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hard
primitives
Implement 1D Convolution
Implement a 1D convolution (cross-correlation) operation.
$$(x * w)[i] = \sum_{k=0}^{K-1} x[i + k] \cdot w[k] + b$$
Input:
-
x: 1D input tensor of shape(L,) -
weight: 1D kernel of shape(K,) -
bias: scalar bias -
stride: convolution stride (default 1)
Output: 1D tensor of shape (L_out,) where $L_{out} = \lfloor \frac{L - K}{\text{stride}} \rfloor + 1$
Hints
convolution
cnn
signal-processing
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