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Theorem 1 gives a sufficient condition for a switched system with known sojourn probabilities to be mean square stable.
For two different chaotic systems, which have the drive system with unknown parameters and the response system with known parameters, a unified mathematical expression for the controller and adaptive laws of parameters is proposed to realize complete synchronization and parameters estimation.
If a fluid, physically or chemically interacting with a solid wall, continuously flows through an open system with known residence time distribution (RTD), it is possible to assess the system performance, if the interactions are linear, by using Zwietering's micromixing models.
A state feedback law is presented for the case of the system with known parameters, and then the control law is extended to adaptive controller for the case when the parameters of the electrical dynamics of the power system are unknown.
First, a state feedback law is presented for the case of the system with known parameters, and then the control law is extended to adaptive version for the case when the parameters of the electrical dynamics in the power system are unknown.
The resulting performance is shown to be close to that of a system with known channel parameters.
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The design of an adaptive learning regulator is addressed for uncertain minimum phase linear systems (with known bounds, known upper bound on system order, known relative degree, known high frequency gain sign) and for unknown exosystems (with unknown order, uncertain frequencies).
It means that researchers used to attack a system with a known architecture, known datasets and known responses.
For each hour, five different levels of wind generation may be realized and these are treated as different system states with known probabilities of occurring.
Consider the system (1) with known initial conditions (2).
Consider the singular discrete time system (1) with known initial conditions (2).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com