RSRC LVINLBVW h H`@ < 쾳Mb=<# !?@! ُ B~V u4t3 LVINcontrol_analysis_design.viPOLYCD Gain and Phase Margin.viPTH0raddonsControl Design_Frequency Response AnalysisFrequency Response.llbCD Gain and Phase Margin.viCODECDTK@LVIN/cd_Gain and Phase Margin (Transfer Function).vi x 6@P @!status @code@0source error out@icCD Margin Data.ctlPP@ G.M. Frequency@ Gain Margin@ P.M. 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Time@0Notes properties@@@i%CD Transfer Function Model (SISO).ctlRP @@ @ Numeric numerator"@@ @ Numeric denominator @ delayClustertransfer function(s)Model 2@j&%CD Transfer Function Model (MIMO).ctlP@\;CD General Elements.ctlP@0 Model name&@@@0String Input names(@@@0String Output names$@@ @ Numeric Input Delays$@@ @ Numeric Output Delays@ Sampling Time@0Notes properties@@@i%CD Transfer Function Model (SISO).ctlRP @@ @ Numeric numerator"@@ @ Numeric denominator @ delayClustertransfer function(s)Model 1PTH0laddonsControl Design_Model InterconnectionModel Interconnection.llbcd_Series (TF and TF).viCODECDTK@POLYCD Feedback.vi- PTH0baddonsControl Design_Model InterconnectionModel Interconnection.llbCD Feedback.viCODECDTK@LVINcd_Feedback (TF and TF).vi x 6@P @!status @code@0source error out@j&%CD Transfer Function Model (MIMO).ctlP@\;CD General Elements.ctlP@0 Model name&@@@0String Input names(@@@0String Output names$@@ @ Numeric Input Delays$@@ @ Numeric Output Delays@ Sampling Time@0Notes 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cH@P@ Kc@ Ti [sec]@ Td [sec]PID parameters to be applied c @millisecond multiple c<f@@@@P@Model 2 Output@ Model 1 Input @!SignalClusterModel 2 Output Connections@j&%CD Transfer Function Model (MIMO).ctlP@\;CD General Elements.ctlP@0 Model name&@@@0String Input names(@@@0String Output names$@@ @ Numeric Input Delays$@@ @ Numeric Output Delays@ Sampling Time@0Notes properties@@@i%CD Transfer Function Model (SISO).ctlRP @@ @ Numeric numerator"@@ @ Numeric denominator @ delayClustertransfer function(s)Closed Loop ModelL@@6@P@Output Model 1@Input Model 2Cluster Connections@j&%CD Transfer Function Model (MIMO).ctlP@\;CD General Elements.ctlP@0 Model name&@@@0String Input names(@@@0String Output names$@@ @ Numeric Input Delays$@@ @ Numeric Output Delays@ Sampling Time@0Notes properties@@@i%CD Transfer Function Model (SISO).ctlRP @@ @ Numeric numerator"@@ @ Numeric denominator @ delayClustertransfer function(s)Model 26@P @!status @code@0source error out@@P @!status @code@0sourceerror in (no error) c*@@ @ NumericInitial ConditionsH@@(@P @input #@output #ClusterResponse Plots IndexN@p2@(P@@ time@ Response Graph Ref@@P @!status @code@0sourceerror in (no error) cJF@@(P@@ time@ Step Response Graphn@@H@P@Model 1 Output@Model 2 (or 1) Input @!SignalClusterModel 1 Output Connections@j&%CD Transfer Function Model (MIMO).ctlP@\;CD General Elements.ctlP@0 Model name&@@@0String Input names(@@@0String Output names$@@ @ Numeric Input Delays$@@ @ Numeric Output Delays@ Sampling Time@0Notes properties@@@i%CD Transfer Function Model (SISO).ctlRP @@ @ Numeric numerator"@@ @ Numeric denominator @ delayClustertransfer function(s)Model 26@P @!status @code@0source error out c.@CD MIMO Time Response Data.ctlP@@ Time,@@ @ Numeric Outputs Data"@@ States Data@CD Plot Types Enum.ctl` bode-magnitude bode-phasenicholsnyquistsingular valuesstepimpulseinitial simulation plot typeStep Response Data6@P @!status @code@0source error out c @ Delay@j&%CD Transfer Function Model (MIMO).ctlP@\;CD General Elements.ctlP@0 Model name&@@@0String Input names(@@@0String Output names$@@ @ Numeric Input Delays$@@ @ Numeric Output Delays@ Sampling Time@0Notes properties@@@i%CD Transfer Function Model (SISO).ctlRP @@ @ Numeric numerator"@@ @ Numeric denominator @ delayClustertransfer function(s) Discrete Transfer Function Model@@P @!status @code@0sourceerror in (no error)x@CD Delay Settings.ctl@P@!Adjust Model for Delay@Pade Approximation OrderDelay Adjustment Settings6@P @!status @code@0source error out cB@CD Time Info.ctlP@ t0@ dt@ tf Time Info@ Prewarp Frequency (rad/s)@j&%CD Transfer Function Model (MIMO).ctlP@\;CD General Elements.ctlP@0 Model name&@@@0String Input names(@@@0String Output names$@@ @ Numeric Input Delays$@@ @ Numeric Output Delays@ Sampling Time@0Notes properties@@@i%CD Transfer Function Model (SISO).ctlRP @@ @ Numeric numerator"@@ @ Numeric denominator @ delayClustertransfer function(s)Transfer Function Model@@P @!status @code@0sourceerror in (no error) c6@ZOHFOHTustinPrewarpForwardBackwardMethod@ Sampling Time (s)6@P @!status @code@0source error out c@j&%CD Transfer Function Model (MIMO).ctlP@\;CD General Elements.ctlP@0 Model name&@@@0String Input names(@@@0String Output names$@@ @ Numeric Input Delays$@@ @ Numeric Output Delays@ Sampling Time@0Notes properties@@@i%CD Transfer Function Model (SISO).ctlRP @@ @ Numeric numerator"@@ @ Numeric denominator @ delayClustertransfer function(s) Series Model c @@P @!status @code@0sourceerror in (no error) c7j@pH@>P@@ @ NumericW @@ @ element MagnitudeMagnitude Graph ReferenceLH@@2P@@ @ NumericW@@ Phase Phase Graph @lineardBMagnitude Scale@@P @!status @code@0sourceerror in (no error) cZ@p<@2P@@ @ NumericW@@ PhasePhase Graph Reference@j&%CD Transfer Function Model (MIMO).ctlP@\;CD General Elements.ctlP@0 Model name&@@@0String Input names(@@@0String Output names$@@ @ Numeric Input Delays$@@ @ Numeric Output Delays@ Sampling Time@0Notes properties@@@i%CD Transfer Function Model (SISO).ctlRP @@ @ Numeric numerator"@@ @ Numeric denominator @ delayClustertransfer function(s)Transfer Function Model\X@@>P@@ @ NumericW @@ @ element MagnitudeMagnitude Graph6@P @!status @code@0source error out c@icCD Margin Data.ctlPP@ G.M. Frequency@ Gain Margin@ P.M. 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Frequency@ Gain Margin@ P.M. 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Input names(@@@0String Output names$@@ @ Numeric Input Delays$@@ @ Numeric Output Delays@ Sampling Time@0Notes properties@@@i%CD Transfer Function Model (SISO).ctlRP @@ @ Numeric numerator"@@ @ Numeric denominator @ delayClustertransfer function(s)Model 2@j&%CD Transfer Function Model (MIMO).ctlP@\;CD General Elements.ctlP@0 Model name&@@@0String Input names(@@@0String Output names$@@ @ Numeric Input Delays$@@ @ Numeric Output Delays@ Sampling Time@0Notes properties@@@i%CD Transfer Function Model (SISO).ctlRP @@ @ Numeric numerator"@@ @ Numeric denominator @ delayClustertransfer function(s)Model 1XL@@6@P@Output Model 1@Input Model 2Cluster Connectionsx@CD Delay Settings.ctl@P@!Adjust Model for Delay@Pade Approximation OrderDelay Adjustment Settings@j&%CD Transfer Function Model (MIMO).ctlP@\;CD General Elements.ctlP@0 Model name&@@@0String Input names(@@@0String Output names$@@ @ Numeric Input Delays$@@ @ Numeric Output Delays@ Sampling Time@0Notes properties@@@i%CD Transfer Function 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Elements.ctlP@0 Model name&@@@0String Input names(@@@0String Output names$@@ @ Numeric Input Delays$@@ @ Numeric Output Delays@ Sampling Time@0Notes properties@@@i%CD Transfer Function Model (SISO).ctlRP @@ @ Numeric numerator"@@ @ Numeric denominator @ delayClustertransfer function(s)Transfer Function Model@ Sampling Time (s)@@P @!status @code@0sourceerror in (no error) @ Delay"@@ @ Numeric Denominator @@ @ Numeric Numerator, @@ @ Numeric Numerator2"@@ @ Numeric Denominator @ Delay@ y!ZJ x  6@P @!status @code@0source error out@@@j&%CD Transfer Function Model (MIMO).ctlP@\;CD General Elements.ctlP@0 Model name&@@@0String Input names(@@@0String Output names$@@ @ Numeric Input Delays$@@ @ Numeric Output Delays@ Sampling Time@0Notes properties@@@i%CD Transfer Function Model (SISO).ctlRP @@ @ Numeric numerator"@@ @ Numeric denominator @ delayClustertransfer function(s)Transfer Function ModelTransfer Function Model@j&%CD