• Title/Summary/Keyword: Drum-Buffer-Rope(DBR)

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Implementation of DBR System in a Serial Production Line with Three Stages (세 단계로 이루어진 직렬 생산라인에 대한 DBR(Drum-Buffer-Rope) 방식의 적용)

  • Koh, Shie-Gheun
    • Journal of Korean Institute of Industrial Engineers
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    • v.28 no.4
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    • pp.344-350
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    • 2002
  • An alternative to traditional production planning and control systems such as MRP and JIT is the drum-buffer-rope(DBR). Using the DBR system, companies can achieve a large reduction of work-in-process (WIP) and finished-goods inventories (FGI), significant improvement in scheduling performance, and substantial earnings increase. The purpose of this paper is to analyze the effect of the DBR system in a serial production line. Using Markov process, we modeled a DBR system with three stages. For the model developed, we analyze the system characteristics and then present an optimization model for system design. The system performance is also analyzed through sensitivity analysis.

TOC DBR(Drum-Buffer-Rope) Case Study (TOC DBR(Drum-Buffer-Rope) 적용사례)

  • 김찬홍
    • Proceedings of the Korean Operations and Management Science Society Conference
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    • 2002.05a
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    • pp.481-483
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    • 2002
  • Goldratt의 제약이론의 출발점으로 알려져 있는 TOC DBR은, 창안된 이래 꾸준한 연구와 실제 적응을 통해 거의 모든 형태의 제조업체 현장관리에 광범위하게 사용되고 있다. 국내에서는, DBR의 본격적인 적응 사례가 아직 미미한 가운데 있지만, 현재까지 동아시아국가들을 제외한 전세계 산업국가에서 활발한 적용을 보이고 있으며 수많은 적응사례가 발표되고 있다. 본 논문에서는 TOC DBR을 성공적으로 적용한 외국 기업들의 사례를 살펴보므로써, 해당 제조업체의 적용 전 상황과적용 후의 경영개선 내용과 수준을 파악해 보며, 국내 제조업체 적응에 대한 가능성을 가늠해 보고자 한다.

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A Detailed Design for DBR Based APS System (DBR 기반의 APS 시스템 상세 설계)

  • Choi, Jeong-Gil;Kim, Su-Jin;Ju, Jeong-Min;Chung, Sun-Wha;Chung, Nam-Kee
    • IE interfaces
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    • v.14 no.4
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    • pp.348-355
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    • 2001
  • This paper suggests a detailed design of APS(Advanced Planning & Scheduling) system using the DBR (Drum-Buffer-Rope) which is a finite capacity scheduling logic of TOC(Theory of Constraints). Our design is composed of four modules; Network, Buffer, Drum and Subordination. The Network module defines the Product Network which is built from BOM and routings. The Buffer module inserts the Buffers into the Product Network. The Drum module describes detail procedures to create Drum Schedule on the CCR(Capacity Constraint Resource). The Subordination module synchronizes all non-constraints to the constraints by determining the length of Rope. This design documented by ARIS.

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Implementation of DBR System with Kanban in a Production Line of Static Demand (안정된 수요를 갖는 생산라인에서 Kanban을 사용한 DBR 시스템 구현)

  • Koh, Shie-Gheun;Kim, Jae-Hwan
    • IE interfaces
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    • v.15 no.1
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    • pp.99-106
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    • 2002
  • A recently developed alternative to traditional production planning and control systems such as material requirement planning(MRP) and just-in-time(JIT) is the drum-buffer-rope(DBR). The DBR now being implemented in growing number of manufacturing organizations enables better scheduling and decision making on the shop floor. In implementing the DBR, however, an information system is usually needed to transmit the signal that runs from the constraint to material release. In this paper we propose a different mechanism to transmit the signal in the case that the demand of product is stable, which uses the well-known Kanban system. To improve the reality, this paper shows and example of the Kanban format, its operation, and calculation of the number of Kanbans.

Solution of the Drum-Buffer-Rope Constraint Scheduling Problems incorporated by MRP/JIT - (MRP와 JIT에 부합하는 DBR 제약일정계획문제 해법)

  • 김진규
    • Journal of Korean Society of Industrial and Systems Engineering
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    • v.23 no.59
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    • pp.21-36
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    • 2000
  • The drum-buffer-rope(DBR) system is a finite scheduling mechanism that balances the flow of the production system. DBR controls the flow of materials through the plant in order to produce products in accordance with market demand, with a minimum of manufacturing lead time, inventory, and operating expenses. This paper integrates the best of MRP push system and JIT pull system with DBR system, efficiently adapts these logics to capacity constraint resources, and contributes to the evolution of synchronous manufacturing. The purpose of this paper is, thus, threefold. The first objective is to identify the frame of theory of constraints(TOC) and the logic of DBR scheduling. The second objective is to formulate the DBR constraint scheduling problems(DBRCSP) in a job shop environments. Finally, the paper is to suggest the solution procedure of DBRCSP for embedding TOC into MRP/JIT along with an numerical expression. In addition, illustrative numerical example is given.

