2010 Design, Automation &Amp; Test in Europe Conference &Amp; Exhibition (DATE 2010) 2010
DOI: 10.1109/date.2010.5456947
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RALF: Reliability Analysis for Logic Faults — An exact algorithm and its applications

Abstract: Reliability analysis for a logic circuit is one of the primary tasks in fault-tolerant logic synthesis. Given a fault model, it quantifies the impact of faults on the full-chip fault rate. We present RALF, an exact algorithm for calculating the reliability of a logic circuit. RALF is based on the compilation of a circuit to deterministic decomposable negation normal form (d-DNNF), a representation for Boolean formulas that can be more succinct than BDDs. Our algorithm can solve a large set of MCNC benchmark ci… Show more

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Cited by 7 publications
(5 citation statements)
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References 11 publications
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“…Its complexity increases linearly with the netlist size. According to Luckenbill's experiments [13], 1024 randomly generated input vectors yield a close estimation to the exhaustive input vectors with a mean error of 1%, and 131 072 input vectors reduce the error to 0.3%. We perform uniform 102 400 simulations for each configuration bit to evaluate the impact of SEUs.…”
Section: Implementation and Complexity Analysismentioning
confidence: 99%
“…Its complexity increases linearly with the netlist size. According to Luckenbill's experiments [13], 1024 randomly generated input vectors yield a close estimation to the exhaustive input vectors with a mean error of 1%, and 131 072 input vectors reduce the error to 0.3%. We perform uniform 102 400 simulations for each configuration bit to evaluate the impact of SEUs.…”
Section: Implementation and Complexity Analysismentioning
confidence: 99%
“…By using trigonometric calculation, output probability is determined. RALF algorithm can be used for reliability calculation of a circuit given in the deterministic decomposable negation normal form [10]. Boolean difference calculus is used in [11] for modeling error propagation from circuits inputs to outputs.…”
Section: Prior Workmentioning
confidence: 99%
“…The SER b can be obtained by exhausting 2 n input vectors, which is very time-consuming. In practice, it can be approximated by a Monte Carlo based fault simulation of as many as K times, which can provide a good accuracy as studied in [14].…”
Section: B Fault Rate Evaluationmentioning
confidence: 99%