Hardware Reference
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R 2
R 1
R
z +
y
z +
y
y
y
z
z +
DOCCII
+
+
C 1
C 2
DOCCII
DOCCII
V c1 V c2
C L
DOCCII
z +
I L
z
x
z
x
z
x
x
I k
R 4
R L1
R 3
R L2
Fig. 15.18 Current mode Chua
s oscillator proposed by Gandhi (Adapted from [ 24 ]
2005
'
©
Springer Science + Business Media)
available as a current output is made from two DOCCII two grounded resistors and
a grounded capacitor is analogous to the three CFOA based inductance simulator
employed in Senani, Gupta implementation [ 25 ] with inductive current available
from the Z output of one of the CFOAs therein.
Gandhi has demonstrated that with DOCCIIs replaced by multiple output CCII, a
MOCCII based Chua
s oscillator is obtained which can be very easily adopted to
create hyper chaotic circuits by appropriate connections and couplings of several
such units together with a considerable reduced hardware as compared to other
available solutions for generating hyper chaos.
'
15.11 Realization of Chua Family of Nonlinear Network
Elements: Mutators, Rotators, Reflectors
and Scalars
Mutators : Chua introduced four new network elements namely, the mutator, the
scalor, the reflector and the rotator [ 26 , 27 ] which have been found to be quite
useful in nonlinear network synthesis. Three basic mutators were defined originally:
the C-R mutator, the L-C mutator and the L-R mutator. The first one transforms a
nonlinear resistance into a nonlinear capacitance, the second converts a nonlinear
capacitance into nonlinear inductance and the last one transforms a nonlinear
resistance into nonlinear inductance. Some of the mutators can be related to the
class of active elements known as generalized impedance converters/inverters
(GIC/GII) but all mutators are not equivalent to GIC/GII.
The mutators are normally characterized by transmission matrices and based
upon the fact that more than one characterization is possible to achieve an intended
mutation , the basic types of mutators have been further classified into C-R-mutator
type1, C-R-mutator type 2, L-R mutator type 1, L-R-mutator type 2, L-C-mutator
type 1 and L-C-mutator type 2. Later on, the concept of mutators had even been
extended beyond the territory of R, L, C elements to the domain of FDNR
(an element having Z(s)
1/Ds 2 ) and FDNC (an element having Z(s)
Ms 2 )
¼
¼
 
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