Two major factors influence the number of faults uncovered by a fault-detection process applied to a software artifact (e.g., specification, code): ability of the process to uncover faults, quality of the artifact (number of existing faults). These two factors must be assessed separately, so that one can: switch to a different process if the one being used is not effective enough, or stop the process if the number of remaining faults is acceptable. The fault-detection process assessment model can be applied to all sorts of artifacts produced during software development, and provides measures for both the `effectiveness of a fault-detection process' and the `number of existing faults in the artifact'. The model is valid even when there are zero defects in the artifact or the fault-detection process is intrinsically unable to uncover faults. More specifically, the times between fault discoveries are modeled via reliability-based techniques with an exponential distribution. The hazard rate is the product of `effectiveness of the fault-detection process' and `number of faults in the artifact'. Based on general hypotheses, the number of faults in an artifact follows a Poisson distribution. The unconditional distribution, whose parameters are estimated via maximum likelihood, is obtained.
Assessment of fault detection processes: an approach based onreliability techniques
MORASCA, SANDRO
1996-01-01
Abstract
Two major factors influence the number of faults uncovered by a fault-detection process applied to a software artifact (e.g., specification, code): ability of the process to uncover faults, quality of the artifact (number of existing faults). These two factors must be assessed separately, so that one can: switch to a different process if the one being used is not effective enough, or stop the process if the number of remaining faults is acceptable. The fault-detection process assessment model can be applied to all sorts of artifacts produced during software development, and provides measures for both the `effectiveness of a fault-detection process' and the `number of existing faults in the artifact'. The model is valid even when there are zero defects in the artifact or the fault-detection process is intrinsically unable to uncover faults. More specifically, the times between fault discoveries are modeled via reliability-based techniques with an exponential distribution. The hazard rate is the product of `effectiveness of the fault-detection process' and `number of faults in the artifact'. Based on general hypotheses, the number of faults in an artifact follows a Poisson distribution. The unconditional distribution, whose parameters are estimated via maximum likelihood, is obtained.File | Dimensione | Formato | |
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