Transfer Function Model (MIMO).ctlP@\;CD General Elements.ctlP@0 Model name&@@@0String Input names(@@@0String Output names$@@ @ Numeric Input Delays$@@ @ Numeric Output Delays@ Sampling Time@0Notes properties@@@i%CD Transfer Function Model (SISO).ctlRP @@ @ Numeric numerator"@@ @ Numeric denominator @ delayClustertransfer function(s)'First Transfer Function Model in Record@2 New File Path@Mark after Read (records)@@P @!status @code@0sourceerror in (no error)@Records to Read (-1,all)@Offset (records:0)$@2File Path (dialog if empty)$@Offset (records:0)@ b0@ b1@ a0@ a1@ 0$@2File Path (dialog if empty).@Records to Read (-1,all).@Mark after Read (records)&@2 New File Path@j&%CD Transfer Function Model (MIMO).ctlP@\;CD General Elements.ctlP@0 Model name&@@@0String Input names(@@@0String Output names$@@ @ Numeric Input Delays$@@ @ Numeric Output Delays@ Sampling Time@0Notes properties@@@i%CD Transfer Function Model (SISO).ctlRP @@ @ Numeric numerator"@@ @ Numeric denominator @ delayClustertransfer function(s)'First Transfer Function Model in Record&@@@j&%CD Transfer Function Model (MIMO).ctlP@\;CD General Elements.ctlP@0 Model name&@@@0String Input names(@@@0String Output names$@@ @ Numeric Input Delays$@@ @ Numeric Output Delays@ Sampling Time@0Notes properties@@@i%CD Transfer Function Model (SISO).ctlRP @@ @ Numeric numerator"@@ @ Numeric denominator @ delayClustertransfer function(s)Transfer Function ModelTransfer Function Model~nP@ Initial frequency@ Final frequency@Minimum number of points @Hzrad/sFrequency Unit, @Hzrad/sFrequency Unit.@Minimum number of points @ Final frequency&@ Initial frequency\<Pl(Hh  T P P ` P  4tdT T P P PD P P @ !0 T!\ P!! "0"\"p" "#(h(H"####$<$<$T$T$l$l$$$ P%%x" %td, T P P P-P- P P /467 T7` P P P7 P P 9<<= T6$T$<h= P P=,=<=,=, P=, P P $$l7766===LB<Pl<PBBBClCBBCBC "%x% P$ P!\ T!0 @"C4Cd T P P PCCCE C H HHHI hDLLPID parameters to be appliedND+8+8KcHL+28Z+38ZH LC2PYC3PYUDCPCP Ti [sec]TD[h[hTd [sec]HL[2hZ[3hZ_D'(Step Response Graph_D'(Step Response GraphVD$ Time (sec)HD"<Lt1Bt2BU D$5"B$S AmplitudeHD(LF]G]6Simulated step response in controlled process output yUD Time InfoLDNDt0HQ NDdtH`hQ' ' ND0=0=tfHQCP CP bD11Gain and Phase MarginsLDZD$G.M. FrequencyH $LWD$'`(` Gain MarginH ,L _"^ZD$P.M. FrequencyH QXD$]] Phase MarginH Q _"^[DstMagnitude GraphZDstBode amplitude]D$p}Up}UFrequency [rad/s]HD"QaAnXaBnXT D$wMag (dB)HDRLR=IJ]=KJ\|L(z)|pDst   Phase Graph VDst Bode phase]D$jwYjwYFrequency [rad/s]HD"\L[BhY[ChYW D$p Phase (deg)HD8LTJWJWarg L(z)QD@ _A _Kc_ZNHxQDpFo QD$@1\$A1\Ti_ZNHL7DDp7FDo D:;EEEZiegler-Nichols' tuning of PI-controller based on frequency