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          7-28 美國(guó)喬治梅森大學(xué)徐捷教授學(xué)術(shù)講座:Concurrent Engineering: An Optimization Approach for Team Coordination and Information Sharing

          題目:Concurrent Engineering: An Optimization Approach for Team Coordination and Information Sharing
          主講人:徐捷 教授(美國(guó)喬治梅森大學(xué))
          時(shí)間:2017年7月28日下午17點(diǎn)
          地點(diǎn):主樓418
          主講人介紹:
              Dr. Jie Xu is an Associate Professor of Systems Engineering & Operations Research at George Mason University, Fairfax, VA, USA. He received his Ph.D. in Industrial Engineering & Management Sciences at Northwestern University in 2009. Dr. Xu’s primary research interest is simulation optimization and its applications in aviation, health care, energy systems, etc. His research has been sponsored by NSF, AFOSR, Oak Ridge Associated Universities, ONR, and Jeffress Trust Awards Program in Interdisciplinary Research. He is an Associate Editor for the Journal of Simulation and the Asia-Pacific Journal of Operational Research.
          內(nèi)容介紹:
              Team coordination and information sharing are important in concurrent engineering (CE), where multiple design teams execute their tasks simultaneously and then share information to update their designs, e.g., through integrated tests. The process then iterates until the global design objective is optimized. When properly controlled and executed, CE can be an effective method to speed up the design process for complex and large-scale projects thanks to its parallel nature. In this talk, we propose a coordinate optimization framework to model and control the information sharing in CE. It can be shown that under a convexity assumption, CE converges to a globally optimal design. We further study how the coordinate optimization framework can be applied to CE in a general environment where the objective function is nonconvex. We propose a simulation optimization method using a domain space cutting and optimal computing budget allocation to efficiently select the initial points from which the coordinate optimization can be applied under a mild local convexity condition.

           

          (承辦:管理科學(xué)與物流系 ,科研與學(xué)術(shù)交流中心)

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