• 제목/요약/키워드: Optimal warranty period

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무료 이단계 보증에 대한 최적의 보증 정책 (Optimal Warranty Policy for Free Two-phase Warranty)

  • 정기문
    • 통합자연과학논문집
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    • 제17권2호
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    • pp.43-51
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    • 2024
  • Jung et al.(2015) suggest the two-phase warranty model, which is a general type of warranty model. Under the two-phase warranty, the warranty period is divided into two intervals, one of which is for renewing replacement warranty, and the other is for minimal repair warranty. And warranty policies play a very important role in product marketing. In this paper, we suggest the optimal warranty policy for free extended two-phase warranty. To determine the optimal warranty period, we adopt the expected profit per unit product. So, the expressions for the total expected cost, the sale price and the expected profit per unit product from the manufacturer's point of view are derived. Also, we discuss the optimal warranty period and the numerical examples are provided to illustrate the proposed the warranty policy.

보증하에 판매되는 제품의 적정 예방정비 계획 (Optimal Preventive Maintenance Policy for Products Sold Under Warranty)

  • 전영호
    • 대한산업공학회지
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    • 제15권2호
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    • pp.87-91
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    • 1989
  • A warranty is a contractual obligation incurred by a producer in connection with the sale of a product. The warranty specifies that producer agrees to remedy certain failures in the product sold. There have been many articles dealing with warranties, but they have studied about optimal warranty cost for the warranty period. In this study, an optimal preventive maintenance time interval is computed. The optimal preventive maintenance time interval minimizing warranty cost for the warranty period is discussed. It is assumed that failure rate is increasing and the failure rate after preventive maintenance or corrective maintenance lies between good as new and bad as old.

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혼합보증이 있는 수리 가능한 시스템에 대한 최적의 교체정책 (Optimal Replacement Policy for a Repairable System with Combination Warranty)

  • 정기문
    • 응용통계연구
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    • 제15권1호
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    • pp.107-117
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    • 2002
  • 본 논문에서는 혼합보증기간이 있는 수리 가능한 시스템에 대하여 보증기간이 종료된 이후의 교체정책을 고려한다. 이러한 교체정책은 보증기간이 재생되는 재생혼합보증과 재생되지 않는 비재생혼합보증에 대하여 고려되며, 최적의 교체정책을 설정하기 위 해서 단위 시간당 기대비용을 사용한다. 재생혼합보증과 비재생혼합보증이 있는 시스템에 대하여 소비자 관점에서의 단위 시간당 기대비용을 구하고, 이를 최소화하는 최적의 보전기간을 결정한다 그리고, 시스템의 고장시간이 와이블분포일 때 수치적 예를 통해서 제안된 최적의 교체정책을 설명한다.

Replacement model under warranty with age-dependent minimal repair

  • Park, Minjae
    • International Journal of Reliability and Applications
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    • 제18권1호
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    • pp.9-20
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    • 2017
  • In this paper, we consider a renewable repair-replacement warranty strategy with age-dependent minimal repair service and propose an optimal maintenance model during post-warranty period. Such model implements the repair time limit under warranty and follows with a certain form of system maintenance strategy when the warranty expires. The expected cost rate is investigated per unit time during the life period of the system as for the standard for optimality. Based on the cost design defined for each failure of the system, the expected cost rate is derived during the life period of the system, considering that a renewable minimal repair-replacement warranty strategy with the repair time limit is provided to the customer under warranty. When the warranty is finished, the maintenance of the system is the customer's responsibility. The life period of the system is defined and the expected cost rate is developed from the viewpoint of the customer's perspective. We obtain the optimal maintenance strategy during the maintenance period by minimizing such a cost rate after a warranty expires. Numerical examples using field data are shown to exemplify the application of the methodologies proposed in this paper.

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Optimization of Cost and Downtime for Periodic PM Model Following the Expiration of Warranty

  • Jung, Ki-Mun
    • Journal of the Korean Data and Information Science Society
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    • 제19권2호
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    • pp.587-596
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    • 2008
  • This paper develops the optimal periodic preventive maintenance policies following the expiration of warranty: renewing warranty and non-renewing warranty. After the warranty period is expired, the system undergoes the PM periodically and is minimally repaired at each failure between two successive PMs. Firstly, we determine the expected cost rate per unit time and the expected downtime per unit time for the periodic PM model. Then the overall value function suggested by Jiang and Ji(2002) is applied to obtain the optimal PM period and the optimal PM number. Finally, the numerical examples are presented for illustrative purpose.

