CHAOTIC STATE OF SOFT SPRING DUFFING SYSTEM 被引量：2

CHAOTIC STATE OF SOFT SPRING DUFFING SYSTEM

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摘要 Ⅰ. INTRODUCTION In recent years, some papers studied the relations between the subharmonic bifurcations and chaos in soft spring Duffing system. In this note, by analyzing the stability of

作者孙国璋刘曾荣

机构地区 Anhui University

出处《Chinese Science Bulletin》 SCIE EI CAS 1987年第21期1464-1469,共6页

关键词 CHAOS UNSTABLE CHAOTIC AVERAGING HAMILTONIAN PROOF 八至 elsewhere 巴口 attracting

分类号 O4 [理学—物理]

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3ZHENG SiYi,GUO HongXia,LI YaAn,WANG BingHe,ZHANG PengYi.A new method for detecting line spectrum of ship-radiated noise using Duffing oscillator[J].Chinese Science Bulletin,2007,52(14):1906-1912. 被引量：22
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引证文献2

1邓小英,刘海波,龙腾.一个用于检测微弱复信号的新Duffing型复混沌振子[J].科学通报,2012,57(13):1176-1182. 被引量：5
2DENG XlaoYing,LIU HaiBo,LONG Teng.A new complex Duffing oscillator used in complex signal detection[J].Chinese Science Bulletin,2012,57(17):2185-2191. 被引量：10

二级引证文献14

1靳晓艳,周希元.一种基于特定Duffing振子的MPSK信号调制识别算法[J].电子与信息学报,2013,35(8):1882-1887. 被引量：7
2刘海波,吴德伟,卢虎,王永庆,蒋文婷.基于Duffing振子大周期态相轨迹的频率测量方法[J].电子学报,2013,41(10):2010-2015. 被引量：2
3张刚,胡韬,王颖.基于Melnikov函数Duffing系统微弱信号检测[J].电子测量技术,2015,38(1):109-112. 被引量：11
4MA SongShan,LU Ming,DING JiaFeng,HUANG Wei,YUAN Hong.Weak signal detection method based on Duffing oscillator with adjustable frequency[J].Science China(Information Sciences),2015,58(10):154-162. 被引量：4
5王慧武,刘巍,丛超.基于非线性理论的的电力谐波检测与估计[J].电测与仪表,2016,53(3):68-74. 被引量：3
6李楠,李秀坤,刘彩红.变幅值系数的短时Duffing振子阵列检测方法[J].哈尔滨工程大学学报,2016,37(12):1645-1652.
7卢明,马松山,丁家峰,黄伟,袁洪.待测信号线性驱动Duffing振子弱信号检测系统[J].中南大学学报（自然科学版）,2017,48(3):721-728. 被引量：3
8孙文军,芮国胜,张驰,王瑞.混沌检测系统对噪声的免疫性分析及稳健建模[J].电子科技大学学报,2017,46(3):492-497. 被引量：4
9韩建群,杨芷若,石旭东.一种转子励磁绕组匝间短路故障检测方法[J].控制工程,2018,25(5):716-723. 被引量：4
10石兆羽,杨绍普,赵志宏.基于耦合Van der Pol-Duffing系统的微弱信号检测研究[J].中国测试,2018,44(8):107-112. 被引量：3

1王辅忠,秦光戎,等.Experimental Analysis of Stochastic Resonance in a Duffing System[J].Chinese Physics Letters,2003,20(1):28-30. 被引量：3
2Jicai HUANG,Han ZHANG.BIFURCATIONS OF PERIODIC ORBITS IN THREE-WELL DUFFING SYSTEM WITH A PHASE SHIFT[J].Journal of Systems Science & Complexity,2011,24(3):519-531. 被引量：1
3毕勤胜,陈予恕,吴志强.BIFURCATION IN A NONLINEAR DUFFING SYSTEM WITHMULTI-FREQUENCY EXTERNAL PERIODIC FORCES[J].Applied Mathematics and Mechanics(English Edition),1998,19(2):121-128.
4井竹君,曾宪武,陈启元.HARMONIC AND SUBHARMONIC BIFURCATION IN THE BRUSSEL MODEL WITH PERIODIC FORCE[J].Acta Mathematicae Applicatae Sinica,1997,13(3):289-301. 被引量：1
5毕勤胜,陈予恕,吴志强.LOCAL BIFURCATION ANALYSIS OF STRONGLY NONLINEAR DUFFING SYSTEM[J].Applied Mathematics and Mechanics(English Edition),1996,17(9):837-845.
6禹东川,吴爱国.La Shalle＇s invariant-set-theory based asymptotic synchronization of duffing system with unknown parameters[J].Chinese Physics B,2006,15(1):95-99.
7欧阳克俭,唐驾时,梁翠香.Amplitude control of limit cycle in a van der Pol Duffing system[J].Chinese Physics B,2009,18(11):4748-4753. 被引量：3
8何桂添,罗懋康.Dynamic behavior of fractional order Duffing chaotic system and its synchronization via singly active control[J].Applied Mathematics and Mechanics(English Edition),2012,33(5):567-582. 被引量：1
9张伟,霍拳忠,李骊.HETEROCLINIC ORBIT AND SUBHARMONIC BIFURCATIONS AND CHAOS OF NONLINEAR OSCILLATOR[J].Applied Mathematics and Mechanics(English Edition),1992,13(3):217-226.
10楼京俊,何其伟,朱石坚.CHAOS IN THE SOFTENING DUFFING SYSTEM UNDER MULTI-FREQUENCY PERIODIC FORCES[J].Applied Mathematics and Mechanics(English Edition),2004,25(12):1421-1427. 被引量：1

Chinese Science Bulletin

1987年第21期

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CHAOTIC STATE OF SOFT SPRING DUFFING SYSTEM 被引量：2

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