约瑟夫森结和光探测器的混沌控制与同步研究
|
摘要
混沌控制和同步是非线性动力学领域的重要课题之一,近年来约瑟夫森结和光探测器以其广泛的应用受到国内外科技界普遍关注,因此对约瑟夫森结和光探测器混沌控制和混沌同步的研究成为前沿的热门课题,本文的结果更为其稳定地工作、约瑟夫森结在微波保密通讯领域的应用以及更好地利用和回避光探测器中的混沌现象都奠定了良好的理论和实验基础。
本文主要研究了电阻电容电感分路的约瑟夫森结(resistive-capacitive-inductive-shunted Josephson junction(RCLSJJ))的混沌控制、混沌同步以及混沌反控制;然后对光探测器的混沌特征、混沌控制和混沌反控制作了一些研究。全文分为四大部分:RCLSJJ的混沌控制、RCLSJJ的混沌同步、RCLSJJ的混沌反控制、光探测器的混沌特征和混沌控制及混沌反控制的研究。
第一部分,首先对RCLSJJ的动力学方程进行了深入研究,对其稳定性作了分析,通过李指数和分岔图等手段研究了RCLSJJ混沌产生的方式和过程,给出了系统处于周期状态和混沌状态的参数范围。然后提出四种控制RCLSJJ混沌的方案:延时线性反馈法、延时反馈法、周期信号控制法和外部周期信号参数调制法,对每种方案都给出了详细的数值研究过程,得到了有效的混沌控制结果,即:这些方案能将RCLSJJ中的混沌控制到不同的稳定周期状态。在第三种方案中首次分析了热噪声对RCLSJJ混沌控制的影响,并且将RCL.SJJ系统的动力学状态和该系统的Ⅰ-Ⅴ曲线相联系,使得其动力学状态更直观。
第二部分,首先通过单向耦合方法首次研究了两个RCLSJJ间的广义混沌同步,利用辅助系统的方法验证了这两个RCLSJJ系统间广义混沌同步的存在。然后提出两种混沌精确同步的方案:用自治的混沌系统作为驱动系统实现RCLSJJ系统间混沌精确同步;用非自治的混沌系统作为驱动系统完成RCLSJJ系统间混沌精确同步。详细分析了实现混沌同步的具体过程,给出了被驱动系统的状态随驱动系统变化的规律。这里首次用不同于响应系统的系统作为驱动系统,实现了RCLSJJ系统间的混沌精确同步。
第三部分,首次提出两种使RCLSJJ从周期状态转化为混沌状态的具体方案,即:用激光脉冲调制临界电流实现RCLSJJ中混沌的反控制;用附加的交变电流调制偏置电流实现RCLSJJ中混沌的反控制。数值结果表明:这些方案是有效的,并且通过适当选择调制幅值和调制频率能实现不同的混沌轨道重构。
第四部分,首先对本征光导体分析了其混沌产生的过程,研究了混沌暂态时间的间隔和相关参数值的关系,结果表明:随陷阱浓度的减小,混沌暂态时间变长;随光激发产生载流子的速率的增加,混沌暂态时间也变长。然后对非本征光导体p-Ge讨论了其产生混沌的方式,提出了两种控制其混沌的方案,分别是周期信号控制法和对非自治系统混沌的位相控制法,数值研究证明了这两个方案的有效性。最后通过研究混沌激光和非本征光导体p-Ge的作用,实现了该光导体中混沌的反控制。
最后,对本文的工作进行了总结,并根据RCLSJJ和光探测器的结构特性和应用情况,提出了进一步工作的展望。
Controlling and synchronizing chaos are one of the most important problems in the field of nonlinear dynamics. Recently, Josephson junctions and photo-detectors have attracted much more attentions due to their extensive applications. Therefore, the investigations of control and synchronization of chaos in Josephson junctions and photo-detectors became a forward problem. The results of this dissertation establish good theoretical and experimental foundation for using their stable work states, utilizing Josephson junctions in the microwave secrecy communication, and applying and avoiding the chaos phenomena in the photo-detectors.
This dissertation mainly investigates the control and synchronization as well as anti-control of chaos in resistive-capacitive-inductive-shunted Josephson junction (RCLSJJ). Then, for photo-detectors, its chaotic characters, chaos control, and chaos generation are also studied. The research work can been divided into four parts: controlling chaos in the RCLSJJ, synchronizing chaos in the RCLSJJ, anti-control of chaos in the RCLSJJ, and the investigation of chaotic features and chaos control as well as chaos generation in the photo-detectors.
