Supprimer 'functions/data_analysis.py'
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"""This module contains all the functions needed for data analysis """
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# Initial settings
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import numpy as np
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import matplotlib.pyplot as plt
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import matplotlib.patches as mpatches
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from matplotlib import gridspec
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import pdb
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import ee
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# other modules
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from osgeo import gdal, ogr, osr
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import scipy.interpolate as interpolate
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import scipy.stats as sstats
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# image processing modules
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import skimage.filters as filters
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import skimage.exposure as exposure
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import skimage.transform as transform
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import sklearn.decomposition as decomposition
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import skimage.measure as measure
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import skimage.morphology as morphology
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# machine learning modules
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from sklearn.cluster import KMeans
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from sklearn.neural_network import MLPClassifier
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from sklearn.externals import joblib
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import time
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# import own modules
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import functions.utils as utils
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def get_tide(dates_sds, dates_tide, tide_level):
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tide = []
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for i in range(len(dates_sds)):
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dates_diff = np.abs(np.array([ (dates_sds[i] - _).total_seconds() for _ in dates_tide]))
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if np.min(dates_diff) <= 1800: # half-an-hour
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idx_closest = np.argmin(dates_diff)
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tide.append(tide_level[idx_closest])
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else:
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tide.append(np.nan)
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tide = np.array(tide)
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return tide
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def remove_duplicates(output, satname):
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" removes duplicates from output structure, keep the one with less cloud cover or best georeferencing "
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dates = output['dates']
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dates_str = [_.strftime('%Y%m%d') for _ in dates]
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dupl = utils.duplicates_dict(dates_str)
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if dupl:
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output_nodup = dict([])
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idx_remove = []
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if satname == 'L8' or satname == 'L5':
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for k,v in dupl.items():
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idx1 = v[0]
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idx2 = v[1]
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c1 = output['metadata']['cloud_cover'][idx1]
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c2 = output['metadata']['cloud_cover'][idx2]
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g1 = output['metadata']['acc_georef'][idx1]
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g2 = output['metadata']['acc_georef'][idx2]
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if c1 < c2 - 0.01:
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idx_remove.append(idx2)
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elif g1 < g2 - 0.1:
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idx_remove.append(idx2)
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else:
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idx_remove.append(idx1)
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else:
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for k,v in dupl.items():
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idx1 = v[0]
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idx2 = v[1]
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c1 = output['metadata']['cloud_cover'][idx1]
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c2 = output['metadata']['cloud_cover'][idx2]
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if c1 < c2 - 0.01:
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idx_remove.append(idx2)
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else:
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idx_remove.append(idx1)
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idx_remove = sorted(idx_remove)
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idx_all = np.linspace(0, len(dates_str)-1, len(dates_str))
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idx_keep = list(np.where(~np.isin(idx_all,idx_remove))[0])
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output_nodup['dates'] = [output['dates'][k] for k in idx_keep]
