• 제목/요약/키워드: NHPP Model

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Developing the Accurate Method of Test Data Assessment with Changing Reliability Growth Rate and the Effect Evaluation for Complex and Repairable Products

  • So, Young-Kug;Ryu, Byeong-Jin
    • 한국신뢰성학회지:신뢰성응용연구
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    • 제15권2호
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    • pp.90-100
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    • 2015
  • Reliability growth rate (or reliability growth curve slope) have the two cases of trend as a constant or changing one during the reliability growth testing. The changing case is very common situation. The reasons of reliability growth rate changing are that the failures to follow the NHPP (None-Homogeneous Poisson Process), and the solutions implemented during test to break out other problems or not to take out all of the root cause permanently. If the changing were big, the "Goodness of Fit (GOF)" of reliability growth curve to test data would be very low and then reduce the accuracy of assessing result with test data. In this research, we are using Duane model and AMSAA model for assessing test data and projecting the reliability level of complex and repairable system as like construction equipment and vehicle. In case of no changing in reliability growth rate, it is reasonable for reliability engineer to implement the original Duane model (1964) and Crow-AMSAA model (1975) for the assessment and projection activity. However, in case of reliability growth rate changing, it is necessary to find the method to increase the "GOF" of reliability growth curves to test data. To increase GOF of reliability growth curves, it is necessary to find the proper parameter calculation method of interesting reliability growth models that are applicable to the situation of reliability growth rate changing. Since the Duane and AMSAA models have a characteristic to get more strong influence from the initial test (or failure) data than the latest one, the both models have a limitation to contain the latest test data information that is more important and better to assess test data in view of accuracy, especially when the reliability growth rate changing. The main objective of this research is to find the parameter calculation method to reflect the latest test data in the case of reliability growth rate changing. According to my experience in vehicle and construction equipment developments over 18 years, over the 90% in the total development cases are with such changing during the developing test. The objective of this research was to develop the newly assessing method and the process for GOF level increasing in case of reliability growth rate changing that would contribute to achieve more accurate assessing and projecting result. We also developed the new evaluation method for GOF that are applicable to the both models as Duane and AMSAA, so it is possible to compare it between models and check the effectiveness of new parameter calculation methods in any interesting situation. These research results can reduce the decision error for development process and business control with the accurately assessing and projecting result.

분산 소프트웨어 개발환경에 대한 확률 미분 방정식 모델을 이용한 최적 배포 문제 (Optimal Release Problems based on a Stochastic Differential Equation Model Under the Distributed Software Development Environments)

  • 이재기;남상식
    • 한국통신학회논문지
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    • 제31권7A호
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    • pp.649-658
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    • 2006
  • 최근 소프트웨어 개발은 client/server 시스템이나 웹 프로그래밍, 객체지향 개발, 네트워크 환경에 의한 분산개발 등 새로운 개발 형태로써 다양하게 적용되고 있다. 한편 소프트웨어 분산 개발에 대한 기술도 관심이 되고 있으며, 객체지향 개념이 확대되고 있다. 이러한 기술에 의한 개발 작업량의 대폭 삭감이나 소프트웨어 품질 및 생산 개선의 효과가 점차 증대되어 가는 추세로 향후 광범위한 분야에 분산된 다수의 워크스테이션에 의해 병행되어 개발된 객체(object)를 이용한 분산개발의 발전에 대해 고찰한다. 본 논문에서는 이러한 분산 소프트웨어 개발환경을 대상으로 확률미분방정식 모델에 의한 소프트웨어 최척 배포문제를 논한다. 과거에는 소프트웨어 개발 프로세스에 의한 출하 품질의 파악이나 시험 진도관리에 의한 신뢰성 평가를 행하는 접근방법(approach)에 의해 소프트웨어의 고장 발생 현상을 불확정 사상에 의해 확률, 통계적으로 취급하는 방법을 적용하였으나 본고에서는 fault 발견과정에서 계수에 의해 취급되는 비동차포아송과정(NHIPP: Non-Homogeneous Poisson Process) 에 의한 SRGM과 fault 발견 과정을 연속적으로 변동하는 확률 과정의 모델화된 확률 미분방정식 (SDE: stochastic differential equation)에 의한 SRGM을 제안하여 최적의 배포시기를 결정한다. 여기서 시험단계 및 운용단계에 발생하는 비용 요인으로부터 도출된 총 소프트웨어 비용을 최소로 하는 시험시간인 최적 배포시기를 구한다. 특히, 총 소프트웨어 비용의 확률분포를 고려하여 최적 배포시기의 신뢰 한계도 논한다.