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수리가능(修理可能)한 제품(製品)의 최적(最適) 사후보증기간(事後保證期間)의 설정(設定) (Optimal Warranty Period for Repairable Goods)

  • 김원중;이근희
    • 품질경영학회지
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    • 제15권1호
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    • pp.13-19
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    • 1987
  • This paper discusses the methods of determining optimal warranty period for repairable goods. The demand of the product is assumed to increase with the length of the warranty period. Good-as-new repair and minimal repair models are considered. The method of obtaining optimal warranty period is explored when the failure distribution is an exponential or a Weibull. The case of discounting all associated costs continuously over time is also considered.

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Optimal Burn-in Time under Cumulative Pro-Rata Replacement Warranty

  • Yun, Won-Young;Lee, Yang-Woo;Chung, Il-Han;Luis Ferreira
    • International Journal of Reliability and Applications
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    • 제2권4호
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    • pp.241-251
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    • 2001
  • In this paper, optimal bum-in time to minimize the total mean cost, which is the sum of manufacturing cost with burn-in and cumulative warranty-related cost, is obtained. When the products with cumulative pro-rata warranty have high failure rate in the early period (infant mortality period), a burn-in procedure is adopted to eliminate early product failures. After burn-in, the posterior product life distribution and the warranty-related cost are dependent on burn-in time; long burn-in period may reduce the warranty-related cost, but it increases the manufacturing cost. The paper provides a methodology to obtain total mean cost under burn-in and cumulative pro-rata warranty. Property of the optimal burn-in time is analyzed, and numerical examples and sensitivity analysis are studied.

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교체-수리보증 하에서 연장된 보증이 종료된 이후의 예방보전정책 (Preventive Maintenance Policy Following the Expiration of Extended Warranty Under Replacement-Repair Warranty)

  • 정기문
    • 한국신뢰성학회지:신뢰성응용연구
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    • 제14권2호
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    • pp.122-128
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    • 2014
  • In this paper, we consider the periodic preventive maintenance model for a repairable system following the expiration of extended warranty under replacement-repair warranty. Under the replacement-repair warranty, the failed system is replaced or minimally repaired by the manufacturer at no cost to the user. Also, under extended warranty, the failed system is minimally repaired by the manufacturer at no cost to the user during the original extended warranty period. As a criterion of the optimality, we utilize the expected cost rate per unit time during the life cycle from the user's perspective. And then we determine the optimal preventive maintenance period and the optimal preventive maintenance number by minimizing the expected cost rate per unit time. Finally, the optimal periodic preventive maintenance policy is given for Weibull distribution case.

단계별 보증제도에서의 비용분석 및 보증기간 설정 (Cost Analysis and Period Determination in Stepdown Warranty Policy)

  • 김재중;장중순;김원중
    • 품질경영학회지
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    • 제20권1호
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    • pp.39-47
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    • 1992
  • This paper is concerned with cost analysis and determination of warranty period in a stepdown warranty policy. Manufacturer's warranty cost is analyzed for nonrepairable item, where the warranty is assumed to be renewed at any failure within the warranty period. It is shown that from this result in free replacement policy, pro-rata policy and hybrid policy can be easily calculated. The method of determining optimal warranty period is also explored.

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Optimal Preventive Maintenance Policy for a Repairable System

  • Jung, Ki-Mun
    • Journal of the Korean Data and Information Science Society
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    • 제17권2호
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    • pp.367-377
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    • 2006
  • This paper develops a periodic preventive maintenance(PM) policy following the expiration of warranty. Two types of warranty are considered: renewing warranty and non-renewing warranty. Also, we consider the situation where each PM cost is an increasing function of the PM effect. We determine the optimal number of PM's before replacing the system by a new one and the optimal length of period for the periodic PM following the expiration of warranty. Explicit solutions to determine the optimal periodic PM are presented for the Weibull distribution case.

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