response:QDJAWaJBWaTd_ZNH Q]Ejq]Gjp `D;<  Controller SelectionL@AxBPD))stopH$TQ1>1>qYr<Yr:q%% %Analysis and Design of Control System|Dvv(( 0Finn Haugen (finn@techteach.no), October 15 2004ZD~H~IFrequency InfoLD~HO~IO]DWX Initial frequencyH؇L[]HlL[][DWXFinal frequencydDWX Minimum number of pointsHQ[]ZDXY  Frequency UnitHQ&  HDQ[)]& HDLHDLLHDQ$R%R HD܄LererHDlL!.!.HDXQANAN HDČLA`B`HD4QA&aB&aHD\R=gJ=hJHDxQB ^C ^D!.!.JJKWhile Loop - Identification of process model and analysis av control systemHDQ^k^kRDacMethodHDDQHD((>Loop transfer function L(z) for assumed P-controller with Kc=1D4Ziegler-Nichols' tuning based on frequency response:bDKX9KX8Creating Loop TF, L(z)^Dv1v3Create Tracking TFjDN[YN[XDraw Bode plot of control loopHDQrrHDLR9F9FfDg4tg6tCD Read Model from File.viHD$L5D7CHDQHDL``%.2f%.2f%.3f%.1f%.2f%.1f%.2f%.1f %#.4g %#.4g %#.4g %#.4g%.1f%.2f%.1f%.2f%.2f%.2f%.2f%.2f%.2f%.0f%.0f%.0f%.0f %#_15g %#_15g %#_15g %#_15g o9s9 oWqW ^b `b \L`L \^   VMZM VX   STOP Hzrad/s4ZOHFOHTustinPrewarpForwardBackwardMethod Automatic-SSTFZPK: Automatic-SISOSISO (Symbolic)MIMOMIMO (Symbolic) Automatic-SSTFZPKp Automatic- SS and SS SS and TF SS and ZPK TF and SS TF and TF TF and ZPK ZPK and SS ZPK and TF ZPK and ZPK Automatic-SSTFZPKp Automatic- SS and SS SS and TF SS and ZPK TF and TF TF and SS TF and ZPK ZPK and ZPK ZPK and SS ZPK and TF Automatic-SSTFZPK Automatic-SSTFZPKFPHPcontrol_analysis_design.viLVCCCD Margin Data.ctl LPTH0CODECDTK@LVCCCD Time Info.ctlPTH0CODECDTK@LVCCCD frequency specs.ctlGLPTH0CODECDTK@XFPHPDQ8XEB X<~ F,Q@QTQ>2&Gx/mXXLWW, @7,  <S` qc0 ||`KCluster of proportional gain, integral time and derivative time parameters.,\<0 l !qcd4 Fl M t0 7l %m_|8hlBTg4 F *9  82 *19[ r0@Pl%=_ (,tLt0p 2 0%"1.c%"1.c%"1.c8hB(|@Pl=U^H(:,8` h lp 2 1"=.b1"=.b1"=.bL : *1970u0/.-0  &-=_d82 B1QZؓ rp 2 0="I.c="I.c="I.c0  >-U^d4 F BQ  8hB||@PlUm_ @L, P $  8 0  V-m_dp 2 I"U.bI"U.bI"U.bL : B1Q70u0/.-p 2 0U"a.cU"a.cU"a.cp 2 a"m.ba"m.ba"m.bL : Z1i70u0/.-4 F Zi  8 2 Z1i[ +4 |0 @CDlh8 hB 8 |@ d!,h ?icðM   lp ^5i0 70(L Step Response Graph is a graph that shows the forced response of the system when the forcing function is a step. For MIMO systems, the step response is determined by applying a step on one input at a time and letting other inputs to the system be zero.L  |T4`4 N R & !4 J  & ̔!0 C h>@ : J!|ff]@ : L!|wvvo@ : K!|nng0 k ! xi>0 J & i D O`4 0o\Zx8o\Z  + ,0 24(o9t:0 24-oWrX4 34^$!4  64s0CД!DO@4 4tcEtc + $X0 2`(^c0 2`-`c4 3`^4#C,!4 6`E^X!0   dnR0  #i>8h B8$T||4 $ M 08 $h|4|@d (b95 4h4 FJ XM 8hB K||<SJbP:$L8Time Info is a cluster of the following elements:,|'t'4 N  r 0 7 ^||@4,4,@@PB;D`Kt0 is the initial time in seconds in the Step Response graph., @xX4 F@  + 82@ |+ lp 6@ 0cccp 2@ bbbL :@ 0u0/.