Abstract
Dynamic time-linkage problems (DTPs) are common types of dynamic optimization problems where ”decisions that are made now ... may influence the maximum score that can be obtained in the future” [3]. This paper contributes to understanding the questions of what are the unknown characteristic of DTPs and how to characterize DTPs. Firstly, based on existing definitions we will introduce a more detailed definition to help characterize DTPs. Secondly, although it is believed that DTPs can be solved to optimality with a perfect prediction method to predict function values [3] [4], in this paper we will discuss a new class of DTPs where even with such a perfect prediction method algorithms might still be deceived and hence will not be able to get the optimal results. We will also propose a benchmark problem to study that particular type of time-linkage problems.
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References
Bäck, T.: On the behavior of evolutionary algorithms in dynamic environments. In: Proc. of the IEEE Intl. Conf. on Evolutionary Computation, pp. 446–451 (1998)
Bäck, T.: Evolutionary Algorithms in Theory and Practice: Evolution Strategies, Evolutionary Programming, Genetic Algorithms. Oxford Univ. Press, Oxford (1996)
Bosman, P.A.N.: Learning, anticipation and time-deception in evolutionary online dynamic optimization. In: Proc. of the GECCO 2005 Conf., pp. 39–47 (2005)
Bosman, P.A.N., Poutré, H.L.: Learning and anticipation in online dynamic optimization with evolutionary algorithms: the stochastic case. In: GECCO 2007: Proc. of the 9th Conf. on Genetic and Evoluntionary Computation, pp. 1165–1172. ACM, New York (2007)
Bosman, P.A.N.: Learning and Anticipation in Online Dynamic Optimization. In: Yang, S., Ong, Y.S., Jin, Y. (eds.) Evolutionary Computation in Dynamic and Uncertain Environments, pp. 129–152. Springer, Berlin (2007)
Branke, J., Mattfeld, D.: Anticipation in dynamic optimization: The scheduling case. In: Deb, K., et al. (eds.) PPSN 2000. LNCS, vol. 1917, pp. 253–262. Springer, Heidelberg (2000)
Dorfman, R.: An Economic Interpretation of Optimal Control Theory. American Economic Review 59(5), 817–831 (1969)
van Hemert, J.I., La Poutre, J.A.: Dynamic routing problems with fruitful regions: Models and evolutionary computation. In: Yao, X., et al. (eds.) PPSN 2004. LNCS, vol. 3242, pp. 692–701. Springer, Heidelberg (2004)
Li, C., Yang, S., Nguyen, T.T., Yu, E.L., Yao, X., Jin, Y., Beyer, H.-G., Suganthan, P.N.: Benchmark Generator for CEC 2009 Competition on Dynamic Optimization, Technical report, University of Leicester and University of Birmingham, UK (2008), http://www.cs.le.ac.uk/people/syang/ECiDUE/DBG.tar.gz
Morrison, R.W.: Designing Evolutionary Algorithms for Dynamic Environments. Springer, Berlin (2004)
Nguyen, T.T.: A benchmark for dynamic time-linkage problems, Technical Report, School of Computer Science, University of Birmingham (2009)
Rohlfshagen, P., Yao, X.: Attributes of combinatorial optimisation. In: Proc. of the 7th Int. Conf. on Simulated Evolutionand Learning, pp. 442–451. Springer, Heidelberg (2008)
Sistu, P.B., Gopinath, R.S., Bequette, B.W.: Computational issues in nonlinear predictive control. Comput. Chem. Eng. 17, 361–367 (1993)
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Nguyen, T.T., Yao, X. (2009). Dynamic Time-Linkage Problems Revisited. In: Giacobini, M., et al. Applications of Evolutionary Computing. EvoWorkshops 2009. Lecture Notes in Computer Science, vol 5484. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-642-01129-0_83
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DOI: https://doi.org/10.1007/978-3-642-01129-0_83
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