Kurihara J, Uzun E, Garcia-Luna-Aceves JJ.  2016.  Network coding for content-centric network.

Li Y., Sanfelice R.G.  2016.  Incremental Graphical Asymptotic Stability for Hybrid Dynamical Systems.

Li Y., Phillips S., Sanfelice R.G.  2016.  Basic Properties and Characterizations of Incremental Stability Prioritizing Flow Time for a Class of Hybrid Systems. Systems and Control Letters. 90:7-15.

Li Y., Sanfelice R.G.  2015.  Interconnected Observers for Linear Systems to Improve Rate of Convergence and Robustness to Measurement Noise. To appear in IEEE Transactions on Control of Network Systems.

Li Y., Sanfelice R.G.  2015.  A Finite-time Convergent Observer with Robustness to Piecewise-constant Measurement Noise. Automatica. 57:222-230.

Li Y., Phillips S., Sanfelice R.G.  2016.  On Distributed Observers for Linear Time-invariant Systems Under Intermittent Information Constraints. Proceedings of 10th IFAC Symposium on Nonlinear Control Systems. :666–671.

Li Y., .G.Sanfelice R.  2016.  Results on Finite Time Stability for A Class of Hybrid Systems. In Proceedings of the American Control Conference. :4263–4268.

Li Y., .G.Sanfelice R.  2016.  A Decentralized Consensus Algorithm for Distributed State Observers with Robustness Guarantees. In Proceedings of the American Control Conference. :1876–1881.

Li Y., .G.Sanfelice R.  2015.  On Necessary and Sufficient Conditions for Incremental Stability of Hybrid Systems using the Graphical Distance between Solutions. Proceedings of the IEEE Conference on Decision and Control. :5575–5580.

Li Y., Phillips S., Sanfelice R.G.  2014.  Results on Incremental Stability for A Class Hybrid Systems. Proceedings of the Conference on Decision and Control. :3089–3094.

Li Y., Sanfelice R.G.  2014.  Robust Distributed State Observers with Performance Guarantees and Optimized Communication Graph. Proceedings of the 2014 American Control Conference. :1090-1095.

Li Y., Sanfelice R.G.  2013.  A Robust Finite-time Convergent Hybrid Observer for Linear Systems. Proceedings of the IEEE Conference on Decision and Control. :3349–3354.

Li Y., Sanfelice R.G.  2013.  A Coupled Pair of {L}uenberger Observers for Linear Systems to Improve Rate of Convergence and Robustness to Measurement Noise. Proceedings of the American Control Conference. :2503–2508.

Li Y., Phillips S., Sanfelice R.G.  2016.  On Distributed Intermittent Observers for Linear Time-invariant Systems with Robustness.

Li Y., Sanfelice R.G.  2015.  On Necessary and Sufficient Conditions for Incremental Stability of Hybrid Systems using the Graphical Distance between Solutions.

Li Y., Sanfelice R.G.  2015.  Results on Finite Time Stability for A Class of Hybrid Systems.

Li Y., Phillips S., Sanfelice R.G.  2016.  Robust Distributed Estimation for Linear Systems under Intermittent Information. Submitted.

Li Y, Sanfelice RG.  2017.  Incremental Graphical Asymptotic Stability for Hybrid Dynamical Systems. Feedback Stabilization of Controlled Dynamical Systems: In Honor of Laurent Praly. :231–262.

Lopes Y, Fernandes NCastro, Muchaluat-Saade DChristina, Obraczka K.  2017.  ARES: An autonomic and resilient framework for smart grids. Integrated Network and Service Management (IM), 2017 IFIP/IEEE Symposium on.

Lou X., Li Y., Sanfelice R.G.  2017.  On Conditions for The Existence of Hybrid Limit Cycles. To appear in American Control Conference.

Lou X., Li Y., Sanfelice R.G..  2015.  Results on Stability and Robustness of Hybrid Limit Cycles for A Class of Hybrid Systems. Proceedings of the IEEE Conference on Decision and Control. :2235–2240.

Lou X., Li Y., Sanfelice R.G.  2015.  On Robust Stability of Limit Cycles for Hybrid Systems With Multiple Jumps. Proc. 5th Analysis and Design of Hybrid Systems. :199–204.

Lou X., Li Y., .G.Sanfelice R.  2017.  On Conditions for The Existence of Hybrid Limit Cycles.

Lou X., Li Y., Sanfelice R.G.  2015.  Results on Stability and Robustness of Hybrid Limit Cycles for A Class of Hybrid Systems.

Lou X., Li Y., Sanfelice R.G.  2015.  On Robust Stability of Limit Cycles for Hybrid Systems With Multiple Jumps.