|
Abbaszadeh , M. & Saeedvand , S.2014. A fast genetic algorithm for solving university scheduling problem. IAES International Journal of Artificial Intelligence3, 7.
Google Scholar
|
|
Abbaszadeh , M., Saeedvand , S. & Mayani , H. A.2012. Solving university scheduling problem with a memetic algorithm. IAES International Journal of Artificial Intelligence1, 79.
Google Scholar
|
|
Alkhanak , E. N. & Lee , S. P.2018. A hyper-heuristic cost optimisation approach for scientific workflow scheduling in cloud computing. Future Generation Computer Systems86, 480–506.
Google Scholar
|
|
Auer , P., Cesa-Bianchi , N. & Fischer , P.2002. Finite-time analysis of the multiarmed bandit problem. Machine Learning47, 235–256.
Google Scholar
|
|
Baltes , J., Tu , K.-Y., Sadeghnejad , S. & Anderson , J.2017. HuroCup: Competition for multi-event humanoid robot athletes. The Knowledge Engineering Review32, 1–14.
Google Scholar
|
|
Bederina , H. & Hifi , M.2017. A hybrid multi-objective evolutionary algorithm for the team orienteering problem. In 2017 4th International Conference on Control, Decision and Information Technologies (CoDIT), 0898–0903. IEEE.
Google Scholar
|
|
Bottarelli , L., Bicego , M., Blum , J. & Farinelli , A.2019. Orienteering-based informative path planning for environmental monitoring. Engineering Applications of Artificial Intelligence77, 46–58.
Google Scholar
|
|
Burke , E. K., Gendreau , M., Hyde , M., Kendall , G., Ochoa , G., Özcan , E. & Qu , R.2013. Hyper-heuristics: a survey of the state of the art. Journal of the Operational Research Society64, 1695–1724.
Google Scholar
|
|
Burke , E. K., Hyde , M., Kendall , G., Ochoa , G., Özcan , E. & Woodward , J. R.2010. A classification of hyper-heuristic approaches. In Handbook of Metaheuristics, Gendreau, M. & Potvin, JY. (eds). Springer.
Google Scholar
|
|
Campbell , A. M., Gendreau , M. & Thomas , B. W.2011. The orienteering problem with stochastic travel and service times. Annals of Operations research186, 61–81.
Google Scholar
|
|
Chakhlevitch , K. & Cowling , P.2008. Hyperheuristics: Recent developments. In Adaptive and Multilevel Metaheuristics, Cotta , C., Sevaux , M. & Sörensen , K. (eds). Springer.
Google Scholar
|
|
Chang , C.-H., Wang , S.-C. & Wang , C.-C.2016. Exploiting moving objects: multi-robot simultaneous localization and tracking. IEEE Transactions on Automation Science and Engineering13, 810–827.
Google Scholar
|
|
Coello , C. A. C., Lamont , G. B. & Van Veldhuizen , D. A. 2007. Evolutionary Algorithms for Solving Multi-Objective Problems. Springer.
Google Scholar
|
|
Cordeau , J.‐F., Gendreau , M. & Laporte , G.1997. A tabu search heuristic for periodic and multi‐depot vehicle routing problems. Networks: An International Journal30, 105–119.
Google Scholar
|
|
Cura , T.2014. An artificial bee colony algorithm approach for the team orienteering problem with time windows. Computers & Industrial Engineering74, 270–290.
Google Scholar
|
|
Deb , K. & Jain , H.2014. An evolutionary many-objective optimization algorithm using reference-point-based nondominated sorting approach, part I: Solving problems with box constraints.IEEE Transactions on Evolutionary Computation18, 577–601.
Google Scholar
|
|
Deb , K., Pratap , A., Agarwal , S. & Meyarivan , T. A. M. T.2002. A fast and elitist multiobjective genetic algorithm: NSGA-II. IEEE Transactions on Evolutionary Computation6, 182–197.
Google Scholar
|
|
DeDonato , M., Dimitrov , V., Du , R., Giovacchini , R., Knoedler , K., Long , X., Polido , F., Gennert , M. A., Padır , T. & Feng , S.2015. Human‐in‐the‐loop control of a humanoid robot for disaster response: a report from the DARPA robotics challenge trials. Journal of Field Robotics32, 275–292.
Google Scholar
|
|
Diftler , M. A., Culbert , C. J., Ambrose , R. O., Platt , R. & Bluethmann , W. J.2003. Evolution of the NASA/DARPA robonaut control system. In ‘2003 Proceedings of IEEE International Conference on Robotics and Automation ICRA’03, 2543–2548. IEEE.
