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On switched control design of linear time-invariant systems with polytopic uncertainties
(2013-05-27)
This paper proposes a new switched control design method for some classes of linear time-invariant systems with polytopic uncertainties. This method uses a quadratic Lyapunov function to design the feedback controller gains ...
On switched control design of linear time-invariant systems with polytopic uncertainties
(2013-05-27)
This paper proposes a new switched control design method for some classes of linear time-invariant systems with polytopic uncertainties. This method uses a quadratic Lyapunov function to design the feedback controller gains ...
A less conservative LMI condition for the robust stability of discrete-time uncertain systems
(Elsevier Science BvAmsterdamHolanda, 2001)
LMI conditions for robust stability analysis based on polynomially parameter-dependent Lyapunov functions
(Elsevier Science BvAmsterdamHolanda, 2006)
Parameter-dependent LMIs in robust analysis: Characterization of homogeneous polynomially parameter-dependent solutions via LMI relaxations
(Ieee-inst Electrical Electronics Engineers IncPiscatawayEUA, 2007)
DERIVATION OF THE ENERGY-TIME UNCERTAINTY RELATION
(American Physical Soc, 1994-08-01)
A derivation from first principles is given of the energy-time uncertainty relation in quantum mechanics. A canonical transformation is made in classical mechanics to a new canonical momentum, which is energy E, and a new ...
DERIVATION OF THE ENERGY-TIME UNCERTAINTY RELATION
(American Physical Soc, 1994-08-01)
A derivation from first principles is given of the energy-time uncertainty relation in quantum mechanics. A canonical transformation is made in classical mechanics to a new canonical momentum, which is energy E, and a new ...
An LMI condition for the robust stability of uncertain continuous-time linear systems
(Ieee-inst Electrical Electronics Engineers IncPiscatawayEUA, 2002)
Signal-to-noise ratio constrained feedback control: discrete-time robust stability analysis
(IET Control Theory and Applications, 2020)