Download Declarative Agent Languages and Technologies IV: 4th by Amit K. Chopra, Munindar P. Singh (auth.), Matteo Baldoni, PDF

By Amit K. Chopra, Munindar P. Singh (auth.), Matteo Baldoni, Ulle Endriss (eds.)

This e-book constitutes the completely refereed post-proceedings of the 4th overseas Workshop on Declarative Agent Languages and applied sciences, DALT 2006, held in Hakodate, Japan in might 2006 as an linked occasion of AAMAS 2006, the most overseas convention on independent brokers and multi-agent systems.

The 12 revised complete papers awarded including 1 invited speak and three invited papers - totally revised to include reviewers' reviews and discussions on the workshop - have been conscientiously chosen for inclusion within the ebook. The papers mix declarative and formal ways with engineering and expertise points of brokers and multiagent structures, hence gaining a growing number of awareness in very important software components equivalent to the semantic net, internet providers, protection, and digital contracting.

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Additional resources for Declarative Agent Languages and Technologies IV: 4th International Workshop, DALT 2006, Hakodate, Japan, May 8, 2006, Selected, Revised and Invited Papers

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ACM Press, 2003. 4. R. E. Bryant. Graph-based algorithms for boolean function manipulation. IEEE Transactions on Computers, 35(8):677–691, 1986. 5. R. E. Bryant. On the complexity of VLSI implementations and graph representations of boolean functions with application to integer multiplication. IEEE Trans. , 40(2):205–213, 1991. 6. A. Cheng. Complexity results for model checking. Technical Report RS-95-18, BRICS - Basic Research in Computer Science, Department of Computer Science, University of Aarhus, Feb.

Lomuscio and F. Raimondi Theorem 1. 63) Consider a Kripke model M = (W, R1 , . . g. ) and a formula ϕ. There is an algorithm that, given a model M and a formula ϕ, determines in time O(|M | × |ϕ|) whether or not M |= ϕ. The time complexity for model checking fusion (independent join) of logics can be derived using the following theorem [11]: Theorem 2. Let M = (W, R1 , R2 , V ) be a model for the fusion of two logics L1 and L2 , and ϕ a formula of L1 ⊕ L2 (where ⊕ denotes the fusion of two logics).

Lomuscio and F. Raimondi Proof. e. D, s |= ¬ϕ). Based on this, we conclude that the problem of model checking is in co-NPSPACE. From this, considering Corollary 1 and Theorem 6, we conclude that symbolic model checking for CTLK is PSPACE-complete (the lower bound being given by the complexity of symbolic model checking CTL). Proof details: T is a multi-string Turing machine whose inputs are D and ϕ. T operates “inductively” on the structure of the formula ϕ (see also [6] for similar approaches), by calling other machines (“sub-machines”) dealing with a particular logical operator.

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