-0 @ d8h@B  R ||@P,t<\dPdt is the constant interval between successive values in the time vector.,8pP4 F4  + 824 ( 0 rp 24 0 c c cp 24  ,b ,b ,bL :4 (0u0/.-0 4 ,d8 h4BR  | |@ P/Ul=th Stf is the final time in seconds up to which the step response is calculated., 4lL4 F, /> s 8!2, BQ  +<p# 6, 0=Ic=Ic=Icp# 2, IUbIUbIUbL# :, BQ0u0/.-0# , >Ud8#h,BR #|#|0#X>#|@#P><#?IuL,#<(<\<==t==4# F LJ2 l8$h LB X D K$|$|<$S` LJh @!!,$ !!8!h4$ N l  0% 7 l d0%  l hd8%h lB!!Tg%|%|,%" $;*,%*;$" @%PC l"`A0,%"""#h#$$$T4% F"   L8&2" T xp( >"  0cccp( :"  bbbL( :"  0u0/.-0( "  d8(h" B$$R (|(|@(PC ld$BH,(% %T%%&l&&4( F$ &a @8)2$ `H +p+ >$ 0cccp+ :$ bbbL+ :$ %0u0/.-0+ $ dd8+h$B'4' R +|+|,+'((H()()t)0+  bd8+hBTg4+ F;  48,2; < p. >; 0cccp. :; bbbL. :; 0u0/.-0. ;  d8.h;B))R .|.|@.PC ld*DD`,.*p**+L+,,84. F* ^ 8/2* `0 ! p1 >* 0cccp1 :* bbbL1 :* %0u0/.-01 * dd81h*B,,pR 1|1|01,E L1|p1^2p-LF`&2h3L1 --..0.p../ /P0|11241 F,R r  42 N, r tM 03 C, V>@3 :,J!off]@3 :,L!ovvo@3 :,K!onng03 k,! k>03 J,& * D3_`4,0\~/p\o  + 4//00H04 2/P(\LaM05 2/P-\_46 3/P^o~V47  6/P`@oYD8_@4,a0a r0 9011@1t09 20|(b0: 20|-v4; 30|^L4< 60|0= , [0= , p>8=h,B2T2@T=|=|4= $,2G,d >>|t,>>?(?`?@@@@p>^U8p}3|H ~-8>L> 33404`445 5P5678884> F3 R r <4? N3  r 0@ C3 C>@@ :3 J!iyff]@@ :3 L!iyvvo@@ :3 K!iynng0@ k3 ! e}>0@ J3 & ) D@_`43 0Vx5 Vi  r8 A566D6x0A 25(VM[N0B 25-VY s4C 35^ixZ\4D  65ZAiZxDE_@43 [6 J[ M F77@7p70F 26(0G 26-4H 36^4I 66H0J 3  U0J 3 p}>8Jh3 B8pTJ|4J $3 IXM 0K8I3 d K|@KP;?#u9<J ,K9h99:D:;;04K F8 ? ` 8L 28 Cq  4 MtpN :8 0 4@c 4@c 4@cpN :8 4#@b4#@b4#@bLN :8 CI0u0/.-0N 8  ?#ud8Nh8B;|;hR N|N|0N;K8 N|<N|@NPC l'HC J4N Fl #?2] 8O 2l 6CEq  | MppQ :l 014=@c14=@c14=@cpQ :l =4I@b=4I@b=4I@bLQ :l 6CEI0u0/.-0Q l 2?Iud8QhlB>(;R Q|0Q>lMl TfQ|4Q 9 $@RPAI@ov2N 4R F> I@Xb 8S 2> \Dkr   M(pU :> 0W5cAcW5cAcW5cAcpU :> c5oAbc5oAbc5oAbLU :> \DkJ0u0/.-0U > X@ovd8Uh>BA@R U|U|0UALO> U|LUi C:AP &B ,UAB B<Bl4U FA` :0V 2A` <x 0V  WA` :z08VhA`BBBUV|V|4V 4A`?yđ0WC0QA` $^W|HW|<WOD*EC ,WCDHDDW|n$4W OC`*  8XhC`BR<X  vC`0?| Q0ZCC` pZ C`*E]*]**E]*]**E*E..*E4Z Xs= qq\M 4[ u (FT1;i)0 1;i?F F F\GH$GaF;i)0 1;i?F ,\,>l8aXDXX XPX5;i)0 @\d(V}G2FDXk\|\|4\ FGLJ}G p<]S`GLJG2IHJtJ8]hGLBGG K4] NG }GP Hr ^|^|\^FFrequency Info contains the frequency information of the model.,^H\II@Ip0^ G G2d8^hGBHHTg0^ 7G K.@^PGKJKp ,^JKLL L|JDK80^ I Vd,^IM8PDSp,^SpPDM8I4^ FI V 8_2I Z,8ahIBN<N(R aInitial frequency is the minimum frequency used in calculating the frequency response and producing the plots. The default is 1.pa 2I KWbKWbKWbLa :I Z`0u0/.