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B. Bennett. Determining consistency of topological relations. Constraints, 3(2&3):213-225, June 1998.

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Mereotopology in 2nd-Order and Modal Extensions of.. - Torrini, Stell, Bennett   Self-citation (Bennett)   (Correct)

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B. Bennett. Determining consistency of topological relations. Constraints, 3(2&3):213-225, June 1998.


Spatial Locations via Morpho-Mereology - Cristani, Cohn, Bennett (2000)   Self-citation (Bennett)   (Correct)

.... for representing and reasoning about qualitative spatial information is now an active research area, both within AI, and within the field of geographical information systems [14] Much of the e#ort has been devoted to developing e#cient representations for reasoning about topological information [2, 25, 24, 20], although other aspects such as orientation [22, 19] distance [18] and qualitative morphology [12] have also been investigated. Qualitative representations have a natural facility to handle indefinite and imprecise information by abstracting away from metrical details. However, specific ....

B. Bennett. Determining consistency of topological relations. Constraints, 3(2&3):213--225, June 1998.


Multi-Dimensional Multi-Modal Logics as a Framework for.. - Bennett, Cohn (1999)   (2 citations)  Self-citation (Bennett)   (Correct)

.... containing several di erent modal operators have been studied [ Thomason, 1984; Marx et al. 1996; Bennett, 1996; Gabbay, 1996; 1998 ] Another recent trend is to regard modal logics not purely as propositional logics but more generally as formalisms for reasoning about algebraic constraints [ Bennett, 1998 ] The idea of a multi dimensional modal logic was introduced by [ Segerberg, 1973 ] who presented an axiomatisation for a 2 dimensional extension of S5. Further details and development of multi dimensional modal logics can be found in [ Venema, 1992 ] and [ Gabbay, 1998 ] The operators of ....

B. Bennett. Determining consistency of topological relations. Constraints, 3(2&3):213-225, June 1998.


Consistency of Topological Relations in the Presence of.. - Bennett, Cohn   Self-citation (Bennett)   (Correct)

....conjunctions of the modal formulae on the right. The predicates NE and regular correspond to the conditions of non emptiness and regularity which are normally placed on regions. 1 Yet another variant of the approach is to represent topological relations as equational constraints, as described in [Bennett, 1998]. A thorough account of all these di erent encoding techniques can be found in [Bennett, 1997] In the modal encoding and are the S5 operators, and the S4 box and diamond operator (because they behave respectively as interior and closure operators) are written as i and c. The theorem ....

B. Bennett. Determining consistency of topological relations. Constraints, 3(2&3):213-225, June 1998.


The Complexity of Constraint Satisfaction Problems For Small.. - Hirsch   (Correct)

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B. Bennett, Determining consistency of topological relations, Constraints 3 (2&3) (1998) 213--225.


A Necessary Relation Algebra for Mereotopology - Düntsch, Schmidt, Winter   (Correct)

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Bennett, B. (1998). Determining consistency of topological relations. Constraints, 3, 213--225.

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