NONLINEAR OSCILLATORY SYSTEM CONTAINING RC DISTRIBUTED LINE.

被引：0
|
作者：
Ito, Hiroyuki
Mori, Shinsaku
机构：
来源：
| 1600年 / 57期
关键词：
FORCED OSCILLATIONS - OSCILLATION SYNCHRONIZATION;
D O I：
暂无
中图分类号：
学科分类号：
摘要：
This paper analyzes the characteristics and synchronization phenomena of an oscillatory system composed of RC distributed line and a saturating amplifier, and the analytical results are compared with results obtained on an experimental system. The method of analysis consists of expressing the equivalent amplifier gain by means of a describing function to set up the circuit equations. The sine-wave stationary response is then determined and, using the circuit equation, a method is presented which permits determination of the stability of the stationary solution. Using this method there are obtained such characteristics as the conditions for self-oscillation, the frequency of oscillation, the oscillation voltage and the stability of the solution; also for several cases, numerical evaluation is made of the synchronization phenomena for given external force. From the experimental study it is found that, when the amplifier gain is not too great, that is, when the nonlinearity is small, the computed values match the experimental values quite well.
引用
收藏
相关论文
共 50 条
  • [21] Nonlinear Approaches to Automatic Elicitation of Distributed Oscillatory Clusters in Adaptive Self-organized System
    Benderskaya, Elena N.
    Zhukova, Sofya V.
    DISTRIBUTED COMPUTING AND ARTIFICIAL INTELLIGENCE, 2012, 151 : 733 - +
  • [22] Active LPF using uniformly distributed RC line
    Tangtisanon, P
    Sudo, S
    Teramoto, M
    Suzuki, Y
    Janchitrapongveg, K
    APCCAS '98 - IEEE ASIA-PACIFIC CONFERENCE ON CIRCUITS AND SYSTEMS: MICROELECTRONICS AND INTEGRATING SYSTEMS, 1998, : 283 - 286
  • [23] STABILITY OF ELECTRICAL NETWORKS CONTAINING DISTRIBUTED RC COMPONENTS
    PRADA, G
    BICKART, TA
    JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 1971, 33 (02) : 367 - &
  • [24] Active LPF using uniformly distributed RC line
    Tangtisanon, Prakit
    Sudo, Shiro
    Teramoto, Mitsuo
    Suzuki, Yasoji
    Janchitrapongveg, Kanok
    IEEE Asia-Pacific Conference on Circuits and Systems - Proceedings, 1998, : 283 - 286
  • [25] INHOMOGENEOUS LINE SEGMENT AS AN OSCILLATORY SYSTEM
    KURILIN, BI
    SHIRYAYE.VV
    TELECOMMUNICATIONS AND RADIO ENGINEER-USSR, 1969, (01): : 142 - &
  • [26] ON THE DAMPING IDENTIFICATION FOR NONLINEAR OSCILLATORY SYSTEM
    HADDARA, MR
    BENNETT, P
    TRANSACTIONS OF THE CANADIAN SOCIETY FOR MECHANICAL ENGINEERING, 1989, 13 (1-2) : 45 - 49
  • [27] NONLINEAR PHENOMENA IN THE OSCILLATORY SYSTEM WITH PHOTODIODE
    BEZRUCHKO, BP
    KULESHOV, AV
    POTAPOV, VT
    PONOMARENKO, VI
    RADIOTEKHNIKA I ELEKTRONIKA, 1991, 36 (02): : 387 - 391
  • [28] ACEC 102 SYSTEM AND THE CONTROL OF THE GALVALANGE COATING LINE.
    Quinet, A.
    ACEC revue, 1983, (01): : 17 - 21
  • [29] Boundary kinematic control of a distributed oscillatory system
    Akulenko, L. D.
    PMM JOURNAL OF APPLIED MATHEMATICS AND MECHANICS, 2007, 71 (06): : 862 - 868
  • [30] Wideband chaotic oscillation in a self-oscillatory system with a nonlinear transmission line on magnetostatic waves
    Grishin, S. V.
    Grishin, V. S.
    Hramov, A. E.
    Sharaevskii, Yu. P.
    TECHNICAL PHYSICS, 2008, 53 (05) : 620 - 628
12345