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Call for Paper


  The First World Congress on Global Optimization in Engineering & Science (WCGO2009) will be held on 1-5 June 2009 in Hunan University and Zhangjiajie, Hunan, China. A primary goal of this congress is to offer an international forum for researchers and practitioners in the field to exchange ideas and present original research work on the theory and applications of global optimization. The conference will be organized by Academy of Mathematics and Systems Science of the Chinese Academy of Sciences, Hunan University, co-sponsored by Polytechnic University of Hong Kong, Chinese University of Hong Kong and the National Natural Science Foundation of China (NSFC).

Topics of Interest:

  The World Congress solicitously invites original contributions on all relevant topics related to Global Optimization in Engineering & Science, including, but not limited to:

Automatic Differentiation

Inverse and Ill-posed Problems

Reformulation Techniques

Canonical Duality

Machine Learning, SVM

Robust Optimization

Chaotic Systems

Mathematical Programs with Equilibrium Constraints

Semi-definite and Semi-infinite Programming

Combinatorial/Integer Optimization

Monotonic Optimization

Shape Optimization

Complementarity Problems Multi-level and Multi-objective Optimization Statistical Learning and Kernel Methods

Concave Minimization Programming

Network Optimization

Stochastic Optimization

Constraint Satisfaction

Neural Networks and Pattern Recognition

Variational Inequalities

DC programming

Computer Vision and Machine Intelligence

Variational Methods for PDE

Dynamic Programming

Nonconvex and Nonsmooth Mechanics

Managerial and Business Applications

Exact Penalty Techniques and Error Bound Analysis

Nonconvex Quadratic Programming

Engineering and Industrial Applications

Fuzzy Optimization and Soft Computing Nonlinear Programming

Biological Systems and Applications

Game Theory Nonsmooth Optimization

Health Care Systems and Applications

Generalized Convexity Optimal Control Scientific Applications
Heuristic and/or Meta-Heuristic Methods PDE Level Set Methods Other
Interior Point Methods Polynomial Optimization
For the more detailed CFP, please click here.