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Unsupervised Visual Domain Adaptation: A Deep Max-Margin Gaussian Process Approach (1902.08727v1)

Published 23 Feb 2019 in cs.LG and stat.ML

Abstract: In unsupervised domain adaptation, it is widely known that the target domain error can be provably reduced by having a shared input representation that makes the source and target domains indistinguishable from each other. Very recently it has been studied that not just matching the marginal input distributions, but the alignment of output (class) distributions is also critical. The latter can be achieved by minimizing the maximum discrepancy of predictors (classifiers). In this paper, we adopt this principle, but propose a more systematic and effective way to achieve hypothesis consistency via Gaussian processes (GP). The GP allows us to define/induce a hypothesis space of the classifiers from the posterior distribution of the latent random functions, turning the learning into a simple large-margin posterior separation problem, far easier to solve than previous approaches based on adversarial minimax optimization. We formulate a learning objective that effectively pushes the posterior to minimize the maximum discrepancy. This is further shown to be equivalent to maximizing margins and minimizing uncertainty of the class predictions in the target domain, a well-established principle in classical (semi-)supervised learning. Empirical results demonstrate that our approach is comparable or superior to the existing methods on several benchmark domain adaptation datasets.

Citations (44)

Summary

  • The paper introduces a novel Gaussian Process method for unsupervised domain adaptation by leveraging hypothesis consistency across source and target domains.
  • It transforms the learning process into a max-margin posterior separation task, boosting classification accuracy and uncertainty handling.
  • The approach scales via deep kernel learning, demonstrating robust performance on benchmarks such as MNIST, SVHN, and traffic sign datasets.

Analysis of Unsupervised Visual Domain Adaptation Using a Deep Max-Margin Gaussian Process Approach

The paper "Unsupervised Visual Domain Adaptation: A Deep Max-Margin Gaussian Process Approach" presents a novel method to address the challenges of domain adaptation in visual classification tasks. Domain adaptation is crucial when there are discrepancies between the training (source) and test (target) datasets, which can adversely affect model performance.

Core Contributions

The paper introduces an innovative approach using Gaussian Processes (GP) to facilitate domain adaptation without labeled data in the target domain, i.e., unsupervised domain adaptation (UDA). This method seeks to minimize the discrepancy between classifiers' predictions across source and target domains, leveraging the inherent uncertainty quantification capabilities of GPs.

  1. Hypothesis Consistency via GPs: It proposes utilizing Gaussian Processes to define a hypothesis space informed by the posterior distribution of latent functions. This hypothesis space supports a more systematic, non-adversarial method to achieve hypothesis consistency across domains.
  2. Max-Margin Posterior Separation: The central idea is transforming the learning process into a large-margin posterior separation problem, contrasting with prior adversarial minimax strategies common in domain adaptation frameworks. This task is framed as maximizing margins and minimizing prediction uncertainty within the target domain, aligning with principles from semi-supervised learning.
  3. Scalability: By employing deep kernel learning techniques, the approach circumvents traditional scalability hurdles associated with Gaussian Processes, rendering the method computationally efficient and suitable for large-scale datasets.

Methodology

The problem setup follows conventional unsupervised domain adaptation, focused on learning a latent space representation that bridges the source and target domains effectively. The method involves:

  • Embedding function and classifiers that operationalize within that latent space.
  • Using the GP framework, it induces a hypothesis space drawing from the posterior distribution in the source domain.
  • Learning objectives that balance classification accuracy on the source domain with the consistency of prediction across both domains.

Results and Impact

The proposed approach was empirically validated on standard benchmarks, including digit datasets (MNIST, SVHN, USPS) and the traffic sign dataset (SYN SIGNS, GTSRB). The results demonstrate superior or comparable performance to existing unsupervised methods. The use of uncertainty and posterior separation boosts the robustness and adaptability of the classifiers.

The findings suggest that leveraging Gaussian Processes for domain adaptation can lead to more stable and reliable models that inherently account for prediction uncertainty, offering a significant advancement over existing adversarial methods.

Theoretical and Practical Implications

Theoretical Implication: This research provides a novel perspective on unsupervised domain adaptation, integrating concepts from the Bayesian framework to address challenges in non-linear domain shifts. It substantiates claims with strong empirical support, further bridging the gap between theory and practice in domain adaptation.

Practical Implication: The approach holds potential for deployment in real-world applications where labeled data in the target domain is sparse or unavailable. Its efficiency and scalability make it viable for application in large-scale and dynamic environments.

Future Directions

The research sets the foundation for further exploration into the use of probabilistic models within domain adaptation. Future work may explore the integration of more nuanced uncertainty quantification methods and expand the approach to other forms of domain shifts, such as those encountered in video data or temporal datasets.

In conclusion, the paper presents a compelling case for the use of deep Gaussian processes as a robust tool for unsupervised domain adaptation, emphasizing the critical role of prediction uncertainty in cross-domain generalization. This work advances our understanding and capability to tackle domain adaptation challenges in computer vision, paving the way for more adaptive and intelligent systems.

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