中山大學嶺南學院導師:張斌

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中山大學嶺南學院導師:張斌

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中山大學嶺南學院導師:張斌 正文


  姓名:張斌   性別:男  出生年月:1979年11月
  職稱:副教授  學院:嶺南學院  最后學歷:管理學博士
  主要研究方向:物流與供應鏈管理、收益管理


工作背景:

2009.06- 中山大學嶺南學院物流工程與管理系,副教授, 碩士生導師;
2008.02-2009.05 中山大學嶺南學院物流工程與管理系,講師;


教育背景:

2002.09-2008.01 中國科學技術(shù)大學管理科學與工程專業(yè),管理學博士;
1998.09-2002.07 中國科學技術(shù)大學信息管理與信息系統(tǒng)專業(yè),管理學學士;
1998.09-2002.07 中國科學技術(shù)大學計算機應用專業(yè),工學(雙)學士;


訪問經(jīng)歷:

2010.01-2010.06 美國麻省理工學院斯隆管理學院;
2007.05-2007.12 香港科學技術(shù)大學工業(yè)工程與物流管理系;


主要研究興趣:物流與供應鏈管理、收益管理、信息管理


承擔教學課程:

本科:企業(yè)經(jīng)營實戰(zhàn)模擬、收益管理、管理信息系統(tǒng)、物流通關(guān)實務、物流配送與運輸
研究生:企業(yè)經(jīng)營實戰(zhàn)模擬、收益管理



發(fā)表學術(shù)論文:

Multi-tier binary solution method for multi-product newsvendor problem with multiple constraints. European Journal of Operational Research, 2012, 218(2), 426–434. (SCI)

Simple solution methods for separable mixed linear and quadratic knapsack problem. Applied Mathematical Modelling, 2012, 36(7), 3245–3256. (SCI) (with Z Hua)

Capacity-constrained multiple-market price discrimination. Computers & Operations Research, 2012, 39, 105–111. (SCI&SSCI)

Optimal policy for a mixed production system with multiple OEM and OBM products. International Journal of Production Economics, 2011, 130: 27-32. (SCI&SSCI)

Heuristic and exact solution method for convex nonlinear knapsack problem. Asia-Pacific Journal of Operational Research, 2011, forthcoming. (with B Chen) (SCI)

Optimal policy and simple algorithm for a deteriorated multi-item EOQ problem. American Journal of Operations Research, 2011, 1(2), 46-50. (with X Wang)

A portfolio approach to multi-product newsboy problem with budget constraint. Computers & Industrial Engineering, 2010, 58: 759-765. (with Z Hua) (SCI&SSCI)

Combined trust model based on evidence theory in iterated prisoner's dilemma game. International Journal of Systems Science, 2011, 42(1):63–80 (with B Chen, W Zhu) (SCI&SSCI)

Multi-product newsboy problem with limited capacity and outsourcing.European Journal of Operational Research, 2010, 202:107-113. (with S Du) (SCI)

A binary solution method for the multi-product newsboy problem with budget constraint. International Journal of Production Economics, 2009, 117:136-141.(with X Xu, Z Hua) (SCI&SSCI)

A unified method for a class of convex separable nonlinear knapsack problem. European Journal of Operational Research, 2008, 191:1-6.(with Z Hua) (SCI)

Improving density forecast by modeling asymmetric features: an application to S&P500 returns. European Journal of Operational Research, 2008, 185(2): 716-725.(with Z Hua) (SCI&SSCI)

A new approach of forecasting intermittent demand for spare parts inventories in the process industries. Journal of the Operational Research Society, 2007, 58(1): 52-61. (with Z Hua, J Yang, D Tan) (SCI&SSCI)

An approximate dynamic programming approach to convex quadratic knapsack problems. Computers & Operations Research, 2006, 33(3): 660-673. (with Z Hua, L Liang) (SCI)

A new variable reduction technique for convex integer quadratic programs. Applied Mathematical Modelling, 2008, 32: 224-231.(with Z Hua,X Xu) (SCI)

A hybrid support vector machines and logistic regression approach for forecasting intermittent demand of spare parts. Applied Mathematics and Computation, 2006, 181(2): 1035-1048.(with Z Hua) (SCI&SSCI)

Heuristics to convex quadratic knapsack problems in sorted ADP. ICIC2006, Springer-Verlag Berlin Heidelberg, Lecture Notes in Computer Science, 2006, 4113: 907-912.(with Z Hua)
 

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