ARCHE: Autoregressive Residual Compression with Hyperprior and Excitation

Fuente: arXiv
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Auteurs principaux: Iliopoulou, Sofia, Ampeliotis, Dimitris, Skodras, Athanassios
Format: Preprint
Publié: 2026
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author Iliopoulou, Sofia
Ampeliotis, Dimitris
Skodras, Athanassios
author_facet Iliopoulou, Sofia
Ampeliotis, Dimitris
Skodras, Athanassios
contents Recent progress in learning-based image compression has demonstrated that end-to-end optimization can substantially outperform traditional codecs by jointly learning compact latent representations and probabilistic entropy models. However, many existing approaches achieve high rate-distortion efficiency at the expense of increased computational cost and limited parallelism. This paper presents ARCHE - Autoregressive Residual Compression with Hyperprior and Excitation, an end-to-end learned image compression framework that balances modeling accuracy and computational efficiency. The proposed architecture unifies hierarchical, spatial, and channel-based priors within a single probabilistic framework, capturing both global and local dependencies in the latent representation of the image, while employing adaptive feature recalibration and residual refinement to enhance latent representation quality. Without relying on recurrent or transformer-based components, ARCHE attains state-of-the-art rate-distortion efficiency: it reduces the BD-Rate by approximately 48% relative to the commonly used benchmark model of Balle et al., 30% relative to the channel-wise autoregressive model of Minnen & Singh and 5% against the VVC Intra codec on the Kodak benchmark dataset. The framework maintains computational efficiency with 95M parameters and 222ms running time per image. Visual comparisons confirm sharper textures and improved color fidelity, particularly at lower bit rates, demonstrating that accurate entropy modeling can be achieved through efficient convolutional designs suitable for practical deployment.
format Preprint
id arxiv_https___arxiv_org_abs_2603_10188
institution arXiv
publishDate 2026
record_format arxiv
spellingShingle ARCHE: Autoregressive Residual Compression with Hyperprior and Excitation
Iliopoulou, Sofia
Ampeliotis, Dimitris
Skodras, Athanassios
Image and Video Processing
Computer Vision and Pattern Recognition
Machine Learning
I.4.2
Recent progress in learning-based image compression has demonstrated that end-to-end optimization can substantially outperform traditional codecs by jointly learning compact latent representations and probabilistic entropy models. However, many existing approaches achieve high rate-distortion efficiency at the expense of increased computational cost and limited parallelism. This paper presents ARCHE - Autoregressive Residual Compression with Hyperprior and Excitation, an end-to-end learned image compression framework that balances modeling accuracy and computational efficiency. The proposed architecture unifies hierarchical, spatial, and channel-based priors within a single probabilistic framework, capturing both global and local dependencies in the latent representation of the image, while employing adaptive feature recalibration and residual refinement to enhance latent representation quality. Without relying on recurrent or transformer-based components, ARCHE attains state-of-the-art rate-distortion efficiency: it reduces the BD-Rate by approximately 48% relative to the commonly used benchmark model of Balle et al., 30% relative to the channel-wise autoregressive model of Minnen & Singh and 5% against the VVC Intra codec on the Kodak benchmark dataset. The framework maintains computational efficiency with 95M parameters and 222ms running time per image. Visual comparisons confirm sharper textures and improved color fidelity, particularly at lower bit rates, demonstrating that accurate entropy modeling can be achieved through efficient convolutional designs suitable for practical deployment.
title ARCHE: Autoregressive Residual Compression with Hyperprior and Excitation
topic Image and Video Processing
Computer Vision and Pattern Recognition
Machine Learning
I.4.2
url https://arxiv.org/abs/2603.10188