AI 2015: Advances in Artificial Intelligence: 28th by Bernhard Pfahringer, Jochen Renz

By Bernhard Pfahringer, Jochen Renz

This e-book constitutes the refereed complaints of the twenty eighth Australasian Joint convention on synthetic Intelligence, AI 2015, held in Canberra, Australia, in November/December 2015.

The 39 complete papers and 18 brief papers provided have been rigorously reviewed and chosen from 102 submissions.

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Additional resources for AI 2015: Advances in Artificial Intelligence: 28th Australasian Joint Conference, Canberra, ACT, Australia, November 30 -- December 4, 2015, Proceedings

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J. Intell. Inf. Syst. 2(3), 265–278 (1993) Scaling up Multi-island Competitive Cooperative Coevolution for Real Parameter Global Optimisation Kavitesh K. com Abstract. A major challenge in using cooperative coevolution (CC) for global optimisation is the decomposition of a given problem into subcomponents. Variable interaction is a major constraint that determines the decomposition strategy of a problem. Hence, finding an optimal decomposition strategy becomes a burdensome task as interdependencies between decision variables are unknown for these problems.

Intell. Res. 31(1), 157–204 (2008) 17. : Unions of conjunctive queries in SHOQ. In: Proceedings of KR 2008, pp. 252–262 (2008) 18. : Status QIO: an update. In: Proceedings of DL 2011, pp. 136–146 (2011) 19. : Practical reasoning for very expressive description logics. L. J. IGPL 8(3), 239–263 (2000) 20. : Temporalised description logics for monitoring partially observable events. D. thesis, TU Dresden, Germany (2014) 21. : The complexity of conjunctive query answering in expressive description logics.

Hence, by [16, Lemma 28], one can check the consistency p ( ψ ) for some polynomial p . t. K by enumerating all relations ≈ and extended KBs as above and testing each of them for consistency within the claimed time bound. If T , R, and ψ are fixed, then one can guess ≈ in time polynomial in . Following the proof of [16, Theorem 35], one can also guess K in time p(o · (|A| + )), Temporal Conjunctive Queries in Expressive DLs 29 and the following consistency test can be done in (deterministic) polynomial time in the size of the ABox A ∪ A≈ ∪ A , which is polynomial in o · (|A| + ).

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