Youlin Shang
Henan University of Science and Technology
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Publication
Featured researches published by Youlin Shang.
Applied Mathematics and Computation | 2006
Yongjian Yang; Youlin Shang
In this paper, a new definition of the filled function is given, it is different from the primary definition which was given by Ge in paper [R.P. Ge, A filled function method for finding a global minimzer of a function of several variables, Math. Program. 46 (1990) 191-204]. Based on the definition, a new filled function is proposed, and it has better properties. An algorithm for unconstrained global optimization is developed from the new filled function. The implementation of the algorithm on several test problems is reported with satisfactory numerical results.
Applied Mathematics and Computation | 2007
Weixiang Wang; Youlin Shang; Liansheng Zhang
In this paper, a new auxiliary function with one parameter on box constrained for escaping the current local minimizer of global optimization problem is proposed. First, a new definition of the filled function for box constrained minimization problem is given and under mild assumptions, this new auxiliary function is really a filled function. Then a new solution algorithm is proposed according to the theoretical analysis. And some numerical results demonstrate the efficiency of this method for box constrained global optimization.
Optimization Letters | 2013
Weixiang Wang; Youlin Shang; Liansheng Zhang; Ying Zhang
For smooth or non-smooth unconstrained global optimization problems, an one parameter filled function is derived to identify their global optimizers or approximately global optimizers. The theoretical properties of the proposed function are investigated. Based on the filled function, an algorithm is designed for solving unconstrained global optimization problems. The algorithm consists of two phases: local minimization and filling. The former is intended to minimize the objective function and obtain a local optimizer, the latter aims to find a better initial point for the first phase. Numerical experimentation is also provided. The preliminary computational results confirm that the proposed filled function approach is promising.
Mathematical Problems in Engineering | 2010
Youlin Shang; Weixiang Wang; Liansheng Zhang
This paper indicates that the filled function which appeared in one of the papers by Y. L. Shang et al. (2007) is also a tunneling function; that is, we prove that under some general assumptions this function has the characters of both tunneling function and filled function. A solution algorithm based on this T-F function is given and numerical tests from test functions show that our T-F function method is very effective in finding better minima.
Optimization Letters | 2016
Changhe Liu; Youlin Shang; Hongwei Liu
In this paper we propose a new class of Mehrotra-type predictor-corrector algorithm for the monotone linear complementarity problems (LCPs). At each iteration, the method computes a corrector direction in addition to the Ai–Zhang direction (SIAM J Optim 16:400–417, 2005), in an attempt to improve performance. Starting with a feasible point
Discrete Dynamics in Nature and Society | 2011
Wei-Xiang Wang; Youlin Shang; Liansheng Zhang
international conference on audio, language and image processing | 2008
Weixiang Wang; Youlin Shang; Liansheng Zhang
(x^0, s^0)
computational sciences and optimization | 2014
Weixiang Wang; Youlin Shang; Ying Zhang
computational sciences and optimization | 2014
Youlin Shang; Lifang Wang; Min Zhou
(x0,s0) in the wide neighborhood
Mathematical Problems in Engineering | 2014
Weixiang Wang; Youlin Shang; Ying Zhang