Created
January 26, 2018 18:47
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import numpy as np | |
from scipy.signal import upfirdn | |
# This is the 1D array that you want to interpolate between | |
# In this case, it is just 1-15 counting by 1. (16 is one plus stop value) | |
# MAINLY NEED TO CHANGE THIS AND UPSAMPLING FACTOR | |
oneDArray = np.arange(1, 16) | |
# METHOD 1 | |
# ------------ | |
# As the name suggests, this does an upsample, FIR filter, and then downsample. So downsample is set to 1 meaning do nothing. | |
# Upsample is set to 3. But that just inserts zeros between the values. The FIR is set to a ramp function from 1/upsample to 1 in increments of 1/upsample | |
# and then it goes back down to 1/upsample. Look at the coefficients I gave. If you do the convolution, you will notice it is the same as averaging | |
interpValues2 = upfirdn([1/3, 2/3, 1, 2/3, 1/3], oneDArray, 3) | |
# Note: The resulting signal is larger than necessary. You will need to cut off some of the beginning and end of it. | |
# There's a math equation for this but I'll have to think about it... | |
# Method 2 | |
# ------------ | |
# Upsample is the factor that we want to upsample by. So, this means the array will be 3 times bigger | |
upsample = 3 | |
# This is the X array that matches the oneDArray (Y-values). | |
# So basically this is spaced out by the upsampling factor and then the values in between will be interpolated. | |
# So in this case, the arange will number the X-values from 0-45 in increments of 3. | |
actualXArray = np.arange(0, len(oneDArray) * 3, 3) | |
# The desired X array that we want to get the interpolated values for are just every integer value. | |
# So this time it counts from 0-45 but we increment by 1. | |
desiredXArray = np.arange(0, len(oneDArray) * 3) | |
# The interpolated values returns the y values for desiredXArray given the actualXArray and oneDArray | |
interpValues = np.interp(desiredXArray, actualXArray, oneDArray) | |
# Also may need to cut some of these values off. |
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