In part one, firstly, the dynamic equation of the RCLSJJ is deeply investigated, and the stability of its stable solutions is analyzed. Through the lyapunov exponent and the bifurcation diagram, the way and the process of generation chaos in the RCLSJJ are studied, and the parameter ranges of the periodic states and chaotic states are given. Secondly, four schemes of control chaos in the RCLSJJ are proposed, they are as follows: delayed linear feedback, delayed feedback, periodic signal control method and outer period signal parameter modulation method. For each scheme, the detailed numerical research process are given, good results are obtained, namely, these schemes all can effectively control chaos in the RCLSJJ into the different stable periodic states. In the third method, we analyze the influence of thermal noise on controlling chaos in the RCLSJJ for the first time, and the dynamical states of the RCLSJJ are contacted with its I-V curve so as to get its dynamical states directly.
In part two, firstly, the generalized synchronization of chaos in two RCLSJJs is investigated by un-directionally coupling for the first time, and the auxiliary system approach has been used to detect the existence of this generalized synchronization state. Then, two schemes for completely synchronizing chaos in RCLSJJs are presented, which are taking autonomous chaotic system as driving system and taking non-autonomous chaotic system as driving system, respectively. We analyze in detail the process of realizing complete chaos synchronization, and give the law that the states of the driven systems vary with the driving system. For the first time, the complete chaos synchronization in RCLSJJs are realized by using the system that is different from response system as driving system.
In part three, for the first time, two schemes are proposed for controlling the RCLSJJ from the periodic state into chaotic state, namely: modulating the critical current by using laser pulse and modulating bias current by using additive ac current realize anti-control of chaos in RCLSJJ, respectively. The numerical results show that these two schemes are effect, and the different chaotic orbits can been reconstructed by appropriately selecting the modulation amplitude and modulation frequency.
In part four, firstly we analyze the process of generation chaos in the intrinsic photoconductor, and investigate the dependent relationship between the chaotic intermittent time interval and the relative parameter values. The result shows this time increases with reducing the concentration of traps; on the other hand, with increasing the rate of photo-excited charge carriers, this time can also been increased. Secondly, for the extrinsic photo-conductor p-Ge we discuss its manner of chaos generation, and present two schemes for controlling its chaos state, and they are controlling chaos by using periodic signal and controlling chaos in non-autonomous system by using the phase, respectively. The numerical investigations demonstrate the effect of these schemes. Finally, we realize anti-control of chaos in the extrinsic photo-conductor p-Ge by investigating the interaction between the chaotic laser and this photo-conductor.
In the end, we briefly summarize our contributions, and discuss the future work according to the structural properties and applications of the RCLSJJ and photo-detector.
本文主要研究了电阻电容电感分路的约瑟夫森结(resistive-capacitive-inductive-shunted Josephson junction(RCLSJJ))的混沌控制、混沌同步以及混沌反控制;然后对光探测器的混沌特征、混沌控制和混沌反控制作了一些研究。全文分为四大部分:RCLSJJ的混沌控制、RCLSJJ的混沌同步、RCLSJJ的混沌反控制、光探测器的混沌特征和混沌控制及混沌反控制的研究。
第一部分,首先对RCLSJJ的动力学方程进行了深入研究,对其稳定性作了分析,通过李指数和分岔图等手段研究了RCLSJJ混沌产生的方式和过程,给出了系统处于周期状态和混沌状态的参数范围。然后提出四种控制RCLSJJ混沌的方案:延时线性反馈法、延时反馈法、周期信号控制法和外部周期信号参数调制法,对每种方案都给出了详细的数值研究过程,得到了有效的混沌控制结果,即:这些方案能将RCLSJJ中的混沌控制到不同的稳定周期状态。在第三种方案中首次分析了热噪声对RCLSJJ混沌控制的影响,并且将RCL.SJJ系统的动力学状态和该系统的Ⅰ-Ⅴ曲线相联系,使得其动力学状态更直观。
第二部分,首先通过单向耦合方法首次研究了两个RCLSJJ间的广义混沌同步,利用辅助系统的方法验证了这两个RCLSJJ系统间广义混沌同步的存在。然后提出两种混沌精确同步的方案:用自治的混沌系统作为驱动系统实现RCLSJJ系统间混沌精确同步;用非自治的混沌系统作为驱动系统完成RCLSJJ系统间混沌精确同步。详细分析了实现混沌同步的具体过程,给出了被驱动系统的状态随驱动系统变化的规律。这里首次用不同于响应系统的系统作为驱动系统,实现了RCLSJJ系统间的混沌精确同步。
