Changed index for AR-CF calculation, no more shift in getTimeArray needed.
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@ -18,6 +18,7 @@ autoregressive prediction: application ot local and regional distances, Geophys.
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import numpy as np
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from obspy.core import Stream
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import pdb
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import matplotlib.pyplot as plt
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class CharacteristicFunction(object):
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'''
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@ -117,13 +118,8 @@ class CharacteristicFunction(object):
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return self.dt
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def getTimeArray(self):
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if self.getTime1():
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shift = self.getTime2()
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else:
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shift = 0
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incr = self.getIncrement()
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self.TimeArray = np.arange(0, len(self.getCF()) * incr, incr) + self.getCut()[0] \
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+ shift
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self.TimeArray = np.arange(0, len(self.getCF()) * incr, incr) + self.getCut()[0]
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return self.TimeArray
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def getFnoise(self):
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@ -316,7 +312,7 @@ class ARZcf(CharacteristicFunction):
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cf = np.zeros(len(xnp))
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loopstep = self.getARdetStep()
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arcalci = ldet + self.getOrder() - 1 #AR-calculation index
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for i in range(ldet + self.getOrder() - 1, tend - lpred + 1):
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for i in range(ldet + self.getOrder() - 1, tend - 2 * lpred + 1):
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if i == arcalci:
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#determination of AR coefficients
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#to speed up calculation, AR-coefficients are calculated only every i+loopstep[1]!
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@ -325,7 +321,7 @@ class ARZcf(CharacteristicFunction):
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#AR prediction of waveform using calculated AR coefficients
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self.arPredZ(xnp, self.arpara, i + 1, lpred)
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#prediction error = CF
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cf[i] = np.sqrt(np.sum(np.power(self.xpred[i:i + lpred] - xnp[i:i + lpred], 2)) / lpred)
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cf[i + lpred] = np.sqrt(np.sum(np.power(self.xpred[i:i + lpred] - xnp[i:i + lpred], 2)) / lpred)
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nn = np.isnan(cf)
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if len(nn) > 1:
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cf[nn] = 0
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@ -438,7 +434,7 @@ class ARHcf(CharacteristicFunction):
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cf = np.zeros(tend - lpred + 1)
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loopstep = self.getARdetStep()
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arcalci = ldet + self.getOrder() - 1 #AR-calculation index
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for i in range(ldet + self.getOrder() - 1, tend - lpred + 1):
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for i in range(ldet + self.getOrder() - 1, tend - 2 * lpred + 1):
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if i == arcalci:
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#determination of AR coefficients
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#to speed up calculation, AR-coefficients are calculated only every i+loopstep[1]!
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@ -447,7 +443,7 @@ class ARHcf(CharacteristicFunction):
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#AR prediction of waveform using calculated AR coefficients
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self.arPredH(xnp, self.arpara, i + 1, lpred)
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#prediction error = CF
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cf[i] = np.sqrt(np.sum(np.power(self.xpred[0][i:i + lpred] - xnp[0][i:i + lpred], 2) \
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cf[i + lpred] = np.sqrt(np.sum(np.power(self.xpred[0][i:i + lpred] - xnp[0][i:i + lpred], 2) \
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+ np.power(self.xpred[1][i:i + lpred] - xnp[1][i:i + lpred], 2)) / (2 * lpred))
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nn = np.isnan(cf)
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if len(nn) > 1:
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@ -570,7 +566,7 @@ class AR3Ccf(CharacteristicFunction):
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cf = np.zeros(tend - lpred + 1)
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loopstep = self.getARdetStep()
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arcalci = ldet + self.getOrder() - 1 #AR-calculation index
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for i in range(ldet + self.getOrder() - 1, tend - lpred + 1):
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for i in range(ldet + self.getOrder() - 1, tend - 2 * lpred + 1):
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if i == arcalci:
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#determination of AR coefficients
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#to speed up calculation, AR-coefficients are calculated only every i+loopstep[1]!
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@ -580,7 +576,7 @@ class AR3Ccf(CharacteristicFunction):
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#AR prediction of waveform using calculated AR coefficients
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self.arPred3C(xnp, self.arpara, i + 1, lpred)
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#prediction error = CF
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cf[i] = np.sqrt(np.sum(np.power(self.xpred[0][i:i + lpred] - xnp[0][i:i + lpred], 2) \
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cf[i + lpred] = np.sqrt(np.sum(np.power(self.xpred[0][i:i + lpred] - xnp[0][i:i + lpred], 2) \
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+ np.power(self.xpred[1][i:i + lpred] - xnp[1][i:i + lpred], 2) \
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+ np.power(self.xpred[2][i:i + lpred] - xnp[2][i:i + lpred], 2)) / (3 * lpred))
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nn = np.isnan(cf)
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