile(pjoin(processPath, "pressure_rate_stats.nc"))
lon = ncGetDims(ncobj, 'lon')
lat = ncGetDims(ncobj, 'lat')
ardata = getData(ncobj, 'alpha', ij)
mudata = getData(ncobj, 'mu', ij)
mindata = getData(ncobj, 'min', ij)
sigdata = getData(ncobj, 'sig', ij)
ncobj.close()

fig = ArrayMapFigure()
fig.add(mudata, xgrid, ygrid, 'Mean pressure rate', [-1, 1],
'Pressure rate (hPa/hr)', map_kwargs)
fig.plot()
fig.axes[0].set_ylim((-35, -5))
saveFigure(fig, pjoin(plotsPath, "pressure_rate_mean.png"))

fig = ArrayMapFigure()
fig.add(mindata, xgrid, ygrid, 'Minimum pressure rate', [-10, 10],
'Pressure rate (hPa/hr)', map_kwargs)
fig.plot()
fig.axes[0].set_ylim((-35, -5))
saveFigure(fig, pjoin(plotsPath, "pressure_rate_min.png"))
fig = ArrayMapFigure()
fig.add(sigdata, xgrid, ygrid, 'Pressure rate standard deviation', [0, 2.5],
r'$\sigma$ (hPa/hr)', map_kwargs)
fig.plot()
fig.axes[0].set_ylim((-35, -5))
saveFigure(fig, pjoin(plotsPath, "pressure_rate_std.png"))

fig = ArrayMapFigure()
fig.add(ardata, xgrid, ygrid, 'Pressure rate AR(1)', [-1, 1],
'AR(1)', map_kwargs)
fig.plot()
fig.axes[0].set_ylim((-35, -5))
saveFigure(fig, pjoin(plotsPath, "pressure_rate_ar1.png"))




ncobj = ncLoadFile(pjoin(processPath, "speed_rate_stats.nc"))
lon = ncGetDims(ncobj, 'lon')
lat = ncGetDims(ncobj, 'lat')
ardata = getData(ncobj, 'alpha', ij)
mudata = getData(ncobj, 'mu', ij)
mindata = getData(ncobj, 'min', ij)
sigdata = getData(ncobj, 'sig', ij)
ncobj.close()


fig = ArrayMapFigure()
fig.add(mudata, xgrid, ygrid, 'Mean speed rate', [-1, 1], 'Speed rate (m/s/hr)', map_kwargs)
fig.add(mindata, xgrid, ygrid, 'Minimum speed rate', [-10, 10], 'Speed rate (m/s/hr)', map_kwargs)
fig.add(sigdata, xgrid, ygrid, 'Speed standard deviation', [0, 5], r'$\sigma$ (m/s/hr)', map_kwargs)
fig.add(ardata, xgrid, ygrid, 'Speed rate AR(1)', [-1, 1], 'AR(1)', map_kwargs)
fig.plot()
saveFigure(fig, pjoin(plotsPath, "speed_rate_stats.png"))


fig = ArrayMapFigure()
fig.add(mudata, xgrid, ygrid, 'Mean speed', [0, 25], 'Speed (m/s)', map_kwargs)
fig.plot()
fig.axes[0].set_ylim((-35, -5))
saveFigure(fig, pjoin(plotsPath, "speed_rate_mean.png"))

fig = ArrayMapFigure()
fig.add(mindata, xgrid, ygrid, 'Minimum speed', [0, 25], 'Speed (m/s)', map_kwargs)
fig.plot()
fig.axes[0].set_ylim((-35, -5))
saveFigure(fig, pjoin(plotsPath, "speed_rate_min.png"))

fig = ArrayMapFigure()
fig.add(sigdata, xgrid, ygrid, 'Speed standard deviation', [0, 20], r'$\sigma$ (m/s/hr)', map_kwargs)
fig.plot()
fig.axes[0].set_ylim((-35, -5))
saveFigure(fig, pjoin(plotsPath, "speed_rate_std.png"))

