A Transition System Abstraction Framework for Neural Network Dynamical System Models
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Abstract (arXiv)
This paper proposes a transition system abstraction framework for neural network dynamical system models to enhance the model interpretability, with applications to complex dynamical systems such as human behavior learning and verification. To begin with, the localized working zone will be segmented into multiple localized partitions under the data-driven Maximum Entropy (ME) partitioning method. Then, the transition matrix will be obtained based on the set-valued reachability analysis of neural networks. Finally, applications to human handwriting dynamics learning and verification are given to validate our proposed abstraction framework, which demonstrates the advantages of enhancing the interpretability of the black-box model, i.e., our proposed framework is able to abstract a data-driven neural network model into a transition system, making the neural network model interpretable through verifying specifications described in Computational Tree Logic (CTL) languages.
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References · 9
- 2022PaLM: Scaling Language Modeling with Pathwayscited by 5,304
- 2018Efficient Neural Network Robustness Certification with General Activation Functionscited by 439
- 2021Beta-CROWN: Efficient Bound Propagation with Per-neuron Split Constraints for Complete and Incomplete Neural Network Robustness Verificationcited by 224
- 2020NNV: The Neural Network Verification Tool for Deep Neural Networks and Learning-Enabled Cyber-Physical Systemscited by 128
- 2021Interpretable Deep Learning: Interpretation, Interpretability, Trustworthiness, and Beyondcited by 116
- 2019Safety Verification and Robustness Analysis of Neural Networks via Quadratic Constraints and Semidefinite Programmingcited by 100
- 2017Output Reachable Set Estimation and Verification for Multi-Layer Neural Networkscited by 79
- 2021Neural Hybrid Automata: Learning Dynamics with Multiple Modes and Stochastic Transitionscited by 6
- 2023A Data-Driven Hybrid Automaton Framework to Modeling Complex Dynamical Systemscited by 1
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