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Monster Media 1994 #1
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BANDPASS.VSM
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1993-02-18
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56 lines
; VisSim Block Diagram Format (VBDF)
; Copyright (C) 1989-1992 Visual Solutions
PV=1.200
PS=0
PE=13
PP=0.001
PI=170
PX=0.001
PN=1e-006
PF=10
PD=800x600
Pf=0x0
Ps=1560,0,0,1065,0,0
PM=1,1,1,1
N.1="comment"@42x14@730x142<M>
C="BandPass filter
Bandpass Filter derived from a normalized (Cutoff Frequency = 1 r/s) 2d order Butterworth Low Pass Filter.
The following Frequency Transformation is applied to the Low pass filter transfer function:
s = (s^2 + w1*w2) / s
Original 2d order Butterworth LPF; T(s) = 1 / (s^2 + 1.414s + 1) Poles: -.7 +/- j.7
After the Transformation:T(s) = s^2 / (s^4 + 1.414s^3 + 6913s^2 + 4886s + 11943936)"
N.2="integrator"(0,2)@174x294<M>
N.3="summingJunction"(0)@60x266#5,1<M>
N.4="integrator"(0,3)@258x294<M>
N.5="integrator"(0,0)@342x294<M>
N.6="integrator"(0,1)@444x294<M>
N.7="gain"(1.414)@54x350<MR>
N.8="gain"(6913)@42x378<MR>
N.9="gain"(4886)@30x406<MR>
N.10="gain"(11943936)@12x434<MR>
N.11="Compound"@0x0#1,1<C>
n="bandpass"
Ms=1560,0,0,1065,0,0
N.12="wirePositioner"@318x266<M>
I.2.i1=3.o1
I.3.i1=11.i1
f3.2.i=-
I.3.i2=10.o1
f3.3.i=-
I.3.i3=9.o1
f3.4.i=-
I.3.i4=8.o1
f3.5.i=-
I.3.i5=7.o1
I.4.i1=2.o1
I.5.i1=4.o1
I.6.i1=5.o1
I.7.i1=2.o1
I.8.i1=4.o1
I.9.i1=5.o1
I.10.i1=6.o1
G.11=1,2,3,4,5,6,7,8,9,10,12,
I.11.o1=12.o1
I.12.i1=4.o1