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Finite and Algorithmic Model Theory

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340 Martin Otto[14] Dawar, A., <strong>and</strong> Otto, M. 2009. Modal characterisation theorems over specialclasses of frames. Annals of Pure <strong>and</strong> Applied Logic, 161, 1–42. Extended journalversion of LICS’05 paper.[15] Ebbinghaus, H.-D., <strong>and</strong> Flum, J. 1999. <strong>Finite</strong> <strong>Model</strong> <strong>Theory</strong>. 2nd edn. Springer.[16] Frick, M., <strong>and</strong> Grohe, M. 2001. Deciding first-order properties of locally treedecomposablestructures. Journal of the ACM, 48, 1184–1206.[17] Goranko, V., <strong>and</strong> Otto, M. 2007. <strong>Model</strong> <strong>Theory</strong> of Modal Logic. Pages 249–329of: Blackburn, P., van Benthem, J., <strong>and</strong> Wolter, F. (eds), H<strong>and</strong>book of Modal Logic.Elsevier.[18] Gottlob, G., Leone, N., <strong>and</strong> Scarcello, F. 2001. The complexity of acyclic conjunctivequeries. Journal of the ACM, 43, 431–498.[19] Gottlob, G., Grädel, E., <strong>and</strong> Veith, H. 2002a. Datalog LITE: A deductive querylanguage with linear time model checking. ACM Transactions on ComputationalLogic, 3, 1–35.[20] Gottlob, G., Leone, N., <strong>and</strong> Scarcello, F. 2002b. Hypertree decompositions <strong>and</strong>tractable queries. Journal of Computer <strong>and</strong> System Sciences, 64, 579–627.[21] Grädel, E. 1999. On the restraining power of guards. Journal of Symbolic Logic,64, 1719–1742.[22] Grädel, E. 2007. <strong>Finite</strong> model theory <strong>and</strong> descriptive complexity. Pages 125–230of: <strong>Finite</strong> <strong>Model</strong> <strong>Theory</strong> <strong>and</strong> Its Applications. Springer.[23] Grädel, E., <strong>and</strong> Otto, M. 1999. On Logics with Two Variables. Theoretical ComputerScience, 224, 73–113.[24] Grädel, E., <strong>and</strong> Walukiewicz, I. 1999. Guarded fixed point logic. Pages 45–54of: Proceedings of 14th Annual IEEE Symposium on Logic in Computer ScienceLICS’99.[25] Grädel, E., Hirsch, C., <strong>and</strong> Otto, M. 2002. Back <strong>and</strong> forth between guarded <strong>and</strong>modal logics. ACM Transactions on Computational Logics, 3, 418–463.[26] Grohe, M. 2008. Logic, graphs, <strong>and</strong> algorithms. Pages 357–422 of: Flum, J.,Grädel, E., <strong>and</strong> Wilke, T. (eds), Logic <strong>and</strong> Automata, History <strong>and</strong> Perspectives.Amsterdam University Press.[27] Herwig, B. 1995. Extending partial isomorphisms on finite structures. Combinatorica,15, 365–371.[28] Herwig, B. 1998. Extending partial isomorphisms for the small index property ofmany omega-categorical structures. Israel Journal of Mathematics, 107, 93–124.[29] Herwig, B., <strong>and</strong> Lascar, D. 2000. Extending partial isomorphisms <strong>and</strong> the profinitetopology on free groups. Transactions of the AMS, 352, 1985–2021.[30] Hodges, W. 1993. <strong>Model</strong> <strong>Theory</strong>. Cambridge University Press.[31] Hodkinson, I., <strong>and</strong> Otto, M. 2003. <strong>Finite</strong> conformal hypergraph covers <strong>and</strong> Gaifmancliques in finite structures. Bulletin of Symbolic Logic, 9, 387–405.[32] Hoogl<strong>and</strong>, E., Marx, M., <strong>and</strong> Otto, M. 1999. Beth definability for the guardedfragment. In: Gebr<strong>and</strong>y, J., Marx, M., de Rijke, M., <strong>and</strong> Venema, Y. (eds), JFAK –Essays Dedicated to Johan van Benthem on the Occasion of his 50th Birthday.Amsterdam University Press. CD-ROM.[33] Immerman, N. 1998. Decsriptive Complexity. Graduate Texts in Computer Science.Springer.[34] Janin, D., <strong>and</strong> Walukiewicz, I. 1996. On the Expressive Completeness of thePropositional mu-Calculus with Respect to Monadic Second Order Logic. Pages

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