Tunable Domain Adaptation Using Unfolding
- URL: http://arxiv.org/abs/2603.26931v1
- Date: Fri, 27 Mar 2026 19:15:05 GMT
- Title: Tunable Domain Adaptation Using Unfolding
- Abstract summary: We propose two novel domain adaptation methods for regression tasks based on interpretable unrolled networks.<n>These models leverage the functional dependence of select tunable parameters on domain variables, enabling controlled adaptation during inference.<n>We validate our approach on compressed sensing problems involving noise-adaptive sparse signal recovery, domain-adaptive gain calibration, and domain-adaptive phase retrieval.
- Score: 11.125968799758438
- License: http://creativecommons.org/licenses/by-nc-nd/4.0/
- Abstract: Machine learning models often struggle to generalize across domains with varying data distributions, such as differing noise levels, leading to degraded performance. Traditional strategies like personalized training, which trains separate models per domain, and joint training, which uses a single model for all domains, have significant limitations in flexibility and effectiveness. To address this, we propose two novel domain adaptation methods for regression tasks based on interpretable unrolled networks--deep architectures inspired by iterative optimization algorithms. These models leverage the functional dependence of select tunable parameters on domain variables, enabling controlled adaptation during inference. Our methods include Parametric Tunable-Domain Adaptation (P-TDA), which uses known domain parameters for dynamic tuning, and Data-Driven Tunable-Domain Adaptation (DD-TDA), which infers domain adaptation directly from input data. We validate our approach on compressed sensing problems involving noise-adaptive sparse signal recovery, domain-adaptive gain calibration, and domain-adaptive phase retrieval, demonstrating improved or comparable performance to domain-specific models while surpassing joint training baselines. This work highlights the potential of unrolled networks for effective, interpretable domain adaptation in regression settings.
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