Per-channel autoregressive linear prediction padding in tiled CNN processing of 2D spatial data
Not on the map. Why?
Abstract (arXiv)
We present linear prediction as a differentiable padding method. For each channel, a stochastic autoregressive linear model is fitted to the padding input by minimizing its noise terms in the least-squares sense. The padding is formed from the expected values of the autoregressive model given the known pixels. We trained the convolutional RVSR super-resolution model from scratch on satellite image data, using different padding methods. Linear prediction padding slightly reduced the mean square super-resolution error compared to zero and replication padding, with a moderate increase in time cost. Linear prediction padding better approximated satellite image data and RVSR feature map data. With zero padding, RVSR appeared to use more of its capacity to compensate for the high approximation error. Cropping the network output by a few pixels reduced the super-resolution error and the effect of the choice of padding method on the error, favoring output cropping with the faster replication and zero padding methods, for the studied workload.
Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 7 of its 11 references that are in the map. First posted on arXiv 17 Feb 2025.
Builds on
7 of 11 references.
References · 7
- 2014Adam: A Method for Stochastic Optimizationcited by 37,240
- 2017Understanding the Effective Receptive Field in Deep Convolutional Neural Networkscited by 553
- 2021Equinox: neural networks in JAX via callable PyTrees and filtered transformationscited by 148
- 2017NullHop: A Flexible Convolutional Neural Network Accelerator Based on Sparse Representations of Feature Mapscited by 39
- 2018Tiling and Stitching Segmentation Output for Remote Sensing: Basic Challenges and Recommendationscited by 24
- 2024Real-Time 4K Super-Resolution of Compressed AVIF Images. AIS 2024 Challenge Surveycited by 19
- 2023Padding-free Convolution based on Preservation of Differential Characteristics of Kernelscited by 1
Built on by
Not cited yet.