Game theory studies situations in which multiple agents having conflicting objectives have to reach a collective decision. the question of a compact representation language for agents utility function is of crucial im...
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the 16th annual internationalconference on the principles and practice of constraintprogramming (cp 2010) was held in St. Andrews, Scotland, during September 6–10, 2010. We would like to thank our sponsors for thei...
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ISBN:
(数字)9783642153969
ISBN:
(纸本)9783642153952
the 16th annual internationalconference on the principles and practice of constraintprogramming (cp 2010) was held in St. Andrews, Scotland, during September 6–10, 2010. We would like to thank our sponsors for their generous support of this event. this conference is concerned with all aspects of computing withconstraints, including:theory,algorithms,applications,environments,languages,modelsand systems. We received a wide variety of submissions, each of which was reviewed by at least three referees. Referees were chosen for each submission by an initial bidding process where Program Committee members chose papers from their area of interest. the range of expertise represented by the large Program C- mittee meant that almost all submissions were reviewed by subject experts on the Program Committee, or by colleagues chosen by members of the Program Committee for their particular expertise. Papers weresolicitedeither as long (15 page), or short (8 page) submissions. Short-paper submissions were refereed to exactly the same high standards as long-paper submissions but naturally were expected to contain a smaller quantity of new material. thus there is no disti- tion in these proceedings between short and long papers. I used the excellent EasyChair conference management system to support this process of reviewing, and for the collation and organization of these proceedings. Submissions were made either to the applications track or to the research track. therewere101(23short)researchtracksubmissionsofwhich36(8short) wereaccepted,whichisa36%(35%ofshort)acceptancerate. Applicationstrack submissions received special consideration and the acceptance rate was sign- cantly higher than for the research track.
constraint satisfaction problems (CSPs) sometimes contain both variable symmetries and value symmetries, causing adverse effects on CSP solvers based on tree search. As a remedy, symmetry breaking constraints are comm...
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constraint satisfaction problems (CSPs) sometimes contain both variable symmetries and value symmetries, causing adverse effects on CSP solvers based on tree search. As a remedy, symmetry breaking constraints are commonly used. While variable symmetry breaking constraints can be expressed easily and propagated efficiently using lexicographic ordering, value symmetry breaking constraints are often difficult to formulate. In this paper, we propose two methods of using symmetry breaking constraints to tackle value symmetries. First, we show theoretically when value symmetries in one CSP correspond to variable symmetries in another CSP of the same problem. We also show when variable symmetry breaking constraints in the two CSPs, combined using channeling constraints, are consistent. Such results allow us to tackle value symmetries efficiently using additional CSP variables and channeling constraints. Second, we introduce value precedence, a notion which can be used to break a common class of value symmetries, namely symmetries of indistinguishable values. While value precedence can be expressed using inefficient if-then constraints in existing CSP solvers, we propose efficient propagation algorithms for implementing global value precedence constraints. We also characterize several theoretical properties of the value precedence constraints. Extensive experiments are conducted to verify the feasibility and efficiency of the two proposals.
We review the many different definitions of symmetry for constraint satisfaction problems (CSPs) that have appeared in the literature, and show that a symmetry can be defined in two fundamentally different ways: as an...
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ISBN:
(纸本)3540292381
We review the many different definitions of symmetry for constraint satisfaction problems (CSPs) that have appeared in the literature, and show that a symmetry can be defined in two fundamentally different ways: as an operation preserving the solutions of a CSP instance, or else as an operation preserving the constraints. We refer to these as solution symmetries and constraint symmetries. We define a constraint symmetry more precisely as an automorphism of a hypergraph associated with a CSP instance, the microstructure complement. We show that the solution symmetries of a CSP instance can also be obtained as the automorphisms of a related hypergraph, the k-ary nogood hypergraph and give examples to show that some instances have many more solution symmetries than constraint symmetries. Finally, we discuss the practical implications of these different notions of symmetry.
the minimal label problem (MLP) (also known as the deductive closure problem) is a fundamental problem in qualitative spatial and temporal reasoning (QSTR). Given a qualitative constraint network Γ, the minimal netwo...
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Until recently, planning research focused on solving problems of feasibility using models consisting of causal rules. Propositional logic is sufficient for representing such rules. However, many planning problems also...
ISBN:
(纸本)3540232419
Until recently, planning research focused on solving problems of feasibility using models consisting of causal rules. Propositional logic is sufficient for representing such rules. However, many planning problems also contain time and resource constraints. It is often impractical to represent such planning domains with propositions. Large time horizons and possible resource states lead to enormous domain representations. Propositional representations can often obscure information that is useful during search. Finally, propositional representations can make it difficult for human modelers to express the domain in a convenient and natural way. the constraint-based Planning paradigm employs constraints as the building blocks of both planning domain rules and plans. the building blocks of such plans are intervals of time over which some state holds or an action occurs in a plan. Each interval is represented by variables describing its properties (e.g. start, end, duration). At each step of the planning process, a mapping is maintained between the plan under construction and an underlying constraint network. As actions are added to the plan, constraints are posted on variables representing the action, its preconditions and its effects (a generalization of causal links). the domain rules contain directives for adding new intervals and for posting constraints over the variables on those intervals as plans are modified. Employing constraints in rules makes it easy to represent disjunctive preconditions, conditional effects, and mutual exclusions directly. the semantics of this mapping ensure that logical inference (e.g. propagation) on the constraint network can be used directly by search engines operating on plans.
Integration of explanations into a CSP solver is a technique addressing difficult question "why my problem has no solution". Besides providing some sort of answer to the user, explanations can be used for de...
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Although algorithms for Distributed constraint Optimization Problems (DCOPs) have emerged as a key technique for distributed reasoning, their application faces significant hurdles in many multiagent domains due to the...
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Most previous theoretical study of the complexity of the constraint satisfaction problem has considered a simplified version of the problem in which all variables have the same domain. We show here that this apparentl...
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Generating all constitutional isomers (chemical compounds that have the same molecular formula but different chemical structures) is a challenging problem. the structures are normally represented by molecular graphs, ...
ISBN:
(纸本)3540232419
Generating all constitutional isomers (chemical compounds that have the same molecular formula but different chemical structures) is a challenging problem. the structures are normally represented by molecular graphs, where vertices are atoms and edges are chemical bonds. the degree of a vertex in the graph represents the valency of the corresponding atom. the problem can be extended to generating all sets of molecules that can result from a reaction. I have formulated this chemistry problem as a constraint satisfaction problem (CSP). As an initial representation of the problem, I represent each bond as a pair of variables. the atoms are represented by integers and connected by the bonds. the domain of each variable is all of the atoms in the problem. Each atom must appear a fixed number of times (its valency). For example, consider a problem that consists of two oxygens, two carbons and four hydrogens, i.e. eight atoms in three types. the number of bonds is half the sum of the atoms valencies. For the sample problem we need 8 bonds. It is easy to specify the valency constraint with help of the Ilog Solver constraint IloDistribute, which restricts the appearance of variables that take a given value in an array. We believe this is the first constraint encoding of the problem.
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