Understanding Malware Propagation Dynamics through Scientific Machine Learning
Karthik Pappu, Prathamesh Dinesh Joshi, Raj Abhijit Dandekar, Rajat Dandekar, Sreedath Panat

TL;DR
This paper demonstrates that hybrid physics-informed models, specifically Universal Differential Equations, significantly improve malware propagation prediction accuracy and interpretability over traditional and neural methods, aiding cybersecurity efforts.
Contribution
The study introduces a novel application of Universal Differential Equations to malware modeling, achieving better accuracy and interpretability than existing approaches.
Findings
UDE reduces prediction error by 44% compared to baselines.
Symbolic recovery reveals key suppression mechanisms.
Hybrid models outperform purely analytical or neural models.
Abstract
Accurately modeling malware propagation is essential for designing effective cybersecurity defenses, particularly against adaptive threats that evolve in real time. While traditional epidemiological models and recent neural approaches offer useful foundations, they often fail to fully capture the nonlinear feedback mechanisms present in real-world networks. In this work, we apply scientific machine learning to malware modeling by evaluating three approaches: classical Ordinary Differential Equations (ODEs), Universal Differential Equations (UDEs), and Neural ODEs. Using data from the Code Red worm outbreak, we show that the UDE approach substantially reduces prediction error compared to both traditional and neural baselines by 44%, while preserving interpretability. We introduce a symbolic recovery method that transforms the learned neural feedback into explicit mathematical…
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Taxonomy
TopicsNetwork Security and Intrusion Detection · Advanced Malware Detection Techniques · Information and Cyber Security
