ECAI 2008: 18th European Conference on Artificial by M. Ghallab, C.D. Spyropoulos, N. Fakotakis, N. Avouris

By M. Ghallab, C.D. Spyropoulos, N. Fakotakis, N. Avouris

The ECAI sequence of meetings retains growing to be. This 18th version obtained extra submissions than the former ones. approximately 680 papers and posters have been registered at ECAI 2008 convention approach, out of which 518 papers and forty three posters have been really reviewed. this system committee made up our minds to accept

121 complete papers, an reputation cost of 23%, and
ninety seven posters.

numerous submitted complete papers were authorised as posters. All posters, provided in those complaints as brief papers, could have formal presentation slots within the technical classes of the most application of the convention, in addition to poster shows inside of a particular consultation.

With admire to earlier ECAI meetings, one may perhaps detect a relative progress of the laptop studying and Cognitive Modeling & interplay components. the remainder of the distribution is still approximately reliable, with marginal fluctuations provided that components are overlapping and their frontiers usually are not sharp. Papers are accredited within the following examine components: KR&R; computer studying; disbursed & Multi-agents platforms; Cognitive Modeling & interplay; Constraints and seek; Model-based Reasoning and analysis; NLP; making plans and scheduling; conception, Sensing and Cognitive Robotics; and Uncertainty in AI.

The permitted papers of the distinguished functions of clever structures (PAIS), ECAI's linked subconference, also are incorporated during this quantity.

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Example text

Furthermore, let ∼A = {∼a | a ∈ A} and A = {a | a ∈ A}, where a is used for (classical) negation in propositional formulas. For a rule r, let head (r) = a be the head of r and the multiset body(r) = {b1 , . . , bm , ∼cm+1 , . . , ∼cn } be the body of r. Given a (multi)set B of literals, let B + = {a ∈ A | a ∈ B} and B − = {a ∈ A | ∼a ∈ B}. The set of atoms occurring in a logic program Π is denoted by atom(Π) and body(Π) = {body(r) | r ∈ Π}. Also, we define body(a) = {body(r) | r ∈ Π, head (r) = a}.

Figure 14. Recognition of the ”falling down” event 3D visualization of the recognition of the ”falling down” event [1] A. Avanzi, F. Bremond, C. Tornieri, and M. Thonnat, ‘Design and assessment of an intelligent activity monitoring platform’, EURASIP Journal on Applied Signal Processing, special issue in ”Advances in Intelligent Vision Systems: Methods and Applications”, 2005(14), 2359– 2374, (August 2005). [2] B. Boulay, F. Bremond, and M. Thonnat, ‘Applying 3d human model in a posture recognition system’, Pattern Recognition Letter, Special Issue on vision for Crime Detection and Prevention, 27(15), 1788–1796, (2006).

A35 )}, and u = {(u36 )}. ) Roughly, the rules in s permit elementary simplifications, while e partitions atoms and bodies into equivalence classes. As a byproduct of this, all unclassified atoms are unfounded and set to false via (u36 ). Finally, the rules in a substitute the atoms in an equivalence class by a unique representative for that class. Note that s, e, a, and u are intended to be applied till saturation before proceeding to another block of transformations. In what follows, we gradually explain the different transformations and also provide examples.

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