Google Scholar
|
|
Dong , N. & Dai , C.2018. An improvement decomposition-based multi-objective evolutionary algorithm using multi-search strategy. Knowledge-Based Systems163, 572–580.
Google Scholar
|
|
Duchoň , F., Babinec , A., Kajan , M., Beňo , P., Florek , M., Fico , T. & Jurišica , L.2014. Path planning with modified a star algorithm for a mobile robot. Procedia Engineering96, 59–69.
Google Scholar
|
|
Farinelli , A., Zanotto , E. & Pagello , E.2017. Advanced approaches for multi-robot coordination in logistic scenarios. Robotics and Autonomous Systems90, 34–44.
Google Scholar
|
|
Feng , S., Whitman , E., Xinjilefu , X. & Atkeson , C. G.2015. Optimization‐based full body control for the DARPA robotics challenge. Journal of Field Robotics32, 293–312.
Google Scholar
|
|
Fialho , Á., Da Costa , L., Schoenauer , M. & Sebag , M. 2010. Analyzing bandit-based adaptive operator selection mechanisms. Annals of Mathematics and Artificial Intelligence60, 25–64.
Google Scholar
|
|
Goldberg , D. E.1989Genetic Algorithms in Search, Optimization, and Machine Learning, Addison-Wesley, Reading, Ma, 1989. Addison-Wesley Longman Publishing.
Google Scholar
|
|
Golden , B. L., Levy , L. & Vohra , R.1987. The orienteering problem. Naval Research Logistics (NRL)34, 307–318.
Google Scholar
|
|
Guizzo , G., Vergilio , S. R., Pozo , A. T. & Fritsche , G. M.2017. A multi-objective and evolutionary hyper-heuristic applied to the integration and test order problem. Applied Soft Computing56, 331–344.
Google Scholar
|
|
Gunawan , A., Lau , H. C. & Lu , K.2018. ADOPT: combining parameter tuning and adaptive operator ordering for solving a class of orienteering problems. Computers & Industrial Engineering121, 82–96.
Google Scholar
|
|
Gunawan , A., Lau , H. C. & Vansteenwegen , P.2016. Orienteering problem: a survey of recent variants, solution approaches and applications. European Journal of Operational Research255, 315–332.
Google Scholar
|
|
Gunawan , A., Lau , H. C., Vansteenwegen , P. & Lu , K.2017. Well-tuned algorithms for the team orienteering problem with time windows. Journal of the Operational Research Society68, 861–876.
Google Scholar
|
|
Gunn , T. & Anderson J.2015. Dynamic heterogeneous team formation for robotic urban search and rescue. Journal of Computer and System Sciences81, 553–567.
Google Scholar
|
|
Hu , Q. & Lim , A.2014. An iterative three-component heuristic for the team orienteering problem with time windows. European Journal of Operational Research232, 276–286.
Google Scholar
|
|
Huang , L., Ding , Y. & Jin , Y.2018. Multiple-solution optimization strategy for multi-robot task allocation. IEEE Transactions on Systems, Man and Cybernetics: Systems.
Google Scholar
|
|
Jiang , Y.2016. A survey of task allocation and load balancing in distributed systems. IEEE Transactions on Parallel and Distributed Systems27, 585–599.
Google Scholar
|
|
Jin , M., Lee , J. & Tsagarakis , N. G.2017. Model-free robust adaptive control of humanoid robots with flexible joints. IEEE Transactions on Industrial Electronics64, 1706–1715.
Google Scholar
|
|
Jose , K. & Pratihar , D. K.2016. Task allocation and collision-free path planning of centralized multi-robots system for industrial plant inspection using heuristic methods. Robotics and Autonomous Systems80, 34–42.
Google Scholar
|
|
Kaneko , K., Morisawa , M., Kajita , S., Nakaoka , S. I., Sakaguchi , T., Cisneros , R. & Kanehiro , F.2015. Humanoid robot HRP-2Kai—Improvement of HRP-2 towards disaster response tasks. In ‘2015 IEEE-RAS 15th International Conference on Humanoid Robots (Humanoids), 132–139. IEEE.
Google Scholar
|
|
Karakatič , S. & Podgorelec , V.2015. A survey of genetic algorithms for solving multi depot vehicle routing problem. Applied Soft Computing27, 519–532.
Google Scholar
|
|
Khamis , A., Hussein , A. & Elmogy , A.2015. Multi-robot task allocation: a review of the state-of-the-art. In Cooperative Robots and Sensor Networks. Springer.
Google Scholar
|
|
Kohlbrecher , S., Romay , A., Stumpf , A., Gupta , A., Von Stryk , O., Bacim , F., Bowman , D. A., Goins , A., Balasubramanian , R. & Conner , D. C.2015. Human‐robot teaming for rescue missions: team ViGIR’s approach to the 2013 DARPA robotics challenge trials. Journal of Field Robotics32, 352–377.