-pa 6I 0KWcKWcKWc@aPGKOhMx .aFinal frequency is the maximum frequency used in calculating the frequency response and producing the plots. The default is 1.a|a|a|8a2M8 Zp pc 6M8 0KWcKWcKWcpc 2M8 KWbKWbKWb,cONPNNPOO4c FM8 V t 0d M8 Vd8dhM8BP0NR d|@dPGKPR @,dPQDQ|QR\TU(4d FPD V ( e|Le :M8 Z`0u0/.-8e2PD Zpg 6PD 0KWcKWcKWcpg 2PD KWbKWbKWbLg :PD Z`0u0/.-gMinimum number of points is the minimum number of points used in calculating the frequency response and producing the plots. The default is 100 points.g|PgWGK.TS R dgFrequency Unit specifies the units of frequency, either in Hertz or radians/seconds, to use in calculating the frequency response and producing the plots. The default is radians/seconds.,gTWWLU`UV@Vp4g FSp W 0h PD Vd8hhPDBS\PR ph 2Sp 0KWcKWcKWcph 2Sp K+WbK+WbK+Wb0h Sp V.d8hhSpBVVTeh|h|0hWGL h|v 8hJSp '  M r4<j 6Sp Z*M @QLlVEELCA>><;82,(D Ll CA><;82,( DV BDHPcontrol_analysis_design.viLVIN/cd_Gain and Phase Margin (Transfer Function).viB4PTH0CODECDTK@POLYCD Gain and Phase Margin.viB4PTH0CODECDTK@LVIN$cd_Create Transfer Function Model.vi,PTH0CODECDTK@POLY'CD Construct Transfer Function Model.vi,PTH0CODECDTK@LVIN)cd_Convert Continuous to Discrete (TF).vi3tPTH0CODECDTK@POLY$CD Convert Continuous to Discrete.vi3tPTH0CODECDTK@LVINcd_Series (TF and TF).vi:PTH0CODECDTK@POLY CD Series.vi:PTH0CODECDTK@LVINcd_Feedback (TF and TF).viIPTH0CODECDTK@POLYCD Feedback.viIPTH0CODECDTK@LVIN'cd_Step Response (Transfer Function).viPPTH0CODECDTK@POLYCD Step Response.viPPTH0CODECDTK@POLYCD Read Model from File.viqPTH0CODECDTK@LVINcd_Read Model from File (TF).viqPTH0CODECDTK@ @BDHPD$Q8Y@^ l~ XhQQk'wOm/m,lsw00lhllolo <ltT0l@ .&4l BoDm m@m0m@g$Rd4m J4o!0n@f((#C34n B#So0o@a><*  AaQo4o Bdsoc! 0p@i2D0/?74p Bt /oM 0q@h 8CO_W4q B@Oopm 0r@bP;)@`Pl4r B<@aosH0s@c0,C`s{@0s@]A+D'@7`/P4s B@'bo0t@]CHO_Wx4t BH<fKou|u|4u BA _o`v!wh/x5rwDDmm4v B /op,wq4H0w$ O_W w@n0w%,2B: w@lhH,w V@wPh\m,w88w 2 ]lDM M|Ly : ^j00/.-0y 3 \m8yhB0ymm4y/ PJj.iy l < y m l4y0  Pe)Z#iy l y l H4y0  (Ze_iy y lX \o4y0  PZUiy < y@aT ,y   Zy PyW Q T \,y , h 4y J  `oM @z 2 O }8zj  XM Mڈ<|  2  [}M Q0~ 3   S\0~ 3  Q8~h B  *~|~| ~@]T H (,~ t d~ (@~P Hj"z ,~T~|~|8~ 2 znyԶr MڔL :  {io00/.-0 3 ymz8h B  @[(,Th l0@P(gz,@4 Jh ozoc! 8 2h hyr MڠL :h ci00/.-0 3h gz8hhB||D2`p&4 KapA j4gp&{ 4 B  j"yzoxM DcT, @Dj4bD @Dj<4bDp @DjL4bD @DYL 4bD@< LJv$hM ~,+4 Bpg$v oM <,d4 $ @pjL4K p}$4,PM , @pjL4K p$1*M  @pa tT4KpP$4,PM  @p`d4K p~|M d @p`4K p LM  @p`0T44K plM 4 @p_4K pM 4Kp8$5,M  $8: *h @L_0;L*" @L`$d0;LT  @L`0;L h$8: &h\< @_@\<0;&< @`040; @_$0;T$P$ 舱 !4 &Cc! @ HP  D hH4$ H \4$   84l$  4$  4< pP4P 4   @ 4t  4  *@ @pYL  d D4    D j 4!   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