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CCII+
z
y
x
Z 5
CCII+
CCII+
z
CCII+
1
y
x
x
y
2
z
y
x
Z 2
z
Z 3
Z 4
CCII+
x
z
Z 1
y
Fig. 5.32 A floating generalized impedance simulator due to Pal [ 108 ]
Fig. 5.33 A method for
compensating for the series
losses of the simulated
floating inductor proposed
by Ferri et al. [ 104 ]
I out
B
CCII 1
I in
A
y
z
+
y
x
x
z
+
CCII 2
R 02
R 01
C
CCII 6
y
+
z
y
x
x
+
z
C
CCII 3
R 1
R 2
x
CCII 5
z
+
x
y
y
D
z
+
CCII 4
Considering the various parasitic impedances of the CCIIs particularly modeling
the Z-port parasitics by R z /(1/sC z ) and Y-port input impedance as C y, analysis has
shown that the equivalent floating impedance realized by the circuit is given by
R 1 R 2
R Z
Z eq ¼
2 R x
þ
2 C T R 1 R 2
ð
5
:
42
Þ
where C T represents the effective total capacitance at the node connecting Z-port of
CCII+ 3 and Y-port CCII+ 6 i.e. C T ¼
(C + C Z3 +C Y6 ) . From the analysis, it follows
that the condition for theoretical zeroing of the series resistance R S is:
R 1 R 2
R Z ¼
2 R x
ð
5
:
43
Þ
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