Fractional-order Wien-bridge oscillator
By Wajdi M. Ahmad, Reyad El-Khazali, Ahmed S. Elwakil. 2001
158 citations recorded by the source corpus.
Subfields: Atomic and Molecular Physics, and Optics, Computer Networks and Communications, Electrical and Electronic Engineering
View Paper: https://www.semanticscholar.org/paper/f70ec2ec15415724341a296c8a4dfb1806b4b4e7
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In Atomic and Molecular Physics, and Optics
In Computer Networks and Communications
- Wajdi M. Ahmad
- Julien Clinton Sprott
- Chan-Yi Ou
- Zheng-Ming Ge
- Hsien-Keng Chen
- Ju H. Park
- Sundarapandian Vaidyanathan
- Selim Yannier
In Electrical and Electronic Engineering
Citations in the corpus
- Chaos in a fractional order modified Duffing system (2007, background): “In [17], the fractional order Wien bridge oscillator is studied, where it is shown that limit cycle can be generated for any fractional order, with a proper value of the amplifier gain.”
- Chaos in fractional-order autonomous nonlinear systems (2003, background): “oscillators have recently been studied in [ 9 ], where it is shown that limit cycles can be attained for any fractional order, with the proper value of the amplifier gain which, of course, is a function of the fractional order.”
- Chaos in the Newton–Leipnik system with fractional order (2008, background): “Moreover, in the last decade many researchers have found that chaotic attractors indeed exist in fractional-order systems [15–20].”
- Fractional-order sinusoidal oscillators: Design procedure and practical examples (2008, background): “Note that the case in row 2 is the one reported in [ 20 ].”
- On the stability of linear systems with fractional-order elements (2009, background): “Other researchers have tried to introduce applications for such devices in medicine, mechanics, control, electronics and chaos synchronization [8–19].”