1997
DOI: 10.1049/el:19970937
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Nonlinear function generators and chaotic signalgenerators using a pulse-width modulation method

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Cited by 7 publications
(6 citation statements)
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“…Using (5), the equations for the transformer can be written in the form (6) Substituting (4) we find (7) and eliminating the voltage (8) we rewrite (6) in the following form: (9) where (10) Solving (1), (2), and (9) for the time derivatives, we obtain the equations of the circuit in the form (11) (12) (13) where (14) This system of differential equations represent a complete set of the state equations for the nonlinear circuit shown in Fig. 1.…”
Section: Differential Equations For the Chaotic Blocking Oscillatormentioning
confidence: 99%
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“…Using (5), the equations for the transformer can be written in the form (6) Substituting (4) we find (7) and eliminating the voltage (8) we rewrite (6) in the following form: (9) where (10) Solving (1), (2), and (9) for the time derivatives, we obtain the equations of the circuit in the form (11) (12) (13) where (14) This system of differential equations represent a complete set of the state equations for the nonlinear circuit shown in Fig. 1.…”
Section: Differential Equations For the Chaotic Blocking Oscillatormentioning
confidence: 99%
“…This property of chaotic pulse generator enables one to shape the power spectrum and the autocorrelation function of the chaotic output. Different designs of the chaotic pulse generators were discussed recently in [7]- [11]. The studies of these chaotic pulse generators were motivated by utilization of such circuits in chaos based communication systems.…”
Section: Introductionmentioning
confidence: 99%
“…We h a ve already proposed a new circuit technique generating arbitrary nonlinear functions by using conversion from an analog voltage to a pulse-width modulation (PWM) signal [3]. We h a ve also proposed another circuit principle by using conversion from pulsewidth/pulse-phase modulation (PWM/PPM) to analog voltage [4].…”
Section: Introductionmentioning
confidence: 99%
“…They make it possible to realize arbitrary discrete-time, continuous-state nonlinear dynamical systems. We designed an arbitrary chaos generator and a nonlinear oscillator and demonstrated their performance using HSPICE simulation [3][4][5][6].…”
Section: Introductionmentioning
confidence: 99%
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