fig = ArrayMapFigure()
fig.add(ardata, xgrid, ygrid, 'Speed AR(1)', [-1, 1], 'AR(1)', map_kwargs)
fig.plot()
fig.axes[0].set_ylim((-35, -5))
saveFigure(fig, pjoin(plotsPath, "speed_rate_ar1.png"))


ncobj = ncLoadFile(pjoin(processPath, "bearing_rate_stats.nc"))
lon = ncGetDims(ncobj, 'lon')
lat = ncGetDims(ncobj, 'lat')
ardata = getData(ncobj, 'alpha', ij)
mudata = getData(ncobj, 'mu', ij)
mindata = getData(ncobj, 'min', ij)
sigdata = getData(ncobj, 'sig', ij)
ncobj.close()

fig = ArrayMapFigure()
fig.add(mudata, xgrid, ygrid, 'Mean bearing rate', [-10, 20],
'Bearing rate (degrees/hr)', map_kwargs)
fig.add(mindata, xgrid, ygrid, 'Minimum bearing rate', [-100., 10],
'Bearing rate (degrees/hr)', map_kwargs)
fig.add(sigdata, xgrid, ygrid, 'Bearing rate standard deviation', [0, 1],
r'$\sigma$ (degrees/hr)', map_kwargs)
fig.add(ardata, xgrid, ygrid, 'Bearing rate AR(1)', [-1, 1],
'AR(1)', map_kwargs)
fig.plot()
saveFigure(fig, pjoin(plotsPath, "bearing_rate_stats.png"))

ncobj = ncLoadFile(pjoin(processPath, "bearing_stats.nc"))
lon = ncGetDims(ncobj, 'lon')
lat = ncGetDims(ncobj, 'lat')
ardata = getData(ncobj, 'alpha', ij)
mudata = getData(ncobj, 'mu', ij)
mindata = getData(ncobj, 'min', ij)
sigdata = getData(ncobj, 'sig', ij)

ncobj.close()
fig = ArrayMapFigure()
fig.add(mudata*180./np.pi, xgrid, ygrid, 'Mean bearing', [0, 360.], 'Bearing (degrees)', map_kwargs)
fig.add(mindata*180, xgrid, ygrid, 'Minimum bearing', [0, 180], 'Bearing (degrees)', map_kwargs)
fig.add(sigdata, xgrid, ygrid, 'Bearing standard deviation', [0, 1], 'Std dev.', map_kwargs)
fig.add(ardata, xgrid, ygrid, 'Bearing AR(1)', [-1, 1], 'AR(1)', map_kwargs)
fig.plot()

bearing = mudata
saveFigure(fig, pjoin(plotsPath, "bearing_stats.png"))
9 changes: 5 additions & 4 deletions PlotInterface/maps.py
Expand Up @@ -193,8 +193,9 @@ def addGraticule(self, axes, mapobj):
meridians = np.arange(xmin // dl * dl, xmax + dl, dl)
parallels = np.arange(ymin // dl * dl, ymax + dl, dl)

mapobj.gridlines(xlocs=meridians, ylocs=parallels,
draw_labels=True)
gl = mapobj.gridlines(xlocs=meridians, ylocs=parallels,
draw_labels=True)
gl.xlabels_top = False

def addCoastline(self, mapobj):
"""
Expand Down Expand Up @@ -438,8 +439,8 @@ def subplot(self, axes, subfigure):
vmax = datarange[1]
CS = mapobj.pcolormesh(mx, my, data, vmin=vmin,
vmax=vmax, cmap=cmap)
#CB = self.colorbar(CS, location='bottom', pad=0.1,
# fig=self, ax=axes)
CB = self.colorbar(CS, orientation='horizontal', pad=0.1,
ax=axes)
CB.set_label(cbarlab)
axes.set_title(title)
self.addGraticule(axes, mapobj)
Expand Down

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