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Python

# -*- coding:utf-8 -*-
"""
Created on 5. aug. 2010
@author: pab
"""
import wafo.data # @UnusedImport
import numpy as np # @UnusedImport
def test_timeseries():
'''
>>> import wafo.data
>>> import wafo.objects as wo
>>> x = wafo.data.sea()
>>> ts = wo.mat2timeseries(x)
>>> ts.sampling_period()
0.25
Estimate spectrum
>>> S = ts.tospecdata()
>>> S.data[:10]
array([ 0.00913087, 0.00881073, 0.00791944, 0.00664244, 0.00522429,
0.00389816, 0.00282753, 0.00207843, 0.00162678, 0.0013916 ])
Estimated covariance function
>>> rf = ts.tocovdata(lag=150)
>>> rf.data[:10]
array([ 0.22368637, 0.20838473, 0.17110733, 0.12237803, 0.07024054,
0.02064859, -0.02218831, -0.0555993 , -0.07859847, -0.09166187])
'''
def test_timeseries_trdata():
'''
>>> import wafo.spectrum.models as sm
>>> import wafo.transform.models as tm
>>> from wafo.objects import mat2timeseries
>>> Hs = 7.0
>>> Sj = sm.Jonswap(Hm0=Hs)
>>> S = Sj.tospecdata() #Make spectrum object from numerical values
>>> S.tr = tm.TrOchi(mean=0, skew=0.16, kurt=0, sigma=Hs/4, ysigma=Hs/4)
>>> xs = S.sim(ns=2**20, iseed=10)
>>> ts = mat2timeseries(xs)
>>> g0, gemp = ts.trdata(monitor=True) # Monitor the development
# Equal weight on all points
>>> g1, gemp = ts.trdata(method='mnonlinear', gvar=0.5 )
# Less weight on the ends
>>> g2, gemp = ts.trdata(method='nonlinear', gvar=[3.5, 0.5, 3.5])
>>> 1.2 < S.tr.dist2gauss() < 1.6
True
>>> 1.65 < g0.dist2gauss() < 2.05
True
>>> 0.54 < g1.dist2gauss() < 0.95
True
>>> 1.5 < g2.dist2gauss() < 1.9
True
'''
if __name__ == '__main__':
import doctest
doctest.testmod()