[ H addadW M, Corrado J. Non- frag ile contro lle r design v ia quadratic Lyapunov bounds[ C ] / / 35 th IEEE Conf Dec ision Contro, l San Diego, CA, USA: 1997: 2 678-2 683.
[2]
[ Famu la ro D, Do ra to P, Abda llah C T, et a.l Robust non- frag ile LQ contro lle rs: the static state feedback case[ J] . Int J Contro, l 2000, 73( 2): 159-165.
[3]
[ Y ang G H, W ang J L. Non- frag ileH ] contro l fo r linea r sy stem sw ith mu ltiplica tive contro ller ga in var iations[ J]. Autom atica, 2001, 37: 727-737.
[4]
[ Yang G H, Wang J L. Nonfrag ileH ] output feedback contro ller design for linear sy stem s[ J]. J Dynam ic SystM easurem ent Con tr, 2003, 125: 117-123.
[5]
[ Xu S, Lam J, W ang J, et a.l Non-frag ile positive rea l con tro l for uncertain linear neutral de lay system s[ J]. Sy stem s and Control Letters, 2004, 52: 59-74.
[6]
[ Nguang S K, Sh i P. H ] fuzzy output feedback contro l design for non linear system s: an LM I appro ach[ J]. IEEE T rans Fuzzy System s, 2003( 6): 331-340.
[7]
[ Liu X, Zhang Q. New approaches toH ] controlle r des igns based on fuzzy observers fo rT- S fuzzy system s v ia LM I[ J]. Autom atica, 2003, 39: 1 571-1 582.
[8]
[ Zhou S, Feng G, Lam J, et a.l RobustH ] con tro l for discrete- tim e fuzzy system s v ia basis-dependent lyapunov functions[ J]. Informa tion Sc iences, 2005, 174( 3 /4): 197-217.
[9]
[ LeeK R, K im JH, Jeung E T, et a.l Output feedback robustH ] control of uncerta in fuzzy dynam ic system s w ith tim e- vary ing de lay[ J]. IEEE Trans Fuzzy System s, 2000( 6): 657-664.
[10]
[ Xu S, Lam J, Chen B. RobustH ] contro l for uncertain fuzzy neutra l de lay system s[ J]. European Journa l o f Con tro ,l 2004, 10: 365-380.
