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Multi-Channel Convolution Kernel Structure
When the input data contains multiple channels, denoted as , the convolution kernel must have the same number of input channels to perform cross-correlation. If the kernel's two-dimensional spatial window shape is , a kernel tensor of shape is required for every input channel. Concatenating these tensors yields a convolution kernel with an overall shape of .
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Related
Mathematical Implementation of Forward Propagation
Convolution Visualizer
Strided Convolution
3D Convolution Layers
Convolutions Over Volumes
Convolutional Layer
Steps for a Two-Dimensional Sliding-Window Correlation
Computation of Convolution Output Size
Convolution Kernel as a Finite Difference Operator
Example of Two-Dimensional Cross-Correlation with Padding
Default Padding and Stride Values
Basic Transposed Convolution Operation