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20012023
most citedApplications of Quantified Constraint Solving over the Reals -- Bibliography

7 citations · 13 across the 16 of their papers we have counts for

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cs.LO2023

Deciding Predicate Logical Theories of Real-Valued Functions

Stefan Ratschan

The notion of a real-valued function is central to mathematics, computer science, and many other scientific fields. Despite this importance, there are hardly any positive results o…

cs.LO2023★ 2 cited

Satisfiability of Non-Linear Transcendental Arithmetic as a Certificate Search Problem

Enrico Lipparini, Stefan Ratschan

For typical first-order logical theories, satisfying assignments have a straightforward finite representation that can directly serve as a certificate that a given assignment satis…

cs.LO2021

Proceedings 6th International Workshop on Symbolic-Numeric methods for Reasoning about CPS and IoT

Thao Dang, Stefan Ratschan

The proceedings of the 6th International Workshop on Symbolic-Numeric Methods for Reasoning about CPS and IoT (SNR 2020) contains papers underlying talks presented at the workshop.…

cs.LO2013

Efficient Solution of a Class of Quantified Constraints with Quantifier Prefix Exists-Forall

Milan Hladík, Stefan Ratschan

In various applications the search for certificates for certain properties (e.g., stability of dynamical systems, program termination) can be formulated as a quantified constraint…

cs.LO2012★ 7 cited

Applications of Quantified Constraint Solving over the Reals -- Bibliography

Stefan Ratschan

Quantified constraints over the reals appear in numerous contexts. Usually existential quantification occurs when some parameter can be chosen by the user of a system, and univeral…

cs.LO2002★ 1 cited

Efficient Solving of Quantified Inequality Constraints over the Real Numbers

Stefan Ratschan

Let a quantified inequality constraint over the reals be a formula in the first-order predicate language over the structure of the real numbers, where the allowed predicate symbols…

cs.LO2001

Convergent Approximate Solving of First-Order Constraints by Approximate Quantifiers

Stefan Ratschan

Exactly solving first-order constraints (i.e., first-order formulas over a certain predefined structure) can be a very hard, or even undecidable problem. In continuous structures l…

cs.LO2001★ 1 cited

Solving Composed First-Order Constraints from Discrete-Time Robust Control

Stefan Ratschan, Luc Jaulin

This paper deals with a problem from discrete-time robust control which requires the solution of constraints over the reals that contain both universal and existential quantifiers.…