GeoBalance: Geometry-Aware Monitoring and Reconstruction with Asymmetric Optimization for Balanced Multimodal Learning

📅 2026-09-20
📈 Citations: 0
Influential: 0
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🤖 AI Summary
本文针对多模态学习中模态不平衡问题,提出GeoBalance框架,通过监测和重构弱模态表示来解决因主导模态持续压制导致的表示层面崩溃。
📝 Abstract
Multimodal classifiers can converge to modality-dominant solutions in which one modality dominates the joint prediction, suppressing the learning of others. Existing balancing methods mainly adjust losses, gradients, or modality contributions, largely treating modality imbalance as an optimization problem while implicitly treating the weak modality as under-optimized but representationally intact. In this work, we find that this assumption does not always hold, as persistent modality dominance can induce a representation-level collapse of the weak modality, which we term \emph{manifold modality collapse} (MMC). MMC manifests as a coupled geometric degradation in which weak-modality representations collapse onto fewer directions within each class and become less separable across classes. Motivated by this observation, we propose \emph{GeoBalance}, a geometry-aware framework that monitors these two geometric properties and reconstructs the weak modality representation only when it exhibits signs of MMC. Once triggered, GeoBalance uses a fixed Simplex-ETF class scaffold and spectral regularization to restore class separation while preventing collapse onto a few feature directions. To preserve reconstruction during joint training, asymmetric gradient projection removes the joint-gradient component conflicting with reconstruction, leaving non-conflicting optimization unchanged. Extensive experiments across six multimodal benchmarks demonstrate great improvements over competitive balancing methods, validating its effectiveness.
Problem

Research questions and friction points this paper is trying to address.

multimodal classifiers
modality dominance
representation-level collapse
manifold modality collapse
geometric degradation
Innovation

Methods, ideas, or system contributions that make the work stand out.

Geometry-Aware
Manifold Modality Collapse (MMC)
Spectral Regularization
Asymmetric Gradient Projection
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