2023 - Research.com Electronics and Electrical Engineering in Malaysia Leader Award
2022 - Research.com Mathematics in China Leader Award
Kok Lay Teo spends much of his time researching Mathematical optimization, Control theory, Optimal control, Optimization problem and Applied mathematics. His Mathematical optimization research includes themes of Sequence, Theory of computation and Nonlinear programming. His Control theory research is multidisciplinary, incorporating perspectives in Class and Differential equation.
He has researched Optimal control in several fields, including Numerical analysis, Canonical form, Computation and Piecewise. In Optimization problem, Kok Lay Teo works on issues like Constraint, which are connected to Nonlinear control. His Applied mathematics study combines topics from a wide range of disciplines, such as Mathematical analysis, Existence theorem, Stability, Vector optimization and Function.
The scientist’s investigation covers issues in Mathematical optimization, Control theory, Optimal control, Optimization problem and Nonlinear system. His research integrates issues of Function, Sequence, Nonlinear programming and Constraint in his study of Mathematical optimization. In his study, which falls under the umbrella issue of Control theory, Adaptive filter is strongly linked to Filter design.
In the field of Optimal control, his study on Linear-quadratic-Gaussian control overlaps with subjects such as Control. His Optimization problem study frequently involves adjacent topics like Constrained optimization. His research investigates the link between Nonlinear system and topics such as Applied mathematics that cross with problems in Class.
Kok Lay Teo mainly focuses on Control theory, Mathematical optimization, Optimization problem, Optimal control and Nonlinear system. Control theory and Control are frequently intertwined in his study. His Mathematical optimization study incorporates themes from Transformation, Process, Nonlinear programming, Constraint and Function.
His work in Optimization problem covers topics such as Random variable which are related to areas like Linear programming. His work deals with themes such as Batch processing, Sequence, Control variable and Piecewise, which intersect with Optimal control. His Nonlinear system study combines topics in areas such as Basis, Stochastic control, Error function, Applied mathematics and Robustness.
Kok Lay Teo focuses on Control theory, Mathematical optimization, Optimization problem, Nonlinear system and Applied mathematics. His research in Control theory tackles topics such as Rate of convergence which are related to areas like Interval, Limit, Gradient method and Mimo systems. Kok Lay Teo studies Mathematical optimization, namely Optimal control.
His Optimization problem study which covers Nonlinear programming that intersects with Estimation theory, Basis, Function and Key. The concepts of his Nonlinear system study are interwoven with issues in Solver and Robustness. His Applied mathematics research is multidisciplinary, relying on both Convex function, Parabolic partial differential equation, Stability and Sensitivity.
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A unified computational approach to optimal control problems
Kok Lay Teo;C. Goh;K. Wong.
Frontiers in optimization and control (1991)
A Unified Computational Approach to Optimal Control Problems
K. L. Teo.
Control parametrization: a unified approach to optimal control problems with general constraints
C. J. Goh;K. L. Teo.
Optimal control of distributed parameter systems
N. U. Ahmed;K. L. Teo.
Chromatic Polynomials and Chromaticity of Graphs
F. M. Dong;Khee Meng Koh;K.L. Teo.
Guidance Laws with Finite Time Convergence
Di Zhou;Sheng Sun;Kok Lay Teo.
Journal of Guidance Control and Dynamics (2009)
Optimal Control of Drug Administration in Cancer Chemotherapy
Rory Martin;K. L. Teo.
Generalized invexity and generalized invariant monotonicity
X.M. Yang;X.Q. Yang;K.L. Teo.
Journal of Optimization Theory and Applications (2003)
THE CONTROL PARAMETERIZATION METHOD FOR NONLINEAR OPTIMAL CONTROL: A SURVEY
Qun Lin;Ryan Loxton;Kok Lay Teo.
Journal of Industrial and Management Optimization (2013)
Portfolio Optimization Under a Minimax Rule
Xiaoqiang Cai;Kok-Lay Teo;Xiaoqi Yang;Xun Yu Zhou.
Management Science (2000)
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