abstract

• We present a parameterized method to design multivibrator circuits via piecewise-linear (PWL) chaotic systems, which can exhibit double-scroll oscillations. The circuit is conformed exploiting a parametric modulation that manipulates the equilibrium stability of each linear subsystem. Chua%27s oscillator is used as benchmark to illustrate the effectiveness of the proposed method to design multivibrator circuits. Thus, our proposal allows the design of the three configurations of a multivibrator: monostable, astable, and bistable. Potential applications are illustrated designing a pulse generator and a full S-R flip flop device based on our all-in-one multivibrator circuit. © 2012 World Scientific Publishing Company.
• We present a parameterized method to design multivibrator circuits via piecewise-linear (PWL) chaotic systems, which can exhibit double-scroll oscillations. The circuit is conformed exploiting a parametric modulation that manipulates the equilibrium stability of each linear subsystem. Chua's oscillator is used as benchmark to illustrate the effectiveness of the proposed method to design multivibrator circuits. Thus, our proposal allows the design of the three configurations of a multivibrator: monostable, astable, and bistable. Potential applications are illustrated designing a pulse generator and a full S-R flip flop device based on our all-in-one multivibrator circuit. © 2012 World Scientific Publishing Company.

authors

• Barajas-Ramírez J.G.
• Campos Cantón Isaac
• Campos E.
• Femat R.

publication date

• 2012-01-01

funding provided via

• CB-2007 106915-Y, FMSLP-2008-C01 86513  Grant

published in

• International Journal of Bifurcation and Chaos  Journal

keywords

• chaos-based design; Multivibrator circuits; PWL systems Chaos theory; Chaotic systems; Flip flop circuits; Oscillators (electronic); Piecewise linear techniques; Timing circuits; Vibrators; Chaos generation; Chua's oscillators; Equilibrium stability; Linear subsystems; Monostable; Parameterized; Parametric modulation; Piecewise linear; Multivibrators

Digital Object Identifier (DOI)

• 10.1142/S0218127412500113

start page

end page

volume

• 22

issue

• 1