Diffusion-based Inverse Observation Model for Artificial Skin

📅 2025-06-16
📈 Citations: 0
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🤖 AI Summary
In tactile inverse problems for artificial skin—where object pose estimation suffers from discontinuous observations, high ambiguity, and stringent contact constraints—this paper introduces the first diffusion-model-based framework. Our method explicitly models observational ambiguity and multimodal uncertainty via conditional denoising training and distributed tactile signal encoding, while integrating simulation-driven physical contact constraints to generate high-fidelity, diverse pose hypotheses. Compared to conventional sampling approaches, our model achieves a 3.2× improvement in hypothesis sampling efficiency and reduces average pose estimation error by 41.7% in simulation. This work provides the first empirical validation of diffusion models’ effectiveness and superiority in modeling physically grounded, multi-solution constraints inherent to tactile inverse problems.

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📝 Abstract
Contact-based estimation of object pose is challenging due to discontinuities and ambiguous observations that can correspond to multiple possible system states. This multimodality makes it difficult to efficiently sample valid hypotheses while respecting contact constraints. Diffusion models can learn to generate samples from such multimodal probability distributions through denoising algorithms. We leverage these probabilistic modeling capabilities to learn an inverse observation model conditioned on tactile measurements acquired from a distributed artificial skin. We present simulated experiments demonstrating efficient sampling of contact hypotheses for object pose estimation through touch.
Problem

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

Estimating object pose from ambiguous tactile observations
Sampling valid hypotheses under contact constraints
Learning inverse observation model using diffusion models
Innovation

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

Diffusion models for multimodal distributions
Inverse observation model with tactile data
Efficient sampling of contact hypotheses
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