第三部分,首次提出两种使RCLSJJ从周期状态转化为混沌状态的具体方案,即:用激光脉冲调制临界电流实现RCLSJJ中混沌的反控制;用附加的交变电流调制偏置电流实现RCLSJJ中混沌的反控制。数值结果表明:这些方案是有效的,并且通过适当选择调制幅值和调制频率能实现不同的混沌轨道重构。
第四部分,首先对本征光导体分析了其混沌产生的过程,研究了混沌暂态时间的间隔和相关参数值的关系,结果表明:随陷阱浓度的减小,混沌暂态时间变长;随光激发产生载流子的速率的增加,混沌暂态时间也变长。然后对非本征光导体p-Ge讨论了其产生混沌的方式,提出了两种控制其混沌的方案,分别是周期信号控制法和对非自治系统混沌的位相控制法,数值研究证明了这两个方案的有效性。最后通过研究混沌激光和非本征光导体p-Ge的作用,实现了该光导体中混沌的反控制。
最后,对本文的工作进行了总结,并根据RCLSJJ和光探测器的结构特性和应用情况,提出了进一步工作的展望。
Controlling and synchronizing chaos are one of the most important problems in the field of nonlinear dynamics. Recently, Josephson junctions and photo-detectors have attracted much more attentions due to their extensive applications. Therefore, the investigations of control and synchronization of chaos in Josephson junctions and photo-detectors became a forward problem. The results of this dissertation establish good theoretical and experimental foundation for using their stable work states, utilizing Josephson junctions in the microwave secrecy communication, and applying and avoiding the chaos phenomena in the photo-detectors.
This dissertation mainly investigates the control and synchronization as well as anti-control of chaos in resistive-capacitive-inductive-shunted Josephson junction (RCLSJJ). Then, for photo-detectors, its chaotic characters, chaos control, and chaos generation are also studied. The research work can been divided into four parts: controlling chaos in the RCLSJJ, synchronizing chaos in the RCLSJJ, anti-control of chaos in the RCLSJJ, and the investigation of chaotic features and chaos control as well as chaos generation in the photo-detectors.
In part one, firstly, the dynamic equation of the RCLSJJ is deeply investigated, and the stability of its stable solutions is analyzed. Through the lyapunov exponent and the bifurcation diagram, the way and the process of generation chaos in the RCLSJJ are studied, and the parameter ranges of the periodic states and chaotic states are given. Secondly, four schemes of control chaos in the RCLSJJ are proposed, they are as follows: delayed linear feedback, delayed feedback, periodic signal control method and outer period signal parameter modulation method. For each scheme, the detailed numerical research process are given, good results are obtained, namely, these schemes all can effectively control chaos in the RCLSJJ into the different stable periodic states. In the third method, we analyze the influence of thermal noise on controlling chaos in the RCLSJJ for the first time, and the dynamical states of the RCLSJJ are contacted with its I-V curve so as to get its dynamical states directly.
In part two, firstly, the generalized synchronization of chaos in two RCLSJJs is investigated by un-directionally coupling for the first time, and the auxiliary system approach has been used to detect the existence of this generalized synchronization state. Then, two schemes for completely synchronizing chaos in RCLSJJs are presented, which are taking autonomous chaotic system as driving system and taking non-autonomous chaotic system as driving system, respectively. We analyze in detail the process of realizing complete chaos synchronization, and give the law that the states of the driven systems vary with the driving system. For the first time, the complete chaos synchronization in RCLSJJs are realized by using the system that is different from response system as driving system.
In part three, for the first time, two schemes are proposed for controlling the RCLSJJ from the periodic state into chaotic state, namely: modulating the critical current by using laser pulse and modulating bias current by using additive ac current realize anti-control of chaos in RCLSJJ, respectively. The numerical results show that these two schemes are effect, and the different chaotic orbits can been reconstructed by appropriately selecting the modulation amplitude and modulation frequency.