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output_nodup['shorelines'] = [output['shorelines'][k] for k in idx_keep]
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output_nodup['metadata'] = dict([])
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for key in list(output['metadata'].keys()):
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output_nodup['metadata'][key] = [output['metadata'][key][k] for k in idx_keep]
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print(satname + ' : ' + str(len(idx_remove)) + ' duplicates')
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return output_nodup
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else:
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print(satname + ' : ' + 'no duplicates')
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return output
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def merge(output):
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" merges data from the different satellites "
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# stack all list together under one key
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output_all = {'dates':[], 'shorelines':[],
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'metadata':{'filenames':[], 'satname':[], 'cloud_cover':[], 'acc_georef':[]}}
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for satname in list(output.keys()):
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output_all['dates'] = output_all['dates'] + output[satname]['dates']
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output_all['shorelines'] = output_all['shorelines'] + output[satname]['shorelines']
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for key in list(output[satname]['metadata'].keys()):
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output_all['metadata'][key] = output_all['metadata'][key] + output[satname]['metadata'][key]
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output_all_sorted = {'dates':[], 'shorelines':[],
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'metadata':{'filenames':[], 'satname':[], 'cloud_cover':[], 'acc_georef':[]}}
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# sort the dates
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idx_sorted = sorted(range(len(output_all['dates'])), key=output_all['dates'].__getitem__)
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output_all_sorted['dates'] = [output_all['dates'][i] for i in idx_sorted]
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output_all_sorted['shorelines'] = [output_all['shorelines'][i] for i in idx_sorted]
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for key in list(output_all['metadata'].keys()):
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output_all_sorted['metadata'][key] = [output_all['metadata'][key][i] for i in idx_sorted]
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return output_all_sorted
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def create_transects(x0, y0, orientation, chainage_length):
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" creates shore-normal transects "
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transects = []
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for k in range(len(x0)):
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# orientation of cross-shore profile
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phi = (90 - orientation[k])*np.pi/180
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# create a vector using the chainage length
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x = np.linspace(0,chainage_length,chainage_length+1)
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y = np.zeros(len(x))
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coords = np.zeros((len(x),2))
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coords[:,0] = x
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coords[:,1] = y
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# translate and rotate the vector using the origin and orientation
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tf = transform.EuclideanTransform(rotation=phi, translation=(x0[k],y0[k]))
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coords_tf = tf(coords)
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transects.append(coords_tf)
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return transects
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def calculate_chainage(sds, transects, orientation, along_dist):
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" intersect SDS with transect and compute chainage position "
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chainage_mtx = np.zeros((len(sds),len(transects),6))
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for i in range(len(sds)):
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sl = sds[i]
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for j in range(len(transects)):
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# compute rotation matrix
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X0 = transects[j][0,0]
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Y0 = transects[j][0,1]
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phi = (90 - orientation[j])*np.pi/180
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Mrot = np.array([[np.cos(phi), np.sin(phi)],[-np.sin(phi), np.cos(phi)]])
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# calculate point to line distance between shoreline points and profile
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p1 = np.array([X0,Y0])
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p2 = transects[j][-1,:]
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p3 = sl
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d = np.abs(np.cross(p2-p1,p3-p1)/np.linalg.norm(p2-p1))
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idx_close = utils.find_indices(d, lambda e: e <= along_dist)
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# check if there are SDS points around the profile or not
