Fully probabilistic design for knowledge fusion between Bayesian filters under uniform disturbances
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Abstract (arXiv)
This paper considers the problem of Bayesian transfer learning-based knowledge fusion between linear state-space processes driven by uniform state and observation noise processes. The target task conditions on probabilistic state predictor(s) supplied by the source filtering task(s) to improve its own state estimate. A joint model of the target and source(s) is not required and is not elicited. The resulting decision-making problem for choosing the optimal conditional target filtering distribution under incomplete modelling is solved via fully probabilistic design (FPD), i.e. via appropriate minimization of Kullback-Leibler divergence (KLD). The resulting FPD-optimal target learner is robust, in the sense that it can reject poor-quality source knowledge. In addition, the fact that this Bayesian transfer learning (BTL) scheme does not depend on a model of interaction between the source and target tasks ensures robustness to the misspecification of such a model. The latter is a problem that affects conventional transfer learning methods. The properties of the proposed BTL scheme are demonstrated via extensive simulations, and in comparison with two contemporary alternatives.
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References · 5
- 2018Optimal Bayesian Transfer Learningcited by 17
- 2021Transferring model structure in Bayesian transfer learning for Gaussian process regressioncited by 5
- 2017Gaussian Process Decentralized Data Fusion Meets Transfer Learning in Large-Scale Distributed Cooperative Perceptioncited by 4
- 2016Monte Carlo Set-Membership Filtering for Nonlinear Dynamic Systemscited by 1
- 2020Multi-Sensor Data and Knowledge Fusion -- A Proposal for a Terminology Definitioncited by 1
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