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R eq
L eq
I 1
I 2
V 1
V 2
C p2
R p2
R p1
C p1
Fig. 14.13 Equivalent circuit of FI in Fig. 14.12 with parasitic impedances (Adapted from [ 31 ]
©
2009 Elsevier)
14.12 Floating Simulator Employing DO-CCII and OTA
Sagbas et al. presented a FI function simulator [ 29 ] employing one DO-CCII, one
OTA and two grounded passive components. Their proposed structure can simulate
an electronically-variable positive/negative floating inductor or floating capacitor
or floating resistor by appropriate selection of the two admittances, without any
component-matching conditions.
The values of the simulated FI elements are electronically-controllable through
the biasing current of the OTA or through the grounded resistor or the capacitor.
Assuming ideal devices, a routine circuit analysis of the circuit of Fig. 14.14
yields the following short circuit admittance matrix:
g m
y 1
y 2
1
1
½ ¼
Y
ð
14
:
24
Þ
11
From the above equation, it is clear that one can simulate a FI, a capacitor or an
electronically-variable resistor by appropriate selection of the admittances y 1 and
y 2 .
The functionality of the simulated inductor of [ 29 ] was tested by employing this
in the design of a 5th order Chebyshev low pass filter designed for a cut-off
frequency of 1 MHz. The FI was realized with R 1 ¼
1K
ʩ
,C 2 ¼
17 pF and
g m ¼
0.1 ms. The CMOS DOCCII therein (see Fig. 2 of [ 29 ]) was based onTSMC
0.35
m CMOS technology parameters. The simulation results of the filter with a
passive inductor and the simulated inductor of Fig. 14.14 demonstrated good
agreement.
μ
14.13 DO-CCCII Based Lossless Floating Inductance
Simulator Employing a Grounded-Capacitor
A number of authors have employed CCCII to realize a variety of grounded
and floating impedances such as [ 12 , 13 , 18 , 24 , 36 , 48 ]. Sagbas et al. in [ 32 ]
employed one DO-CCCII, one OTA and a grounded capacitor (Fig. 14.15 )to
realize a lossless grounded-capacitor FI simulator, without the requirement of any
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