New results on universal formulas for the stabilization of stochastic differential systems

References

• Artstein , Z. 1983 . Stabilization with relaxed controls . Nonlinear Analysis Theory Methods and Applications , 7 : 1163 – 1173 .
   Web of Science ®Google Scholar
• Florchinger , P. 1993 . A universal formula for the stabilization of control stochastic differential equations . Stochastic Analysis and Applications , 11 ( 2 ) : 155 – 162 .
   Web of Science ®Google Scholar
• Florchinger , P. 1995 . Lyapunov-like techniques for stochastic stability . SIAM Journal of Control and Optimization , 33 ( 4 ) : 1151 – 1169 .
   Web of Science ®Google Scholar
• Gao , Z.Y. and Ahmed , N.U. 1986 . Stabilizability of certain stochastic systems . International Journal of Systems Science , 17 ( 8 ) : 1175 – 1185 .
   Web of Science ®Google Scholar
• Khasminskii , R.Z. 1980 . Stochastic stability of differential equations . Sijthoff & Noordhoff, Alphen aan den Rijn , 17 ( 8 )
   Google Scholar
• Lin , Y. and Sontag , E.D. 1991 . A universal formula for stabilization with bounded con¬trols . Systems and Control Letters , 16 ( 8 ) : 393 – 397 .
   Web of Science ®Google Scholar
• Lin , Y. and Sontag , E.D. 1994 . On control-Lyapunov functions under input con¬straints . Proceedings 33rd IEEE Conference on Decision and Control . December 1994 . pp. 640 – 645 . FL : Lake Buena Vista .
   Google Scholar
• Willems , J.L. and Willems , J.C. 1976 . Feedback stabilizability for stochastic systems with state and control dependent noise . Automatica , 12 : 277 – 283 .
   Web of Science ®Google Scholar