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if not idx_close:
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chainage_mtx[i,j,:] = np.tile(np.nan,(1,6))
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else:
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# change of base to shore-normal coordinate system
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xy_close = np.array([sl[idx_close,0],sl[idx_close,1]]) - np.tile(np.array([[X0],[Y0]]), (1,len(sl[idx_close])))
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xy_rot = np.matmul(Mrot, xy_close)
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# put nan values if the chainage is negative (MAKE SURE TO PICK ORIGIN CORRECTLY)
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if np.any(xy_rot[0,:] < 0):
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xy_rot[0,np.where(xy_rot[0,:] < 0)] = np.nan
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# compute mean, median max and std of chainage position
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n_points = len(xy_rot[0,:])
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mean_cross = np.nanmean(xy_rot[0,:])
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median_cross = np.nanmedian(xy_rot[0,:])
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max_cross = np.nanmax(xy_rot[0,:])
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min_cross = np.nanmin(xy_rot[0,:])
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std_cross = np.nanstd(xy_rot[0,:])
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###################################################
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if std_cross > 10: # if large std, take the most seaward point
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mean_cross = max_cross
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median_cross = max_cross
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min_cross = max_cross
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# mean_cross = np.nan
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# median_cross = np.nan
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# min_cross = np.nan
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# store the statistics
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chainage_mtx[i,j,:] = np.array([mean_cross, median_cross, max_cross,
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min_cross, n_points, std_cross])
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# format into dictionnary
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chainage = dict([])
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chainage['mean'] = chainage_mtx[:,:,0]
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chainage['median'] = chainage_mtx[:,:,1]
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chainage['max'] = chainage_mtx[:,:,2]
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chainage['min'] = chainage_mtx[:,:,3]
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chainage['npoints'] = chainage_mtx[:,:,4]
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chainage['std'] = chainage_mtx[:,:,5]
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return chainage
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def compare_sds(dates_sds, chain_sds, topo_profiles, mod=0, mindays=5):
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"""
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Compare sds with groundtruth data from topographic surveys / argus shorelines
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KV WRL 2018
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Arguments:
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-----------
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dates_sds: list
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list of dates corresponding to each row in chain_sds
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chain_sds: np.ndarray
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array with time series of chainage for each transect (each transect is one column)
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topo_profiles: dict
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dict containing the dates and chainage of the groundtruth
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mod: 0 or 1
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0 for linear interpolation between 2 closest surveys, 1 for only nearest neighbour
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min_days: int
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minimum number of days for which the data can be compared
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Returns: -----------
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stats: dict
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contains all the statistics of the comparison
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"""
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# create 3 figures
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fig1 = plt.figure()
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gs1 = gridspec.GridSpec(chain_sds.shape[1], 1)
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axfig1 = []
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fig2 = plt.figure()
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gs2 = gridspec.GridSpec(2, chain_sds.shape[1])
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axfig2 = []
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fig3 = plt.figure()
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gs3 = gridspec.GridSpec(2,1)
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axfig3 = []
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dates_sds_num = np.array([_.toordinal() for _ in dates_sds])
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stats = dict([])
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data_fin = dict([])
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# for each transect compare and plot the data
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for i in range(chain_sds.shape[1]):
