; VisSim Block Diagram Format (VBDF) ; Copyright ©1989-1999 Visual Solutions POa="Darko Stipanicev" PV=3.000 PS=0 PE=20 PP=0.001 PI=173 PX=0.001 PN=1e-006 PL=5 PT=1e-005 Pn=-10,6,16,"Times New Roman" Pc=46 Po=0.01,50,664,0 Ppl=0 Ppp=0 Ppt=0 Ppf=1 Pe=0 PD=1600x1200 Pf=0x0 Ps=3200,0,0,6000,0,0 PM=1,1,1,1 N.1="Compound"*104x30#3,1 n="PID regulator" Ms=3200,0,0,6000,0,0 Ml=0 Mr=0 Mh=0 Mp=0 Mw="" N.2="summingJunction"*76x34#3,1 N.3="label"*6x56 n="Feedback" N.4="variable"*61x67 n=":Proportional Gain" N.5="label"*43x64 n="==== Parameters ====" N.6="variable"*61x70 n=":Integral Gain" N.7="variable"*61x74 n=":Derivative Gain" N.8="const"(3.6)*43x67 N.9="const"(2.225)*43x70 N.10="const"(0.55625)*43x74 N.11="*"*89x46 N.12="*"*44x49 N.13="variable"*56x52 n=":Proportional Gain" N.14="variable"*5x29 n=":Integral Gain" N.15="variable"*21x48 n=":Derivative Gain" N.16="Compound"*54x40#1,1 n=" d ---- dt Derivative" Ms=1359,0,0,939,0,0 Ml=0 Mr=0 Mh=0 Mp=0 Mw="" N.17="summingJunction"*36x30 N.18="integrator"(0,1,0)*32x38 N.19="/"*91x31 N.20="label"*5x26 n="Input signal" N.21="label"*136x25 n="Output signal" N.22="comment"*3x0*120x15 C="Derivative Model: This model is used to take the derivative of a signal using a lag filter. The derivative is valid for frequencies up to (1/ time constant). For higher frequencies the time constant must be decreased. Limitations: 1. time constant > 0 2. Simulation stepsize must be less than the time constant for stability." N.23="variable"*61x32 n=":time constant" N.24="label"*12x49 n="==== Parameters ====" N.25="variable"*26x53 n=":time constant" N.26="const"(0.01)*7x53 N.27="integrator"(0,0,0)*53x28 N.28="1/X"*28x29 N.29="*"*42x27 N.30="plot"*144x16*74x46 pt="Sustav vodjen kont. PID reg." px="Vrijeme (sec)" pax=0 pf=S pb=2,0 pbx=20,0 pbY=0,0 pbX=0,0 pm=-1,0 pb.0=0,0 pb.1=2,0 pb.2=0,0 pb.3=0,0 N.31="summingJunction"*93x31 N.32="gain"(1)*121x45 N.33="step"(0,1)*85x31 N.34="step"(0,1)*98x80 N.35="gain"(1)*119x94 N.36="summingJunction"*108x80 N.37="plot"*145x65*74x46 pt="Kriticni odziv kontinuiranog sustava" px="Vrijeme (sec)" pax=0 pf=S pb=2,0 pbx=20,0 pbY=0,0 pbX=0,0 pm=-1,0 pb.0=0,0 pb.1=2,0 pb.2=0,0 pb.3=0,0 N.38="gain"(3)*117x81 N.39="transferFunction"*124x30 n="vabcd.m" Xi="0 " Xg=1 Xn="1 " Xd="1 3 2 0 " XF=0,0,0,0,0,0,0,0,0,0 N.40="transferFunction"*124x79 n="vabcd.m" Xi="0 " Xg=1 Xn="1 " Xd="1 3 2 0 " XF=0,0,0,0,0,0,0,0,0,0 N.41="const"(0.55625)*111x50 N.42="const"(2.225)*101x50 N.43="const"(3.6)*92x50 N.44="label"*93x48 n="K" N.45="label"*103x48 n="Ti" N.46="label"*113x48 n="Td" G.1=2,3,4,5,6,7,8,9,10,11,12,13,14,15,16,27,28,29, I.1.o1=11.o1 I.1.i1=31.o1 I.1.i2=31.o1 I.1.i3=31.o1 I.2.i1=27.o1 I.2.i2=1.i2 I.2.i3=16.o1 I.4.i1=8.o1 I.6.i1=9.o1 I.7.i1=10.o1 I.11.i1=2.o1 I.11.i2=13.o1 I.12.i1=15.o1 I.12.i2=1.i3 G.16=17,18,19,20,21,22,23,24,25,26, I.16.o1=19.o1 I.16.i1=12.o1 I.17.i1=16.i1 f17.2.i=- I.17.i2=18.o1 I.18.i1=19.o1 f19.1.i=ll I.19.i1=17.o1 f19.2.i=lr I.19.i2=23.o1 I.25.i1=26.o1 I.27.i1=29.o1 I.28.i1=14.o1 I.29.i1=1.i1 I.29.i2=28.o1 I.30.i2=39.o1 I.31.i1=33.o1 f31.2.i=- I.31.i2=32.o1 I.32.i1=39.o1 I.35.i1=40.o1 I.36.i1=34.o1 f36.2.i=- I.36.i2=35.o1 I.37.i2=40.o1 I.38.i1=36.o1 I.39.i1=1.o1 I.40.i1=38.o1 cEOF