MODEL REDUKSI MENGGUNAKAN LINIER MATRIKS INEQUALITY GMD KASUS WAKTU KONTINU.
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rrturu!Mdq,hrud lFuPoedJ!.h \ rh
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rr4,4r r.r.=0.(:n
' t=a=t=rtoloF, n).
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ger H kd
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Piir14d.id
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n
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o=Lt fr pL\rI
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r Hrr! r 1'.r,.rli!i-r
rd: \,i :. iP=!=:
!!
!
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!=t!L !rt:= _ _
. r,rr!h Ii,ir
iiFLb{{(..,:1,x;it.
t\= tad.q,.6t\ t'= tkdo; ii).
Reir' (,,r'.4..'.,))dqr oe, d' p
ra{'|
ii
do c(,)
,, r !.)'n, . r B.
,b,i
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rtu
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(;!,,,,.r.,) dLd
kda (i.4..,) Ehsildinhilf
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!d |lI.dr.ar.,) dds@rdi€h$a,sdaBda@ e t
ik.,rl=.G/ rrr"D ei
d,jG)=.rG'
I
4,)'n,r, Ddr+s
iG)=/,=j:'o("):,:.
tG)=4 = rloG)4,
aO=.1+.,oG)",.
=.(rl,i i(J, Itk)
,(.)=.(,, -') i, .,o(,tJ,.
rll
J ]:L
ti ,, !. I I / iT./nr, ! tf/
.{r.) ,1
n rlli
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t
o T / orr4r
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ds r. /.
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1M,atetj,). .r@4 kn lcAa\-= $p r{ct@). rh ! /- iJdd
i r dii!)=.Gr rft,+, &q, G,,...,)qhsr$ {gdoldi
qiiiB& €jr ir 5rh {4r.4..1,,) ddrr !frd4br *inhru e,
.;; (i)= ., (.' -.rr
., rf)
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