In part four, firstly we analyze the process of generation chaos in the intrinsic photoconductor, and investigate the dependent relationship between the chaotic intermittent time interval and the relative parameter values. The result shows this time increases with reducing the concentration of traps; on the other hand, with increasing the rate of photo-excited charge carriers, this time can also been increased. Secondly, for the extrinsic photo-conductor p-Ge we discuss its manner of chaos generation, and present two schemes for controlling its chaos state, and they are controlling chaos by using periodic signal and controlling chaos in non-autonomous system by using the phase, respectively. The numerical investigations demonstrate the effect of these schemes. Finally, we realize anti-control of chaos in the extrinsic photo-conductor p-Ge by investigating the interaction between the chaotic laser and this photo-conductor.
In the end, we briefly summarize our contributions, and discuss the future work according to the structural properties and applications of the RCLSJJ and photo-detector.
引文
[1]方锦清.驾驭混沌与发展高新技术.北京:原子能出版社,2002.1-251.
[2]陆同兴.非线性物理概论.合肥:中国科学技术大学出版社,2002:52-248
[3]仪垂详.非线性科学及其在地质学中的应用.北京:气象出版社,1995.131-267
[4]欧阳颀等.反映扩散系统中的斑图动力学.上海:上海科技教育出版社,2000.1-50
[5]沈柯.光学中的混沌.长春:东北师范大学出版社,1999.1-199.
[6]方锦清.物理学进展.1996,16(1):1-74
[7]杨维明.时空混沌和耦合映像格子.上海:上海科技教育出版社,1994.1-82
[8]郝柏林.从抛物线谈起.上海:上海科技教育出版社,1993.1-118
[9]王荣.掺铒光纤激光器混沌控制、同步及应用研究.[博士学位论文].长春:长春理工大学光学工程专业,2002.29-106;岳丽娟.声光双稳态和相位共轭波耦合映像格子模型时空混沌的研究.[博士学位论文].长春:长春理工大学光学专业,2005.13-97
[10]张胜海.掺铒光纤激光器超混沌控制与同步及光学时空斑图研究.[博士学位论文].长春:长春理工大学光学工程专业,2003.22～107;冯秀琴.光学参量振荡器的超混沌控制与同步研究.[博士学位论文].长春:长春理工大学光学专业,2006:15-106
[11]Lorenz E.N.Deterministic nonperiodic flow.J.Atmos.Sci.1963,20:130-134
[12]Ruelle D.and Takens F.Physical Review 100years collection.Comm.Math.Phys.1971,20:167-170
[13]R(o|")ssler O E.An equation for continuous chaos.Phys.Lett.A.1976,57(5):397-398
[14]May R M.Simple mathematical models with very coroplicatcd dynamics.Nature.1976,261:459-467.
[15]Shimada I.and Nagashima T.A Nuroerical Approach to Ergodic Problem of Dissipative Dynamical Systems.Prog.Theo.Phy.1979,61(6):1605-1616
[16]Ott E,Grebogi C and York J A.Controlling chaos.Phys.Rev.Lett.1990,64:1196-1199
[17]王荣,沈柯.延时线性反馈法控制双环掺铒光纤激光器混沌.物理学报20012,50(6):1024-1027
[18]Nitsche G and Dressier V.Controlling chaotic dynamical systems using time delay coordinate.Physica D.1992,58:153-164
[19]Ott.E,Roroeiras E J,and Grebogi C.Controlling chaotic dynamical systems.Physica D.1992,58:165-192
[20]Bielawski S,et al.Experiroental characterization of unstable periodic orbits by controlling chaos.Phys.Rev.A.1993,47(4):R2492-R2495
[21]Holmes C.A.Theory of chaos and control in a nonlinear optical system.Phys.Lett.A,.1994,190:382-386
[22 Hunt]E R.Stabilizing high-period orbits in a chaotic system:The diode resonator.Phys.Rev.Lett.1991,67(15)1953-1955
[23]Pyragas K.Continuous control of chaos by self-controlling feedback.Phys.Lett.A 1992,170(6):421-428