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pfname = list(topo_profiles.keys())[i]
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stats[pfname] = dict([])
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data_fin[pfname] = dict([])
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dates_sur = topo_profiles[pfname]['dates']
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chain_sur = topo_profiles[pfname]['chainage']
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# convert to datenum
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dates_sur_num = np.array([_.toordinal() for _ in dates_sur])
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chain_sur_interp = []
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diff_days = []
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for j, satdate in enumerate(dates_sds_num):
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temp_diff = satdate - dates_sur_num
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if mod==0:
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# select measurement before and after sat image date and interpolate
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ind_before = np.where(temp_diff == temp_diff[temp_diff > 0][-1])[0]
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if ind_before == len(temp_diff)-1:
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chain_sur_interp.append(np.nan)
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diff_days.append(np.abs(satdate-dates_sur_num[ind_before])[0])
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continue
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ind_after = np.where(temp_diff == temp_diff[temp_diff < 0][0])[0]
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tempx = np.zeros(2)
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tempx[0] = dates_sur_num[ind_before]
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tempx[1] = dates_sur_num[ind_after]
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tempy = np.zeros(2)
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tempy[0] = chain_sur[ind_before]
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tempy[1] = chain_sur[ind_after]
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diff_days.append(np.abs(np.max([satdate-tempx[0], satdate-tempx[1]])))
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# interpolate
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f = interpolate.interp1d(tempx, tempy)
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chain_sur_interp.append(f(satdate))
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elif mod==1:
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# select the closest measurement
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idx_closest = utils.find_indices(np.abs(temp_diff), lambda e: e == np.min(np.abs(temp_diff)))[0]
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diff_days.append(np.abs(satdate-dates_sur_num[idx_closest]))
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if diff_days[j] > mindays:
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chain_sur_interp.append(np.nan)
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else:
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chain_sur_interp.append(chain_sur[idx_closest])
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chain_sur_interp = np.array(chain_sur_interp)
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# remove nan values
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idx_sur_nan = ~np.isnan(chain_sur_interp)
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idx_sat_nan = ~np.isnan(chain_sds[:,i])
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idx_nan = np.logical_and(idx_sur_nan, idx_sat_nan)
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# groundtruth and sds
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chain_sur_fin = chain_sur_interp[idx_nan]
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chain_sds_fin = chain_sds[idx_nan,i]
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dates_fin = [k for (k, v) in zip(dates_sds, idx_nan) if v]
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# calculate statistics
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slope, intercept, rvalue, pvalue, std_err = sstats.linregress(chain_sur_fin, chain_sds_fin)
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R2 = rvalue**2
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correlation = np.corrcoef(chain_sur_fin, chain_sds_fin)[0,1]
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diff_chain = chain_sur_fin - chain_sds_fin
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rmse = np.sqrt(np.nanmean((diff_chain)**2))
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mean = np.nanmean(diff_chain)
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std = np.nanstd(diff_chain)
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q90 = np.percentile(np.abs(diff_chain), 90)
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# store data
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stats[pfname]['rmse'] = rmse
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stats[pfname]['mean'] = mean
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stats[pfname]['std'] = std
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stats[pfname]['q90'] = q90
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stats[pfname]['diffdays'] = diff_days
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stats[pfname]['corr'] = correlation
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stats[pfname]['linfit'] = {'slope':slope, 'intercept':intercept, 'R2':R2, 'pvalue':pvalue}
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data_fin[pfname]['dates'] = dates_fin
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data_fin[pfname]['sds'] = chain_sds_fin
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data_fin[pfname]['survey'] = chain_sur_fin
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# make time-series plot
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plt.figure(fig1.number)
