Browse > Article
http://dx.doi.org/10.6109/jkiice.2007.11.12.2311

The Study for ENHPP Software Reliability Growth Model Based on Kappa(2) Coverage Function  

Kim, Hee-Cheul (남서울대학교 산업경영공학과)
Abstract
Finite failure NHPP models presented in the literature exhibit either constant, monotonic increasing or monotonic decreasing failure occurrence rates per fault. Accurate predictions of software release times, and estimation of the reliability and availability of a software product require Release times of a critical element of the software testing process : test coverage. This model called Enhanced non-homogeneous Poission process(ENHPP). In this paper, exponential coverage and S-shaped model was reviewed, proposes the Kappa coverage model, which make out efficiency application for software reliability. Algorithm to estimate the parameters used to maximum likelihood estimator and bisection method, model selection based on SSE statistics and Kolmogorov distance, for the sake of efficient model, was employed. Numerical examples using real data set for the sake of proposing Kappa coverage model was employed. This analysis of failure data compared with the Kappaa coverage model and the existing model(using arithmetic and Laplace trend tests, bias tests) is presented.
Keywords
Test Coverage; ENHPP; Kappa Distribution; Kolmogorov Distance;
Citations & Related Records
Times Cited By KSCI : 1  (Citation Analysis)
연도 인용수 순위
1 S. S. Gokhale and K. S. Trivedi. 'A time/structure based software reliability model'. Annals of Software Engjneering. 8, pp. 85-121.1999   DOI   ScienceOn
2 J. R. M. Hosking, 'The Four-parameter Kappa distribution'. IBM J. RES, DEVELOP, Vol. 38, No 3, May, 1994
3 R. Jacoby and K. Masuzawa, 'Test Coverage De-pendant Software Reliability Estimation by the HGD Model,' 3rd Intl. Symposium on Software Reliability Engineering, 1992
4 A. P. Nikora and M. R. Lyu., 'Handbook of Software Reliability Engineering, MR Lyu, Editor, chapter Software Reliability Measurement Experience, pp. 255-301. MacGraw-Hill, New York, 1996
5 S. Selvin, 'Moden Applied Biostatistical Methods Using S-Plus', pages 141-184. Oxford University Press, New York, 1998
6 S. S. Gokhale and T. Philip and P. N. Marinos and k. S. Trivedi, 'Unification of Finite Failure Non-Homogeneous Poisson Process Models through Test Coverage', In Proc. of Intl. Symposium on software Reliability Enginnering,' White Plains. NY, 1996
7 S. Yamada, M. Ohba and S. Osaki. 'S-Shaped Reliability Growth Modeling for Software Error Detection'. IEEE Trans. on Reliability. R-32(5): pp. 475-485, Dec. 1983   DOI
8 J.R. Horgan, S. London, and M.R. Lyu, 'Achieving Software Quality with Testing Coverage Measure,' IEEE Computer, pp. 60-69, Sept. 1994
9 김희철, 최유순, 박 종구, '어랑 분포를 이용한 NHPP 소프트웨어 신뢰성장 모형에 관한 연구', 한국 해양정보통신학회 논문지, 10권1호. pp.7-14, 2006   과학기술학회마을
10 M. I. Mielke, 'Another Family Distribution for Describing and Analying Precipitation Data', J. Appl. Meteorol 12, pp.275-280, 1973   DOI
11 H. Pham and L. Nordmann and X. Zhang, 'A General Imperfect-Software -Debugging Model with S-Shaped Fault-Detection Rate', IEEE Trans. on reliability, Vol, 48, No2, pp, 169-175, 1999   DOI   ScienceOn
12 A. L. Goel and K. Okumoto, 'Time-Dependent Error-Detection Rate Models for Software Reliability and Other Performance Measures'. IEEE Trans. on Reliability, R-28(3):pp.206-211, Aug. 1979   DOI
13 J. F. Lawless, 'Statistical Models and Methods for Lifetime Data', John Wiley & Sons, New York, 1981