Presentation 1995/10/19
On Conditions of 4- and 2-stroke Oscillations
Tosiro Koga, Yasumasa Sujaku, Takahiro Yamada,
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Abstract(in English) As is well known, the Lienard theorem guarantees the existence of a stable oscillation for an oscillator, which has symmetric N-type current versus voltage characteristics and only one stable four-stroke limit-cycle such that the trajectory passes through regions of positive-, negative-, positive-, and negative-resistance in the Lienard plane. On the one hand, P. Le Corbeiller published that a model of oscillators genarates, dependently on the value of a parameter, only one stable limit-cycle of two-stroke type such that it passes only one time through the region of positive- and negative-resistance in the Lienard plane, and mentioned that the Lienard theorem never guarantees the existence of such two-stroke limit cycles. This paper clarifies the principle of the two-stroke oscillation.
Keyword(in Japanese) (See Japanese page)
Keyword(in English) two-stroke oscillation / four-stroke oscillation / asymmetric Lienard equation / limit cycle
Paper # NLP95-54
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Conference Information
Committee NLP
Conference Date 1995/10/19(1days)
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Paper Information
Registration To Nonlinear Problems (NLP)
Language JPN
Title (in Japanese) (See Japanese page)
Sub Title (in Japanese) (See Japanese page)
Title (in English) On Conditions of 4- and 2-stroke Oscillations
Sub Title (in English)
Keyword(1) two-stroke oscillation
Keyword(2) four-stroke oscillation
Keyword(3) asymmetric Lienard equation
Keyword(4) limit cycle
1st Author's Name Tosiro Koga
1st Author's Affiliation Department of Information Science and Electronics Engineering Kurume Institute of Technology()
2nd Author's Name Yasumasa Sujaku
2nd Author's Affiliation Department of Information Science and Electronics Engineering Kurume Institute of Technology
3rd Author's Name Takahiro Yamada
3rd Author's Affiliation Department of Information Science and Electronics Engineering Kurume Institute of Technology
Date 1995/10/19
Paper # NLP95-54
Volume (vol) vol.95
Number (no) 296
Page pp.pp.-
#Pages 8
Date of Issue