The scientist’s investigation covers issues in Control theory, Stability, Linear system, Exponential stability and Adaptive control. He has included themes like Bounded function and Differential equation in his Control theory study. In his study, which falls under the umbrella issue of Stability, Residence time and Lemma is strongly linked to Applied mathematics.
The various areas that M. De la Sen examines in his Linear system study include Point and Hybrid system. His Exponential stability research incorporates elements of Lyapunov function, Stability conditions, Lyapunov stability and Constant. His Adaptive control research is multidisciplinary, incorporating elements of Control system, Robust control, Tracking error, Uniform boundedness and Dead zone.
M. De la Sen mainly investigates Control theory, Adaptive control, Linear system, Stability and Control theory. The concepts of his Control theory study are interwoven with issues in Control engineering, Sampling and Bounded function. His study in Adaptive control is interdisciplinary in nature, drawing from both Control system, Robust control, Estimator, Adaptation and Adaptive system.
His Linear system research also works with subjects such as
His primary areas of study are Control theory, Epidemic model, Pure mathematics, Discrete mathematics and Fixed point. His studies deal with areas such as Pattern search and Identification as well as Control theory. M. De la Sen has researched Epidemic model in several fields, including Equilibrium point, Exponential stability and Vaccination.
He interconnects Lyapunov equation, Stability, Mathematical optimization, Applied mathematics and Constant in the investigation of issues within Equilibrium point. His Pure mathematics study combines topics from a wide range of disciplines, such as Hadamard transform, Mathematical analysis, Inequality and Type. His Fixed point research integrates issues from Probabilistic logic and Metric space.
M. De la Sen spends much of his time researching Epidemic model, Equilibrium point, Control theory, Pure mathematics and Type. His studies in Epidemic model integrate themes in fields like Discretization, Exponential stability and Total population. His Equilibrium point research includes themes of Lyapunov equation, Mathematical optimization, Stability and Vaccination.
His Control theory research focuses on Matrix and how it relates to Passivity. His research in Pure mathematics intersects with topics in Discrete mathematics and Iterated function. His work carried out in the field of Type brings together such families of science as Inequality and Hermite polynomials.
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State feedback sliding mode control of a class of uncertain time delay systems
N. Luo;M. de la Sen.
IEE Proceedings D Control Theory and Applications (1993)
Preserving positive realness through discretization
M. De la Sen.
american control conference (2000)
Sliding-Mode Control of Wave Power Generation Plants
A. J. Garrido;I. Garrido;M. Amundarain;M. Alberdi.
IEEE Transactions on Industry Applications (2012)
Complementary Control of Oscillating Water Column-Based Wave Energy Conversion Plants to Improve the Instantaneous Power Output
M. Alberdi;M. Amundarain;A. J. Garrido;I. Garrido.
IEEE Transactions on Energy Conversion (2011)
About Robust Stability of Caputo Linear Fractional Dynamic Systems with Time Delays through Fixed Point Theory
M De la Sen.
Fixed Point Theory and Applications (2011)
On a Generalized Time-Varying SEIR Epidemic Model with Mixed Point and Distributed Time-Varying Delays and Combined Regular and Impulsive Vaccination Controls
M. De la Sen;Ravi P. Agarwal;Ravi P. Agarwal;A. Ibeas;S. Alonso-Quesada.
Advances in Difference Equations (2010)
The Reachability and Observability of Hybrid Multirate Sampling Linear Systems
M. de la Sen.
Computers & Mathematics With Applications (1996)
On orthogonal sets and Banach fixed point theorem
M.E. Gordji;M. Rameani;M. De La Sen;Yeol Je Cho.
Fixed Point Theory (2017)
On positivity of singular regular linear time-delay time-invariant systems subject to multiple internal and external incommensurate point delays
M. De la Sen.
Applied Mathematics and Computation (2007)
Control issues for the Beverton-Holt equation in ecology by locally monitoring the environment carrying capacity: Non-adaptive and adaptive cases
M. De La Sen;S. Alonso-Quesada.
Applied Mathematics and Computation (2009)
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