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Risk-based analysis of manufacturing systems

机译:基于风险的制造系统分析

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A manufacturing system considered here consists of a machine that processes parts and an automatic conveyor that transports immediately a finished part to an assembly cell (i.e. a single workstation facility is examined). The system can hold a maximum number of processed parts on the conveyor, which determines its size. Modelling the system as a family of Birth-Death Processes with finite size in equilibrium, indexed by the system utilisation parameter, and depending on the concepts of system information and system entropy (i.e. mean information), we promote a risk-based analysis of manufacturing systems. The current number of processed parts on the conveyor determines the system particular states. The performance measures of a system are: risk (i.e. uncertainty) of the system (represented by system entropy), throughput of the system, utilisation of the machine, utilisation of the conveyor, and information range of the system. They are simultaneously investigated with respect to the system utilisation parameter, in order for an optimal trade-off among them to be established. This analysis is illustrated on the information linear, Erlang, Binomial and Pascal held manufacturing systems. Regarding the managerial insights, a use case of a system target output is considered, comparing the above system types. This approach can also be used for analysis of an assembly line consisting of multiple machines that have different operation times and buffers between them.
机译:这里考虑的制造系统由一台加工零件的机器和一台自动输送机组成,该输送机立即将完成的零件运输到装配单元(即检查单个工作站设备)。该系统可以在输送机上容纳最大数量的处理过的零件,这决定了输送机的尺寸。将系统建模为一个平衡的有限大小的出生-死亡过程系列,由系统利用率参数索引,并根据系统信息和系统熵(即均值信息)的概念,我们促进基于风险的制造业分析系统。传送带上当前已处理零件的数量决定了系统的特定状态。系统的性能度量是:系统的风险(即不确定性)(由系统熵表示),系统的吞吐量,机器的利用率,输送机的利用率以及系统的信息范围。同时针对系统利用率参数对它们进行研究,以便在它们之间建立最佳折衷。在信息线性,Erlang,二项式和Pascal持有的制造系统上对此分析进行了说明。关于管理见解,通过比较上述系统类型,考虑系统目标输出的用例。这种方法也可用于分析由多台机器组成的装配线,这些机器的操作时间和缓冲时间不同。

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