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H(infinity) Filtering of Discrete-Time Markov Jump Linear Systems Through Linear Matrix Inequalities
(Ieee-inst Electrical Electronics Engineers IncPiscatawayEUA, 2009)
The LQ control problem for Markovian jumps linear systems with horizon defined by stopping times
(2004-11-29)
This paper deals with a stochastic optimal control problem involving discrete-time jump Markov linear systems. The jumps or changes between the system operation modes evolve according to an underlying Markov chain. In the ...
The LQ control problem for Markovian jumps linear systems with horizon defined by stopping times
(2004-11-29)
This paper deals with a stochastic optimal control problem involving discrete-time jump Markov linear systems. The jumps or changes between the system operation modes evolve according to an underlying Markov chain. In the ...
A mixed-integer LP model for the reconfiguration of radial electric distribution systems considering distributed generation
(2013-01-21)
The problem of reconfiguration of distribution systems considering the presence of distributed generation is modeled as a mixed-integer linear programming (MILP) problem in this paper. The demands of the electric distribution ...
A mixed-integer LP model for the reconfiguration of radial electric distribution systems considering distributed generation
(2013-01-21)
The problem of reconfiguration of distribution systems considering the presence of distributed generation is modeled as a mixed-integer linear programming (MILP) problem in this paper. The demands of the electric distribution ...
Stochastic Stability for Markovian Jump Linear Systems Subject to a Crucial Failure Event
(2003-11-07)
This paper is concerned with the stability of discrete-time linear systems subject to random jumps in the parameters, described by an underlying finite-state Markov chain. In the model studied, a stopping time τ Δ is ...
Stochastic Stability for Markovian Jump Linear Systems Subject to a Crucial Failure Event
(2003-11-07)
This paper is concerned with the stability of discrete-time linear systems subject to random jumps in the parameters, described by an underlying finite-state Markov chain. In the model studied, a stopping time τ Δ is ...
State feedback gain scheduling for linear systems with time-varying parameters
(Asme-amer Soc Mechanical EngNew YorkEUA, 2006)