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Papers

ARMA Nets: Expanding Receptive Field for Dense Prediction

2020-02-15 · NeurIPS 2020 12 · Jiahao Su, Shiqi Wang, Furong Huang

Global information is essential for dense prediction problems, whose goal is to compute a discrete or continuous label for each pixel in the images. Traditional convolutional layers in neural networks, initially designed for image classification, are restrictive in these problems since the filter size limits their receptive fields. In this work, we propose to replace any traditional convolutional layer with an autoregressive moving-average (ARMA) layer, a novel module with an adjustable receptive field controlled by the learnable autoregressive coefficients. Compared with traditional convolutional layers, our ARMA layer enables explicit interconnections of the output neurons and learns its receptive field by adapting the autoregressive coefficients of the interconnections. ARMA layer is adjustable to different types of tasks: for tasks where global information is crucial, it is capable of learning relatively large autoregressive coefficients to allow for an output neuron's receptive field covering the entire input; for tasks where only local information is required, it can learn small or near zero autoregressive coefficients and automatically reduces to a traditional convolutional layer. We show both theoretically and empirically that the effective receptive field of networks with ARMA layers (named as ARMA networks) expands with larger autoregressive coefficients. We also provably solve the instability problem of learning and prediction in the ARMA layer through a re-parameterization mechanism. Additionally, we demonstrate that ARMA networks substantially improve their baselines on challenging dense prediction tasks including video prediction and semantic segmentation.

📄 PDF Abstract BibTeX arXiv:2002.11609

Code (1)

tmthyln/ARMANets.jl

Tasks

image-classificationImage ClassificationPredictionSemantic SegmentationVideo Prediction

Methods 이 논문이 사용한 방법론

ARMA The ARMA GNN layer implements a rational graph filter with a recursive approximation.

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