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ax = fig1.add_subplot(gs1[i,0])
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axfig1.append(ax)
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plt.plot(dates_sur, chain_sur, '-', color='C1', markersize=2, label='survey data')
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# plt.plot(dates_fin, chain_sur_fin, 'o', color=[0.3, 0.3, 0.3], markersize=2, label='survey interp')
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plt.plot(dates_fin, chain_sds_fin, 'o--', color='C0', markersize=4, alpha=1, label='satellite data')
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strtitle = '%s (correlation = %.2f)' % (pfname, correlation)
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plt.title(strtitle, fontweight='bold')
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||||||
plt.xlim([dates_sds[0], dates_sds[-1]])
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||||||
plt.ylabel('cross-shore position [m]')
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plt.legend()
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||||||
# make scatter plot
|
|
||||||
plt.figure(fig2.number)
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fig2.add_subplot(gs2[0,i])
|
|
||||||
plt.axis('equal')
|
|
||||||
plt.plot(chain_sur_fin, chain_sds_fin, 'ko', markersize=4, markerfacecolor='w', alpha=0.7)
|
|
||||||
xmax = np.max([np.nanmax(chain_sds_fin),np.nanmax(chain_sur_fin)])
|
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xmin = np.min([np.nanmin(chain_sds_fin),np.nanmin(chain_sur_fin)])
|
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ymax = np.max([np.nanmax(chain_sds_fin),np.nanmax(chain_sur_fin)])
|
|
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ymin = np.min([np.nanmin(chain_sds_fin),np.nanmin(chain_sur_fin)])
|
|
||||||
plt.plot([xmin, xmax], [ymin, ymax], 'k--')
|
|
||||||
plt.plot([xmin, xmax], [xmin*slope + intercept, xmax*slope + intercept], 'r:')
|
|
||||||
str_corr = ' y = %.2f x + %.2f\n R2 = %.2f\n n = %d' % (slope, intercept, R2, len(diff_chain))
|
|
||||||
plt.text(xmin, 0.9*ymax, str_corr, bbox=dict(facecolor=[0.7,0.7,0.7], alpha=0.5), horizontalalignment='left')
|
|
||||||
plt.xlabel('chainage survey [m]')
|
|
||||||
plt.ylabel('chainage satellite [m]')
|
|
||||||
plt.title(pfname, fontweight='bold')
|
|
||||||
|
|
||||||
fig2.add_subplot(gs2[1,i])
|
|
||||||
binwidth = 3
|
|
||||||
bins = np.arange(min(diff_chain), max(diff_chain) + binwidth, binwidth)
|
|
||||||
density = plt.hist(diff_chain, bins=bins, density=True, color=[0.8, 0.8, 0.8], edgecolor='k')
|
|
||||||
plt.xlim([-50, 50])
|
|
||||||
plt.xlabel('error [m]')
|
|
||||||
str_stats = ' rmse = %.1f\n mean = %.1f\n std = %.1f\n q90 = %.1f' % (rmse, mean, std, q90)
|
|
||||||
plt.text(15, np.max(density[0])-0.015, str_stats, bbox=dict(facecolor=[0.8,0.8,0.8], alpha=0.3), horizontalalignment='left', fontsize=10)
|
|
||||||
|
|
||||||
fig1.set_size_inches(19.2, 9.28)
|
|
||||||
fig1.set_tight_layout(True)
|
|
||||||
fig2.set_size_inches(19.2, 9.28)
|
|
||||||
fig2.set_tight_layout(True)
|
|
||||||
|
|
||||||
# all transects together
|
|
||||||
chain_sds_all = []
|
|
||||||
chain_sur_all = []
|
|
||||||
for i in range(chain_sds.shape[1]):
|
|
||||||
pfname = list(topo_profiles.keys())[i]
|
|
||||||
chain_sds_all = np.append(chain_sds_all,data_fin[pfname]['sds'])
|
|
||||||
chain_sur_all = np.append(chain_sur_all,data_fin[pfname]['survey'])
|
|
||||||
|
|
||||||
# calculate statistics
|
|
||||||
slope, intercept, rvalue, pvalue, std_err = sstats.linregress(chain_sur_all, chain_sds_all)
|
|
||||||
R2 = rvalue**2
|
|
||||||
correlation = np.corrcoef(chain_sur_all, chain_sds_all)[0,1]
|
|
||||||
diff_chain_all = chain_sur_all - chain_sds_all
|
|
||||||
|
|
||||||
rmse = np.sqrt(np.nanmean((diff_chain_all)**2))
|
|
||||||
mean = np.nanmean(diff_chain_all)
|
|
||||||
std = np.nanstd(diff_chain_all)
|
|
||||||
q90 = np.percentile(np.abs(diff_chain_all), 90)
|
|
||||||
|
|
||||||
stats['all'] = {'rmse':rmse,'mean':mean,'std':std,'q90':q90, 'corr':correlation,
|
|
||||||
'linfit':{'slope':slope, 'intercept':intercept, 'R2':R2, 'pvalue':pvalue}}
|
|
||||||
|
|
||||||
# make plot
|
|
||||||
plt.figure(fig3.number)
|
|
||||||
fig3.add_subplot(gs3[0,0])
|
|
||||||
plt.axis('equal')
|
|
||||||
plt.plot(chain_sur_all, chain_sds_all, 'ko', markersize=4, markerfacecolor='w', alpha=0.7)
|
|
||||||
xmax = np.max([np.nanmax(chain_sds_all),np.nanmax(chain_sur_all)])
|
|
||||||
xmin = np.min([np.nanmin(chain_sds_all),np.nanmin(chain_sur_all)])
|
|
||||||
ymax = np.max([np.nanmax(chain_sds_all),np.nanmax(chain_sur_all)])
|
|
||||||
ymin = np.min([np.nanmin(chain_sds_all),np.nanmin(chain_sur_all)])
|
|
||||||
plt.plot([xmin, xmax], [ymin, ymax], 'k--')
|
|
||||||
plt.plot([xmin, xmax], [xmin*slope + intercept, xmax*slope + intercept], 'r:')
|
|
||||||
str_corr = ' y = %.2f x + %.2f\n R2 = %.2f\n n = %d' % (slope, intercept, R2, len(diff_chain_all))
|
|
||||||
plt.text(xmin, 0.9*ymax, str_corr, bbox=dict(facecolor=[0.7,0.7,0.7], alpha=0.5), horizontalalignment='left')
|
|
||||||
plt.xlabel('chainage survey [m]')
|
|
||||||
plt.ylabel('chainage satellite [m]')
|
|
||||||
plt.title(pfname, fontweight='bold')
|
|
||||||
|
|
||||||
fig3.add_subplot(gs3[1,0])
|
|
||||||
binwidth = 3
|
|
||||||
bins = np.arange(min(diff_chain_all), max(diff_chain_all) + binwidth, binwidth)
|
|
||||||
density = plt.hist(diff_chain_all, bins=bins, density=True, color=[0.8, 0.8, 0.8], edgecolor='k')
|
|
||||||
plt.xlim([-50, 50])
|
|
||||||
plt.xlabel('error [m]')
|
|
||||||
plt.ylabel('pdf')
|
|
||||||
str_stats = ' rmse = %.1f\n mean = %.1f\n std = %.1f\n q90 = %.1f' % (rmse, mean, std, q90)
|
|
||||||
plt.text(15, np.max(density[0])-0.015, str_stats, bbox=dict(facecolor=[0.8,0.8,0.8], alpha=0.3), horizontalalignment='left', fontsize=10)
|
|
||||||
fig3.set_size_inches(9.2, 9.28)
|
|
||||||
fig3.set_tight_layout(True)
|
|
||||||
|
|
||||||
# for i in range(len(axfig1)):
|
|
||||||
# axfig1[i].set_ylim([0,150]) # Narrabeen data
|
|
||||||
# axfig1[i].set_ylim([25,110]) # Tairua data
|
|
||||||
|
|
||||||
return stats
|
|
||||||
Loading…
Reference in New Issue