Supercritical Characteristics of a Relaxation Oscillator
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Abstract
A relaxation oscillator can be described by two maps: one circle and one inverse circle. The order of map depends on the function form of the modulation signal . Supercritical behaviors of the oscillator were studied experimentally and numerically. Two scaling laws S( f) ∝ f-δ and τ ∝ |f – fc|-γ were verified. Both the scaling exponents δ and γ2 increase when the order is getting larger.
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JI Feng, LIU Hui, YANG Zhenghai, SHI Kangjie, HE Daren, WANG Dakai. Supercritical Characteristics of a Relaxation Oscillator[J]. Chin. Phys. Lett., 1991, 8(1): 1-4.
JI Feng, LIU Hui, YANG Zhenghai, SHI Kangjie, HE Daren, WANG Dakai. Supercritical Characteristics of a Relaxation Oscillator[J]. Chin. Phys. Lett., 1991, 8(1): 1-4.
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JI Feng, LIU Hui, YANG Zhenghai, SHI Kangjie, HE Daren, WANG Dakai. Supercritical Characteristics of a Relaxation Oscillator[J]. Chin. Phys. Lett., 1991, 8(1): 1-4.
JI Feng, LIU Hui, YANG Zhenghai, SHI Kangjie, HE Daren, WANG Dakai. Supercritical Characteristics of a Relaxation Oscillator[J]. Chin. Phys. Lett., 1991, 8(1): 1-4.
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