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Job Shop System Analysis through DBR Simulation (DBR 시뮬레이션을 통한 Job Shop 시스템 분석)

  • Shim, Yun-Seop;Byeon, Ji-Hwan;Hwang, Soon-Hyun;Jeon, Tae-Bo
    • Journal of Industrial Technology
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    • v.31 no.B
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    • pp.51-58
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    • 2011
  • Simulation plays a pivotal role in the analysis of complex systems. In this study, a job shop manufacturing system has been analyzed through DBR (Drum-buffer-rope) simulation. Specific attention has been put to examine the rate of due-date achievement. We first derived key factors affecting the system performance. We then developed ARENA simulation program based on DBR of TOC (Theory of Constraints) concepts. Based on the performance measure, factors, and experimental design, we obtained the results. We have drawn meaningful results through examination of the results. The results obtained from this study may provide a good base for practical applications.

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Efficient Execution Method for Business Process Management using TOC Concepts (제약이론을 활용한 업무프로세스의 효율적 실행 방법)

  • Rhee Seung-Hyun;Bae Hyerim;Won Hyungjun;Kim Hoontae;Kang Suk-Ho
    • The Journal of Society for e-Business Studies
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    • v.10 no.1
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    • pp.61-80
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    • 2005
  • Business Process Management (BPM) System is a software system to support an efficient execution, control and management of business processes. The system automates complex business processes and manages them effectively to raise productivity. Traditional commercial systems mainly focus on automating processes and do not have methods for enhancing process performances and task performer's efficiency. Therefore, there is room for enhancement of task performers' productivities and efficiency of business processes. In this paper, we propose a new method of executing business processes more efficiently in that a whole process is scheduled considering the degree of participants' workload. The method allows managing the largest constraints among constituent resources of the process. This method is based on the DBR (Drum-Buffer-Rope) in TOC (Theory of Constraints) concepts. We first consider the differences between business process models and DBR application models, and then develop the modified drum, buffer and rope. This leads us to develop BP-DBR (Business Process-DBR) that can control the proper size of task performers' work list and arrival rate of process instances. Use of BP-DBR improves the efficiency of the whole process as well as participants' working condition. We then carry out a set of simulation experiments and compare the effectiveness of our approach with that of the scheduling techniques used in existing systems.

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An Application Method and Effect Analysis of the DBR(Drum-Buffer-Rope) Method Under the Re-entrant Process (재투입공정 하에서 DBR 기법 적용 방안 및 효과분석)

  • Yang, Hyunjun;Jeong, Sukjae;Yoon, SungWook
    • Journal of the Korea Society for Simulation
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    • v.29 no.1
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    • pp.57-69
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    • 2020
  • Many researchers have recommended that DBR scheduling would be an efficient method to maintain the balance of their workload among many processes in the general flow shop. However, as product variety has increased in recent years, the process has become more complex and requires the re-entrance of raw materials and work in process. The re-entrant line has known for the complex manufacturing process that raw materials are repeatedly processed on the same machine. This study reviews the applicability of DBR against the re-entrant manufacturing line due to the distinguishing characteristics and the higher complexity caused by multiple visits of a job into the identical process. In order to apply the DBR method to the re-entrant process, the main idea is to reconstruct re-entrant process into a virtual flow process(loop) that has a single bottleneck. This study discusses the following two questions. First, DBR is also superior to traditional scheduling methods against re-entrant manufacturing line. And how we structure and detect the system bottleneck (or sub-bottleneck) through drum-buffer-rope concepts. To answer the above questions, we experimented and analyzed the effects of the applicability of DBR under the general re-entrant process model(TRC, Technology Research Center). As a result, we have identified a balance between loops for cycle time and work in process.

Development of the CTP reflecting DBR Buffer (DBR 버퍼를 활용한 납기확약 시스템 개발)

  • Kim, Seung-Nam;Hong, Min-Sun;Rim, Suk-Chul
    • Proceedings of the Korean Operations and Management Science Society Conference
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    • 2004.05a
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    • pp.396-399
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    • 2004
  • 현재 MRP와 JIT 시스템과 같은 전통적 생산시스템의 대안 중에 가장 활발하게 연구되고 있는 분야가 DBR(Drum-Buffer-Rope)이다. 재고의 양을 줄일 수 있으며, 스케쥴링의 속도를 획기적으로 증가시킬 수 있는 DBR 버퍼의 장점을 이용하여 SCM의 납기확약 Simulator 엔진으로서 많은 연구가 이루어지고 있다. 본 연구에서는 DBR 스케쥴링을 이용하여 납기확약 시스템을 개발하고 납기확약에 따른 단가모형을 연구하였다.

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Explicit Expression for Moment of Waiting Time in a DBR Line Production System with Constant Processing Times Using Max-plus Algebra (Max-plus 대수를 이용한 상수 공정시간을 갖는 DBR 라인 생산시스템에서의 대기시간에 대한 간결한 표현식)

  • Park, Philip;Seo, Dong-Won
    • Journal of the Korea Society for Simulation
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    • v.24 no.2
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    • pp.11-17
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    • 2015
  • Although systems with finite capacities have been the topic of much study, there are as of yet no analytic expressions for (higher) moment and tail probability of stationary waiting times in systems with even constant processing times. The normal queueing theory cannot properly handle such systems due to the difficulties caused by finite capacity. In this study, for a DBR (Drum-Buffer-Rope) line production system with constant processing times, we introduce analytic expressions by using previous results obtained using a max-plus algebraic approach.