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A Convex Programming Approach to Solve Posynomial Systems.

, , , and . ICMS, volume 12097 of Lecture Notes in Computer Science, page 241-250. Springer, (2020)

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A Convex Programming Approach to Solve Posynomial Systems., , , and . ICMS, volume 12097 of Lecture Notes in Computer Science, page 241-250. Springer, (2020)Ergodic control of a heterogeneous population and application to electricity pricing., , , and . CDC, page 3617-3624. IEEE, (2022)Tropical Linear Regression and Mean Payoff Games: Or, How to Measure the Distance to Equilibria., , , and . SIAM J. Discret. Math., 37 (2): 632-674 (June 2023)A bilevel optimization model for load balancing in mobile networks through price incentives., , , and . WiOpt, page 1-8. IEEE, (2017)Tropical linear regression and mean payoff games: or, how to measure the distance to equilibria., , , and . CoRR, (2021)Dobrushin ergodicity coefficient for Markov operators on cones, and beyond, and . CoRR, (2013)Computing Transience Bounds of Emergency Call Centers: A Hierarchical Timed Petri Net Approach., , and . Petri Nets, volume 13288 of Lecture Notes in Computer Science, page 90-112. Springer, (2022)Hypergraph conditions for the solvability of the ergodic equation for zero-sum games., , and . CDC, page 5845-5850. IEEE, (2015)Solving Irreducible Stochastic Mean-Payoff Games and Entropy Games by Relative Krasnoselskii-Mann Iteration., , , and . MFCS, volume 272 of LIPIcs, page 10:1-10:15. Schloss Dagstuhl - Leibniz-Zentrum für Informatik, (2023)Generic uniqueness of the bias vector of mean payoff zero-sum games., , and . CDC, page 1581-1587. IEEE, (2014)