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Dilated Convolution

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#Convolution

For a convolution

$$ f*h(x) = \sum_{s+t=x} f(s) h(t), $$

the dilated version of it is1

$$ f*_l h(x) = \sum_{s+t*l=x} f(s) h(t), $$

where $l$ is the dilation factor.


  1. Yu2015 Yu F, Koltun V. Multi-Scale Context Aggregation by Dilated Convolutions. arXiv [cs.CV]. 2015. Available: http://arxiv.org/abs/1511.07122  ↩︎

Planted: 2022-08-21 by L Ma;

References:
  1. Yu2015 Yu F, Koltun V. Multi-Scale Context Aggregation by Dilated Convolutions. arXiv [cs.CV]. 2015. Available: http://arxiv.org/abs/1511.07122
Dynamic Backlinks to cards/math/convolution-dilated:
Dilated Convolution
For a convolution $$ f*h(x) = \sum_{s+t=x} f(s) h(t), $$ the dilated version of it is1 $$ f*_l h(x) …

Lei Ma (2022). 'Dilated Convolution', Datumorphism, 08 April. Available at: https://datumorphism.leima.is/cards/math/convolution-dilated/.

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