An Approximation Framework for Solvers and Decision Procedures
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[1] Daniel Kroening,et al. Deciding floating-point logic with abstract conflict driven clause learning , 2013, Formal Methods in System Design.
[2] Edmund M. Clarke,et al. dReal: An SMT Solver for Nonlinear Theories over the Reals , 2013, CADE.
[3] Edmund M. Clarke,et al. Counterexample-guided abstraction refinement , 2003, 10th International Symposium on Temporal Representation and Reasoning, 2003 and Fourth International Conference on Temporal Logic. Proceedings..
[4] Daniel Kroening,et al. Numeric Bounds Analysis with Conflict-Driven Learning , 2012, TACAS.
[5] Mizuhito Ogawa,et al. SMT for Polynomial Constraints on Real Numbers , 2012, Electron. Notes Theor. Comput. Sci..
[6] Jan Peleska,et al. Automated Test Case Generation with SMT-Solving and Abstract Interpretation , 2011, NASA Formal Methods.
[7] Alberto Griggio,et al. The MathSAT5 SMT Solver , 2013, TACAS.
[8] Armin Biere,et al. Effective Bit-Width and Under-Approximation , 2009, EUROCAST.
[9] Guillaume Melquiond,et al. Combining Coq and Gappa for Certifying Floating-Point Programs , 2009, Calculemus/MKM.
[10] Leonardo Mendonça de Moura,et al. Complete Instantiation for Quantified Formulas in Satisfiabiliby Modulo Theories , 2009, CAV.
[11] Mikolás Janota,et al. Solving QBF with Counterexample Guided Refinement , 2012, SAT.
[12] Joël Ouaknine,et al. Deciding Bit-Vector Arithmetic with Abstraction , 2007, TACAS.
[13] David Kelley. A theory of abstraction. , 1984 .
[14] Guillaume Melquiond,et al. Floating-point arithmetic in the Coq system , 2012, Inf. Comput..
[15] Nikolaj Bjørner,et al. Z3: An Efficient SMT Solver , 2008, TACAS.
[16] James Demmel,et al. IEEE Standard for Floating-Point Arithmetic , 2008 .
[17] Leonardo Mendonça de Moura,et al. The Strategy Challenge in SMT Solving , 2013, Automated Reasoning and Mathematics.
[18] Guillaume Melquiond,et al. Certification of bounds on expressions involving rounded operators , 2007, TOMS.
[19] Daniel Kroening,et al. Abstract conflict driven learning , 2013, POPL.
[20] John Harrison,et al. Floating Point Verification in HOL Light: The Exponential Function , 1997, Formal Methods Syst. Des..
[21] Daniel Kroening,et al. Mixed abstractions for floating-point arithmetic , 2009, 2009 Formal Methods in Computer-Aided Design.
[22] Patrick Cousot,et al. The ASTREÉ Analyzer , 2005, ESOP.
[23] John Harrison,et al. Handbook of Practical Logic and Automated Reasoning , 2009 .