Logic List Mailing Archive

SOQE 2017: Second-order Quantifier Elimination & Related Topics

6-8 Dec 2017
Dresden, Germany

CALL FOR PAPERS AND TUTORIALS

                           SOQE 2017
        WORKSHOP ON SECOND-ORDER QUANTIFIER ELIMINATION
                       AND RELATED TOPICS

                      TU Dresden, Germany
                       6-8 December 2017

                   Deadline: 29 October 2017

                     http://2017.soqe.org/

AIMS AND TOPICS

     Second-order quantifier elimination (SOQE) means to
     compute from a given logic formula with quantifiers upon
     second-order objects such as predicates an equivalent
     first-order formula, or, in other words, an equivalent
     formula in which these quantified second-order objects do
     no longer occur.  It can be combined with various
     underlying logics, including classical propositional and
     first-order logic as well as modal and description
     logics.  In slight variations it is also known as
     forgetting, projection, predicate elimination and uniform
     interpolation.

     SOQE bears strong relationships to Craig interpolation,
     definability and computation of definientia, the notion
     of conservative theory extension, abduction and notions
     of weakest sufficient and strongest necessary condition,
     as well as to generalizations of Boolean unification to
     predicate logic.  It is particularly attractive as a
     logic-based approach to various computational tasks, for
     example, the computation of circumscription, the
     computation of modal correspondences, forgetting in
     knowledge bases, knowledge-base modularization, computing
     abductive explanations, the specification of
     non-monotonic logic programming semantics, view-based
     query processing, and the characterization of formula
     simplifications in reasoner preprocessing.

     Topics of interest include, but are not limited to:

     * Abduction
     * Access interpolation
     * Algorithms for SOQE and related tasks
     * Applications of SOQE and related techniques
     * Automation and tools
     * Boolean equation solving / Boolean unification and SOQE
     * Characterizations of formula classes on which SOQE succeeds
     * Circumscription
     * Conservative theory extensions
     * Craig interpolation
     * Definability and computation of definienda
     * Elimination in formula simplifications
     * Elimination methods and calculi for theorem proving
     * Forgetting and projection in answer set programming
     * Forgetting and uniform interpolation in description logics
     * Historical aspects of SOQE
     * Ontology modularization
     * Relationships between elimination and decidability
     * View-based query rewriting on the basis of definability

     The workshop aims at bringing together researchers
     working on SOQE and related topics.  The hope is that
     issues shared by problems emerging from different special
     contexts will become apparent, interesting open research
     problems will be identified, and potential new
     applications as well as demands on implementations will
     become visible.

     Tutorials aim to make foundations, methods and
     applications of SOQE and related techniques accessible to
     young researchers and to researchers with different
     specialist backgrounds.
     SUBMISSION

     We invite submissions of:

     * Works with original research, adaptions of relevant
       research published elsewhere, and discussions of
       research in progress.

       It is expected that submissions are presented at the
       workshop by at least one of the authors.

     * Suggestions for tutorials on topics of interest.

       In general, the tutorials should take between 60 and
       120 minutes.

     Submissions should be written in English, formatted
     according to the Springer LNCS style, and match one of
     the following formats:

     * Full research paper: up to 15 pages + bibliography
     * Extended abstract: 5-8 pages + bibliography
     * Abstract: 1-4 pages
     * Tutorial abstract: 1-5 pages.

     Submissions must be uploaded via EasyChair at:
     https://easychair.org/conferences/?conf=soqe2017

     Submissions will be reviewed by the PC, taking into
     account relevance, technical quality, quality of the
     presentation, and, as far as applicable, originality.

PROCEEDINGS

     Proceedings of the workshop will be published as CEUR
     workshop proceedings.

REGISTRATION

     Details will be announced on the workshop webpage. No fee
     will be charged for attending the workshop.

IMPORTANT DATES

     29 October 2017:    Abstract / Paper Submission
     8 November 2017:    Author Notification
     22 November 2017:   Registration
     22 November 2017:   Camera-Ready Version for CEUR
     6-8 December 2017:  Workshop in Dresden

PROGRAM COMMITTEE CHAIRS

     Patrick Koopmann      TU Dresden, Germany
     Sebastian Rudolph     TU Dresden, Germany
     Renate Schmidt        The University of Manchester, UK
     Christoph Wernhard    TU Dresden, Germany

ORGANIZATION

     Christoph Wernhard, TU Dresden - International Center for
     Computational Logic
     info@christophwernhard.com

FUNDING

     The workshop is supported by Deutsche
     Forschungsgemeinschaft (DFG) with grant WE 5641/1-1.
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