Google Scholar
|
|
Koubaa , A., Bennaceur , H., Chaari , I., Trigui , S., Ammar , A., Sriti , M. F., Alajlan , M., Cheikhrouhou , O. & Javed , Y.2018. Different approaches to solve the MRTA problem. In Robot Path Planning and Cooperation, Kacprzyk, J. (ed.). Springer.
Google Scholar
|
|
Kube , C. R. & Bonabeau , E.2000. Cooperative transport by ants and robots. Robotics and Autonomous Systems30, 85–101.
Google Scholar
|
|
Labadie , N., Mansini , R., Melechovský , J. & Calvo , R. W.2012. The team orienteering problem with time windows: an lp-based granular variable neighborhood search. European Journal of Operational Research220, 15–27.
Google Scholar
|
|
Lin , S.-W. & Vincent F. Y.2012. A simulated annealing heuristic for the team orienteering problem with time windows. European Journal of Operational Research217, 94–107.
Google Scholar
|
|
Lin , S.-W. & Vincent , F. Y.2017. Solving the team orienteering problem with time windows and mandatory visits by multi-start simulated annealing. Computers & Industrial Engineering114, 195–205.
Google Scholar
|
|
Mahajan , A. & Teneketzis , D.2008. Multi-armed bandit problems. In Foundations and Applications of Sensor Management, Hero, AO., Castañón, D., Cochran, D. & Kastella, K. (eds). Springer.
Google Scholar
|
|
Martín-Moreno , R. & Vega-Rodríguez , M. A.2018. Multi-objective artificial bee colony algorithm applied to the bi-objective orienteering problem. Knowledge-Based Systems154, 93–101.
Google Scholar
|
|
Michalewicz , Z.2013. Genetic Algorithms+ Data Structures= Evolution Programs. Springer Science & Business Media.
Google Scholar
|
|
Montemanni , R. & Gambardella L. M.2009. An ant colony system for team orienteering problems with time windows. Foundation Of Computing And Decision Sciences34, 287.
Google Scholar
|
|
Nunes , E., Manner , M., Mitiche , H. & Gini , M.2017. A taxonomy for task allocation problems with temporal and ordering constraints. Robotics and Autonomous Systems90, 55–70.
Google Scholar
|
|
Park , J., Lee , J., Ahn , S., Bae , J. & Tae , H.2017. Exact algorithm for the capacitated team orienteering problem with time windows. Mathematical Problems in Engineering2017, 1191–1203.
Google Scholar
|
|
Righini , G. & Salani , M.2009. Decremental state space relaxation strategies and initialization heuristics for solving the orienteering problem with time windows with dynamic programming. Computers & Operations Research36, 1191–1203.
Google Scholar
|
|
Saeedvand , S. & Aghdasi , H. S.2016. An energy efficient metaheuristic method for micro robots indoor area coverage problem. In ‘2016 6th International Conference on Computer and Knowledge Engineering (ICCKE), 88–93. IEEE.
Google Scholar
|
|
Saeedvand , S., Aghdasi , H. S. & Baltes , J.2018. Novel lightweight odometric learning method for humanoid robot localization. Mechatronics55, 38–53.
Google Scholar
|
|
Saeedvand , S., Aghdasi , H. S. & Baltes , J.2019. Robust multi-objective multi-humanoid robots task allocation based on novel hybrid metaheuristic algorithm. Applied Intelligence49, 4097–4127.
Google Scholar
|
|
Savelsbergh , M. W. P.1985. Local search in routing problems with time windows. Annals of Operations Research4, 285–305.
Google Scholar
|
|
Schilde , M., Doerner , K. F., Hartl , R. F. & Kiechle , G.2009. Metaheuristics for the bi-objective orienteering problem. Swarm Intelligence3, 179–201.
Google Scholar
|
|
Schwarzrock , J., Zacarias , I., Bazzan , A. L., de Araujo Fernandes , R. Q., Moreira , L. H. & de Freitas , E. P.2018. Solving task allocation problem in multi unmanned aerial vehicles systems using swarm intelligence. Engineering Applications of Artificial Intelligence72, 10–20.
Google Scholar
|
|
Solomon , M. M.1986. On the worst‐case performance of some heuristics for the vehicle routing and scheduling problem with time window constraints. Networks16, 161–174.
Google Scholar
|
|
Solomon , M. M.1987. Algorithms for the vehicle routing and scheduling problems with time window constraints. Operations Research35, 254–265.
