By Shin’ichi Yoshikawa (auth.), Yi-Kuei Lin, Yu-Chung Tsao, Shi-Woei Lin (eds.)
This booklet is predicated at the study papers awarded throughout the Institute of commercial Engineers Asian convention 2013 held at Taipei in July 2013. It offers info at the latest and proper learn, theories and practices in commercial and structures engineering. Key issues contain:
Engineering and know-how Management
Engineering economic climate and price Analysis
Engineering schooling and Training
Facilities making plans and Management
Global production and Management
Industrial & structures Engineering Education
Information Processing and Engineering
Production making plans and Control
Quality regulate and Management
Reliability and upkeep Engineering
Safety, protection and possibility Management
Supply Chain Management
Systems Modeling and Simulation
Large scale complicated systems
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Additional info for Proceedings of the Institute of Industrial Engineers Asian Conference 2013
Keywords Unequal-area facility layout Ant colony optimization Clonal selection algorithm Flexible bay structure Constrained combinatorial optimization Á Á 1 Introduction Facility layout problems (FLPs) aim to find the optimal arrangement of a given number of non-overlapping departments with unequal area requirements within a facility and certain ratio constraints or minimum length constraints. The common objective is to minimize the total material handling costs among departments. -S. -Y. -Y.
Note that k1 is the same as aBN, the bottleneck variability in the ASIA system if the system is a tandem queue. Since there are three parameters in Eq. (3), we call it the 3-parameter model. When there is reentry or rework, capacity can be computed as follows, Xl 1=li ¼ w Â STj ; ð4Þ j¼1 j where l is the total reentry or rework frequency at station i, wj is the rework rate. In addition to its simplicity, Eq. (3) considerably reduces the burden of data collection in Eq. (2). In order to apply Eq.
Lin Recently, different ACO approaches have been used to solve various versions of FLP problems. Most of them formulate FLP as a quadratic assignment problem (QAP) and obtain promising solutions to several test problems (Baykasoglu et al. 2006; Mckendall and Shang 2006; Nourelfath et al. 2007; Hani et al. 2007). Such approaches need modification in solving FLP. In addition, an ant system approach was first presented to solve the FLP (Wong and Komarudin 2010; Komarudin and Wong 2010). These algorithms use a FBS and a slicing tree structure to represent the FLP respectively.