This paper presents a sound and complete analysis for determining the range of floating-point variables in control software. Existing approaches to bounds analysis either use convex abstract domains and are efficient but imprecise, or use floating-point decision procedures, and are precise but do not scale. We present a new analysis that elevates the architecture of a modern SAT solver to operate over floating-point intervals. In experiments, our analyser is consistently more precise than a state-of-the-art static analyser and significantly outperforms floating-point decision procedures
Rigorous a priori error bounds for floating-point computations are derived. We will show that using ...
dissertationVirtually all real-valued computations are carried out using floating-point data types a...
Floating point numbers are widely used nowadays in programs but the verification of programs using t...
This paper presents a sound and complete analysis for determining the range of floating-point variab...
Abstract. This paper presents a sound and complete analysis for deter-mining the range of floating-p...
Abstract. This paper presents a sound and complete analysis for deter-mining the range of floating-p...
We present a bit-precise decision procedure for the theory of floating-point arithmetic. The core of...
(eng) We present a new tool that generates bounds on the values and the round-off errors of programs...
We present a bit-precise decision procedure for the theory of binary floating-point arithmetic. The ...
Bit-precise decision procedures for reasoning about machine data types are of fundamental importance...
International audiencePrograms with floating-point computations are often derived from mathematical ...
Programs with floating-point computations are often derived from mathematical models or designed wit...
Floating-point computations are quickly finding their way in the design of safety- and mission-crit...
Part 4: Short ContributionsInternational audiencePrograms with floating-point computations are often...
Short paper, 4 pagesInternational audienceConstraint solving over floating-point numbers is an emerg...
Rigorous a priori error bounds for floating-point computations are derived. We will show that using ...
dissertationVirtually all real-valued computations are carried out using floating-point data types a...
Floating point numbers are widely used nowadays in programs but the verification of programs using t...
This paper presents a sound and complete analysis for determining the range of floating-point variab...
Abstract. This paper presents a sound and complete analysis for deter-mining the range of floating-p...
Abstract. This paper presents a sound and complete analysis for deter-mining the range of floating-p...
We present a bit-precise decision procedure for the theory of floating-point arithmetic. The core of...
(eng) We present a new tool that generates bounds on the values and the round-off errors of programs...
We present a bit-precise decision procedure for the theory of binary floating-point arithmetic. The ...
Bit-precise decision procedures for reasoning about machine data types are of fundamental importance...
International audiencePrograms with floating-point computations are often derived from mathematical ...
Programs with floating-point computations are often derived from mathematical models or designed wit...
Floating-point computations are quickly finding their way in the design of safety- and mission-crit...
Part 4: Short ContributionsInternational audiencePrograms with floating-point computations are often...
Short paper, 4 pagesInternational audienceConstraint solving over floating-point numbers is an emerg...
Rigorous a priori error bounds for floating-point computations are derived. We will show that using ...
dissertationVirtually all real-valued computations are carried out using floating-point data types a...
Floating point numbers are widely used nowadays in programs but the verification of programs using t...