Qilin Wang

Dr. Qilin Wang

Chongqing Jiaotong University, Chongqing, China

Research Focus & Metrics

Academic Career Length

34Years (1993-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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13 January 2010 in Optimization Letters
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Journal Article
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QWQilin Wang
Qilin Wang
SLS. J. Li
S. J. Li
KTK. L. Teo
K. L. Teo

1 February 1997 in IEEE Transactions on Systems, Man, and Cybernetics, Part B (Cybernetics)
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Journal Article
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SCS.B. Chen
S.B. Chen
LWL. Wu
L. Wu
QWQilin Wang
Qilin Wang
We address the problem of control of uncertain systems with time delays. Using the fuzzy logic control and artificial neural network methodologies, we present a self-learning fuzzy neural control scheme for general uncertain processes. In this scheme, a neural network compensator is designed instead of the classical Smith predictor for attenuating the adverse effects of time delays of the uncertain systems. The scheme has been used in control of welding pool dynamics of the arc welding process, and the experiment results show the control scheme available


31 August 2009 in Numerical Functional Analysis and Optimization
Verified
Journal Article
Closed access
QWQilin Wang
Qilin Wang
SLS. J. Li
S. J. Li
In this paper, generalized mth-order contingent epiderivative and generalized mth-order epiderivative of set-valued maps are introduced, respectively. By virtue of the generalized mth-order epiderivatives, generalized necessary and sufficient optimality conditions are obtained for Henig efficient solutions to a set-valued optimization problem whose constraint set is determined by a fixed set. Generalized Kuhn–Tucker type necessary and sufficient optimality conditions are also obtained for Henig efficient solutions to a set-valued optimization problem whose constraint set is determined by a set-valued map.

1 January 2017 in Procedia Engineering
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Journal Article
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QWQilin Wang
Qilin Wang
MNM.F. Novella
M.F. Novella
AGA. Ghiotti
A. Ghiotti
SBS. Bruschi
S. Bruschi

1 January 2018 in Filomat
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Journal Article
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XLXiao-Bing Li
Xiao-Bing Li
QWQilin Wang
Qilin Wang
In this paper, the notion of the radius of robust feasibility is considered for a convex program with general convex and compact uncertainty set. An exact calculating formula for the radius of robust feasibility is given for this uncertain convex program. Moreover, we give a necessary and suficient condition for robust feasibility for uncertain convex programs to be positive. We also give some examples to illustrate our results.