NASA Logo

NTRS

NTRS - NASA Technical Reports Server

Back to Results
Conceptual modeling of coincident failures in multiversion softwareRecent work by Eckhardt and Lee (1985) shows that independently developed program versions fail dependently (specifically, simultaneous failure of several is greater than would be the case under true independence). The present authors show there is a precise duality between input choice and program choice in this model and consider a generalization in which different versions can be developed using diverse methodologies. The use of diverse methodologies is shown to decrease the probability of the simultaneous failure of several versions. Indeed, it is theoretically possible to obtain versions which exhibit better than independent failure behavior. The authors try to formalize the notion of methodological diversity by considering the sequence of decision outcomes that constitute a methodology. They show that diversity of decision implies likely diversity of behavior for the different verions developed under such forced diversity. For certain one-out-of-n systems the authors obtain an optimal method for allocating diversity between versions. For two-out-of-three systems there seem to be no simple optimality results which do not depend on constraints which cannot be verified in practice.
Document ID
19900036555
Acquisition Source
Legacy CDMS
Document Type
Reprint (Version printed in journal)
External Source(s)
Authors
Littlewood, Bev
(City University London, United Kingdom)
Miller, Douglas R.
(George Mason University Fairfax, VA, United States)
Date Acquired
August 14, 2013
Publication Date
December 1, 1989
Publication Information
Publication: IEEE Transactions on Software Engineering
Volume: 15
ISSN: 0098-5589
Subject Category
Computer Programming And Software
Accession Number
90A23610
Funding Number(s)
CONTRACT_GRANT: NAG1-771
CONTRACT_GRANT: NAG1-179
Distribution Limits
Public
Copyright
Other

Available Downloads

There are no available downloads for this record.
No Preview Available