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V Anil Kumar

Publications and source records attributed to V Anil Kumar.

2 recordsLinked to original sources

E-UDE: A Scientific Machine Learning Model for Malware Propagation Dynamics

Understanding the malware propagation dynamics over the Internet is crucial for effectively controlling its spread. Existing mechanistic and data-driven models in the context of malware propagation dynamics, have some issues with either interpretability or predictive accuracy. This study presents an Enhanced Universal Differential Equation (E-UDE) framework that explicitly incorporates more detailed key factors that influence malware propagation. Evaluation on real-world malware propagation data shows that the E-UDE achieves the best overall performance, attaining an overall RMSE of 783.70 and MAE of 421.65. Compared with the Classical ODE and the UDE models, the proposed approach reduces RMSE by approximately 66 percent and 39 percent, respectively. Its robustness to predictive capability is further evaluated. In this experiment, the E-UDE achieves a Test RMSE of 634.6, a Test MAE of 419.3, and a Test Correlation of 0.964. The E-UDE maintains relatively stable prediction performance as the noise level increases, showing limited degradation compared with the baseline models. Furthermore, this E-UDE model enables us to perform several scenario analyses under different cybersecurity scenarios, providing a useful framework for better understanding the effective control factors. To study the wide applicability of the E-UDE framework, the model performance is assessed by two different datasets, namely, Code Red dataset and Witty Worm dataset.

cs.CR↗

Internet malware propagation: Dynamics and control through SEIRV epidemic model with relapse and intervention

Malware attacks in today's vast digital ecosystem pose a serious threat. Understanding malware propagation dynamics and designing effective control strategies are therefore essential. In this work, we propose a generic SEIRV model formulated using ordinary differential equations to study malware spread. We establish the positivity and boundedness of the system, derive the malware propagation threshold, and analyze the local and global stability of the malware-free equilibrium. The separatrix defining epidemic regions in the control space is identified, and the existence of a forward bifurcation is demonstrated. Using normalized forward sensitivity indices, we determine the parameters most influential to the propagation threshold. We further examine the nonlinear dependence of key epidemic characteristics on the transmission rate, including the maximum number of infected, time to peak infection, and total number of infected. We propose a hybrid gradient-based global optimization framework using simulated annealing approach to identify effective and cost-efficient control strategies. Finally, we calibrate the proposed model using infection data from the "Windows Malware Dataset with PE API Calls" and investigated the effect of intervention onset time on averted cases, revealing an exponential decay relationship between delayed intervention and averted cases.

cs.CR↗