The convex hull of a regular set of integer vectors is polyhedral and effectively computable
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[1] A. Kasher. Review: Seymour Ginsburg, Edwin H. Spanier, Semigroups, Presburger Formulas, and Languages , 1969 .
[2] Nicolas Halbwachs,et al. Automatic discovery of linear restraints among variables of a program , 1978, POPL.
[3] Leonard Berman,et al. Precise bounds for presburger arithmetic and the reals with addition: Preliminary report , 1977, 18th Annual Symposium on Foundations of Computer Science (sfcs 1977).
[4] Nicolas Halbwachs,et al. Verification of Real-Time Systems using Linear Relation Analysis , 1997, Formal Methods Syst. Des..
[5] S. Ginsburg,et al. Semigroups, Presburger formulas, and languages. , 1966 .
[6] Pierre Wolper,et al. An Automata-Theoretic Approach to Presburger Arithmetic Constraints (Extended Abstract) , 1995, SAS.
[7] Hubert Comon-Lundh,et al. Diophantine Equations, Presburger Arithmetic and Finite Automata , 1996, CAAP.
[8] Tevfik Bultan,et al. Efficient Symbolic Representations for Arithmetic Constraints in Verification , 2003, Int. J. Found. Comput. Sci..
[9] David L. Dill,et al. Deciding Presburger Arithmetic by Model Checking and Comparisons with Other Methods , 2002, FMCAD.
[10] L. Latour. From automata to formulas: convex integer polyhedra , 2004, LICS 2004.
[11] Laure Petrucci,et al. FAST: Fast Acceleration of Symbolikc Transition Systems , 2003, CAV.
[12] Pierre Wolper,et al. On the Construction of Automata from Linear Arithmetic Constraints , 2000, TACAS.
[13] Bernard Boigelot. Symbolic Methods for Exploring Infinite State Spaces , 1998 .
[14] C. Michaux,et al. LOGIC AND p-RECOGNIZABLE SETS OF INTEGERS , 1994 .
[15] Andrei Voronkov,et al. BRAIN : Backward Reachability Analysis with Integers , 2002, AMAST.