Created
November 22, 2022 00:33
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one dimension correlation in numpy
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import numpy as np | |
class Corr1d: | |
def __init__(self, in_channels, out_channels, kernel_size, stride=1): | |
self.stride = stride | |
self.in_channels = in_channels | |
self.out_channels = out_channels | |
self.kernel_size = kernel_size | |
self.kernel = np.random.uniform(0, 1, size=(out_channels, in_channels, kernel_size)) | |
def set_kernel(self, kernel): | |
self.kernel = kernel | |
def __call__(self, g): | |
""" | |
g : (in_channels, in_length) | |
""" | |
result = [] | |
in_length = len(g[0]) | |
for c_out in range(self.out_channels): | |
channel = [] | |
for n in range(0, in_length - self.kernel_size + 1, self.stride): | |
s = 0 | |
for c_in in range(self.in_channels): | |
s += self._step(self.kernel[c_out][c_in], g[c_in], n) | |
channel.append(s) | |
result.append(channel) | |
return np.array(result) | |
def _step(self, f, g, n): | |
""" | |
f : (kernel_size,) | |
g : (in_length,) | |
n : argument | |
""" | |
s = 0 | |
for k in range(len(f)): | |
if k + n < len(g): | |
s += f[k] * g[k + n] | |
return s |
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