Google Scholar
|
|
Souffriau , W., Vansteenwegen , P., Vanden Berghe , G. & Van Oudheusden , D.2013. The multiconstraint team orienteering problem with multiple time windows. Transportation Science47, 53–63.
Google Scholar
|
|
Spenko , M., Buerger , S. & Iagnemma , K.2018. The DARPA Robotics Challenge Finals: Humanoid Robots To The Rescue. Springer.
Google Scholar
|
|
Su , X., Wang , Y., Jia , X., Guo , L. & Ding , Z.2018. Two innovative coalition formation models for dynamic task allocation in disaster rescues. Journal of Systems Science and Systems Engineering27, 215–230.
Google Scholar
|
|
Tang , H. & Miller-Hooks , E.2005. A tabu search heuristic for the team orienteering problem. Computers & Operations Research32, 1379–1407.
Google Scholar
|
|
Toledo , A. & Riff , M. C.2015. HOPHS: a hyperheuristic that solves orienteering problem with hotel selection. In ‘2015 Fifth International Conference on Digital Information Processing and Communications (ICDIPC), 148–152. IEEE.
Google Scholar
|
|
Tricoire , F., Romauch , M., Doerner , K. F. & Hartl , R. F.2010. Heuristics for the multi-period orienteering problem with multiple time windows. Computers & Operations Research37, 351–367.
Google Scholar
|
|
Tsiligirides , T.1984. Heuristic methods applied to orienteering. Journal of the Operational Research Society35, 797–809.
Google Scholar
|
|
Vansteenwegen , P., Souffriau , W., Berghe , G. V. & Van Oudheusden , D.2009. Iterated local search for the team orienteering problem with time windows. Computers & Operations Research36, 3281–3290.
Google Scholar
|
|
Vansteenwegen , P., Souffriau , W. & Van Oudheusden , D.2011. The orienteering problem: a survey. European Journal of Operational Research209, 1–10.
Google Scholar
|
|
Vincent , F. Y., Jewpanya , P., Ting , C. J. & Redi , A. P.2017. Two-level particle swarm optimization for the multi-modal team orienteering problem with time windows. Applied Soft Computing61, 1022–1040.
Google Scholar
|
|
Wang , J., Zhou , Y., Wang , Y., Zhang , J., Chen , C. P. & Zheng , Z.2016. Multiobjective vehicle routing problems with simultaneous delivery and pickup and time windows: formulation, instances, and algorithms. IEEE Transactions on Cybernetics46, 582–594.
Google Scholar
|
|
Yang , X.-S.2010. Nature-Inspired Metaheuristic Algorithms. Luniver Press.
Google Scholar
|
|
Yin , P.-Y., Yu , S. S., Wang , P. P. & Wang , Y. T.2007. Multi-objective task allocation in distributed computing systems by hybrid particle swarm optimization. Applied Mathematics and Computation184, 407–420.
Google Scholar
|
|
Zhang , Q. & Li , H.2007. MOEA/D: a multiobjective evolutionary algorithm based on decomposition. IEEE Transactions on Evolutionary Computation11, 712–731.
Google Scholar
|
|
Zhang , Q., Zhou , A. & Jin , Y.2008. RM-MEDA: a regularity model-based multiobjective estimation of distribution algorithm. IEEE Transactions on Evolutionary Computation12, 41–63.
Google Scholar
|
|
Zhang , T. & Ueno , H.2007. Knowledge model-based heterogeneous multi-robot system implemented by a software platform. Knowledge-Based Systems20, 310–319.
Google Scholar
|
|
Zheng , W., Liao , Z. & Qin , J.2017. Using a four-step heuristic algorithm to design personalized day tour route within a tourist attraction. Tourism Management62, 335–349.
Google Scholar
|
|
Zhu , W., Li , L., Teng , L. & Yonglu , W.2018. Multi-UAV reconnaissance task allocation for heterogeneous targets using an opposition-based genetic algorithm with double-chromosome encoding. Chinese Journal of Aeronautics31, 339–350.
Google Scholar
|
|
Zitzler , E.1999. Evolutionary Algorithms for Multiobjective Optimization: Methods and Applications. Citeseer.
Google Scholar
|
|
Zitzler , E. & Thiele , L.1999. Multiobjective evolutionary algorithms: a comparative case study and the strength Pareto approach. IEEE Transactions on Evolutionary Computation3, 257–271.
Google Scholar
|
|
Zitzler , E., Thiele , L., Laumanns , M., Fonseca , C. M. & Da Fonseca , V. G.2003. Performance assessment of multiobjective optimizers: an analysis and review. IEEE Transactions on Evolutionary Computation7, 117–132.
Google Scholar
|