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Disambiguation of "Morozan, Toader"

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Game-theoretic coupled riccati equations associated to controlled linear differential systems with jump markov perturbations

, and . Stochastic Analysis and Applications, 19 (5): 715--751 (2001)

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Daniel Toader

Toader Gherasim

 

Other publications of authors with the same name

Iterative procedure for stablilizing solutions of differential Riccati type equations arising in stochastic control., , and . Analysis and Optimization of Differential Systems, volume 249 of IFIP Conference Proceedings, page 133-144. Kluwer, (2002)Stochastic H2 Optimal Control for a Class of Linear Systems with Periodic Coefficients., and . Eur. J. Control, 11 (6): 619-631 (2005)A Criterion for Robust Stability with Respect to Parametric Uncertainties Modeled by Multiplicative White Noise with Unknown Intensity, with Applications to Stability of Neural Networks., , and . System Modelling and Optimization, volume 494 of IFIP Advances in Information and Communication Technology, page 250-260. (2015)Criteria for exponential stability of linear differential equations with positive evolution on ordered Banach spaces., and . IMA J. Math. Control. Inf., 27 (3): 267-307 (2010)Stochastic observability and applications., and . IMA J. Math. Control. Inf., 21 (3): 323-344 (2004)Correction to "The linear quadratic optimization problems for a class of linear stochastic systems with multiplicative white noise and Markovian jumping"., and . IEEE Trans. Automat. Contr., (2004)H2 Optimal control for linear stochastic systems., , and . Autom., 40 (7): 1103-1113 (2004)Game-theoretic coupled riccati equations associated to controlled linear differential systems with jump markov perturbations, and . Stochastic Analysis and Applications, 19 (5): 715--751 (2001)Stability and robust stabilization to linear stochastic systems described by differential equations with markovian jumping and multiplicative white noise, and . Stochastic Analysis and Applications, 20 (1): 33--92 (2002)Asymptotic behaviour of the norm of input-output operators corresponding to singularly perturbed systems with multiplicative white noise., , and . CDC, page 3654-3659. IEEE, (2000)