Quantifying Degrees of Controllability in Temporal Networks with Uncertainty
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James C. Boerkoel | Shyan Akmal | Savana Ammons | Hemeng Li | Shyan S. Akmal | Savana Ammons | Hemeng Li
[1] Cheng Fang,et al. Resolving Uncontrollable Conditional Temporal Problems Using Continuous Relaxations , 2014, ICAPS.
[2] Nicola Muscettola,et al. Temporal Dynamic Controllability Revisited , 2005, AAAI.
[3] James C. Boerkoel,et al. Robustness in Probabilistic Temporal Planning , 2015, AAAI.
[4] Cees Witteveen,et al. Flexibility and decoupling in Simple Temporal Networks , 2014, Artif. Intell..
[5] James C. Boerkoel,et al. Robust Execution of Probabilistic Temporal Plans , 2017, AAAI.
[6] Marco Roveri,et al. An SMT-based approach to weak controllability for disjunctive temporal problems with uncertainty , 2015, Artif. Intell..
[7] Cheng Fang,et al. Resolving Over-Constrained Probabilistic Temporal Problems through Chance Constraint Relaxation , 2015, AAAI.
[8] Paul Morris,et al. A Structural Characterization of Temporal Dynamic Controllability , 2006, CP.
[9] T. Motzkin,et al. Maxima for Graphs and a New Proof of a Theorem of Turán , 1965, Canadian Journal of Mathematics.
[10] Brian C. Williams,et al. Faster Conflict Generation for Dynamic Controllability , 2017, IJCAI.
[11] James C. Boerkoel,et al. New Perspectives on Flexibility in Simple Temporal Planning , 2018, ICAPS.
[12] Cheng Fang,et al. Optimising Bounds in Simple Temporal Networks with Uncertainty under Dynamic Controllability Constraints , 2015, ICAPS.
[13] Cheng Fang,et al. PARIS: A Polynomial-Time, Risk-Sensitive Scheduling Algorithm for Probabilistic Simple Temporal Networks with Uncertainty , 2016, ICAPS.
[14] Patrick Doherty,et al. Classical Dynamic Controllability Revisited - A Tighter Bound on the Classical Algorithm , 2014, ICAART.
[15] Thierry Vidal,et al. Handling contingency in temporal constraint networks: from consistency to controllabilities , 1999, J. Exp. Theor. Artif. Intell..
[16] N. Yorke-Smith,et al. Simple Temporal Problems with Preferences and Uncertainty , 2003 .
[17] Rina Dechter,et al. Temporal Constraint Networks , 1989, Artif. Intell..
[18] Nikolaos V. Sahinidis,et al. A polyhedral branch-and-cut approach to global optimization , 2005, Math. Program..
[19] Kristen Brent Venable. alpha-Dynamic Controllability of Simple Temporal Problems with Preferences and Uncertainty , 2003, CP.
[20] Cheng Fang,et al. Chance-Constrained Probabilistic Simple Temporal Problems , 2014, AAAI.
[21] Ioannis Tsamardinos,et al. A Probabilistic Approach to Robust Execution of Temporal Plans with Uncertainty , 2002, SETN.
[22] Elizabeth D. Dolan,et al. NEOS Server 4.0 Administrative Guide , 2001, ArXiv.
[23] Luke Hunsberger,et al. Fixing the Semantics for Dynamic Controllability and Providing a More Practical Characterization of Dynamic Execution Strategies , 2009, 2009 16th International Symposium on Temporal Representation and Reasoning.