Hardware Reference
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CCII+
y
x
z
3
R 3
CCII+
y
x
z
2
R 2
CCII+
C 1 CCII+
C 2 CCII+
V in
y
x
y
x
z
1
y
x
z
6
z
1
V 0
7
R 1
R /
R 4
R 5
R /
CCII-
CCII-
x
y
x
y
/
z
4
z
R 1
5
Fig. 6.7 Universal active filter proposed by Toumazou and Lidgey [ 7 ]
and is shown in Fig. 6.7 . Using ideal port relations of the CCIIs, the transfer
function realized by this configuration is given by
s 2 C 1 C 2 R 4 R 5 =
V 0
V in ¼
R 3 þ
sC 1 R 4 =
R 2 þ
1
=
R 1
ð
6
:
12
Þ
R 0 3 þ
R 0 2 þ
R 0 1
s 2 C 1 C 2 R 4 R 5 =
sC 1 R 4 =
1
=
from where the various filter responses can be derived as follows: HPF by making
R 1 ¼
R 2 ¼ 1
; LPF by making R 3 ¼
R 2 ¼ 1
; BPF by making R 1 ¼
R 3 ¼ 1
; Notch
R 3 , R 0 1 ¼
R 0 2 ¼
R 0 3
by making R 2 ¼ 1
, R 3 ¼
R 1 and finally, APF by making R 1 ¼
R 2 ¼
with CCII2 taken as CCII
.
Using high performance CCII+ and CCII
implemented from Wilsons
'
OMA-based CCII implementations (see references [7, 8] of Chap. 2 ) using
741-type op-amps and CA3096E mixed transistor arrays, the circuit was found to
give extremely good performance with band pass Q 0 of the order of 200 with very
close performance between experimental and theoretical results.
Another high input impedance universal active filter proposed by Higashimura
[ 8 ] is shown in Fig. 6.8 . This circuit uses only plus type CCIIs and grounded
capacitors and can yield all the five types of standard filters under appropriate
conditions.
In this circuit, the filter parameters namely,
ω 0 , Q 0 and voltage gain H 0 can be
controlled by separate resistors. The transfer function of this circuit can be
expressed as:
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