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Return to March 2005, Volume 30, Issue 1 equals; NP, there is no polynomial-time algorithm that, given a structure as input, returns the core of that structure as output. In contrast, in the context of data exchange, we identify natural and fairly broad conditions under which there are polynomial-time algorithms for computing the core of a universal solution. We also analyze the computational complexity of the following decision problem that underlies the computation of cores: given two graphs G and H, is H the core of G? Earlier results imply that this problem is both NP-hard and coNP-hard. Here, we pinpoint its exact complexity by establishing that it is a DP-complete problem. Finally, we show that the core is the best among all universal solutions for answering existential queries, and we propose an alternative semantics for answering queries in data exchange settings. ![]() ©2006 Association for Computing Machinery |