[24]Pyragas K,and Tamasevicius A.Experimental control of chaos by delayed self-controlling feedback Phys.Lett.A,1993,180:99-102
[25]Chen G,et al.CONTROLLING CHUA'S CIRCUIT J.Circuit Syst.Comput.1993,3(1):139-149
[26]王荣.掺铒光纤激光器混沌控制、同步及应用研究.[博士学位论文].长春:长春理工大学光学工程专业,2002:48-50
[27]Feng Yu-Ling and Shen Ke.Controlling chaos in RCL-shunted Josephson junction by delayed linear feedback.Chin.Phys.B2008,17(1):111-116
[28]Zhang Xi-He et al.Controlling chaotic behavior in a Bose-Einstein condensates with linear feedback.Commun.Theor.Phys.2008,50:215-219
[29]Biolanski S,Derozior P and Glorienx P.Stabilization and characterization of unstable steady states in a laser.Phys.Rev.A 1993,47:3276-3279
[30]Sousa Veira M and A.J.Lichtenberg.Controlling chaos using nonlinear feedback with delay.Phys.Rev.E 1996,54:1200-1207
[31]张胜海.掺铒光纤激光器超混沌控制与同步及光学时空斑图研究.[博士学位论文].长春:长春理工大学光学工程专业,2003:48-50
[32]余件祖等.混沌Lorenz系统的控制研究.物理学报.1998,47(3):397-402
[33]Matias M A et al.Stabilization of chaos by proportional pulses in the system variables.Phys.Rev.Lett.1994,72(10):1455-1458
[34]李伟等.用改进周期脉冲方法控制保守系统的混沌.物理学报.1999,48(4):581-588
[35]岳丽娟等.用系统变量比例脉冲方法控制超混沌的电路实验研究.物理学报.2001,50(11):2097-2102
[36]Huberman B A and Lumer E.Dynamics of adaptive systems.IEEE Trans.Circuits and Systems.1990,37(4):,547-550
[37]Guemez J,et al.Delayed feedback control of chaos by self-adapted delay time.Phys.Lett.A.1995,198:433-436
[38]Sudeshna Sinha and Debabrata Biswas.Adaptive dynamics on a chaotic lattice.Phys.Rev.Lett.1993,71(13):2010-2013
[39]李智,韩崇昭,一类含参数不确定性混沌系统的自适应控制.物理学报.2001,50(5):847-850
[40]Lima R.Suppression of chaos by resonant parametric perturbations.Phys.Rev.A 1990,41:726-733
[41]Braimall Y.Taming chaotic dynamics with weak periodic perturbations.Phys.Rev.Lett.1991,66:2545-2548
[42]Roy R.,Dynamical control of a chaotic laser:Experimental stabilization of a globally coupled system.Phys.Rev.Lett.1992,68:1259-1262
[43]Chacon R.,Routes to suppressing chaos by weak periodic perturbations.Phys.Rev.Lett.1993,71:3103-3106
[44]Volira S T.Suppressed and Induced Chaos by Near Resonant Perturbation of Bifurcations.Phys.Rev.Lett.1995,75:65-68
[45]Hus R R.Conditions to Control Chaotic Dynamics by Weak Periodic Perturbation,Phys.Rev.Lett.1997,78:2936-2939
[46]冯秀琴.光学参量振荡器的超混沌控制与同步研究.[博士学位论文].长春:长春理工大学光学专业,2006:28-42
[47]Zhang Shenghai and Shen Key.Controlling hyperchaos in erbium-doped fiber laser.Chin.Phys.2003,12(2):149-153
[48]Li Guo-Hui,Zhou Shi-Ping and Xu De-Ming.Dynamics and its control in modulation-doped heterostructures.Journal of Shanghai University.2003,68(1):68-72
[49]Liu Y,Leite J.R.R.Coupling of two chaotic lasers.Phys.Lett.A.1994,191(1):134-138
[50]Fortunato M.Stabilization of Deterministically Chaotic Systems by Interference and Quantum Measurements:The Ikeda Map Case.Phys.Rev.Lett.1998,80(26):5730-5733
[51]Kuruvilla T,Nandakumaran V M.Suppression of chaos through reverse period doubling in coupled directly modulated semiconductor lasers..Phys.Lett.A.1999,254(1):59-64
[52]Jackson E A.Controls of dynamic flows with attractors.Phys.Rev.A.1991,44(8):4839-4853
[53]Fahy S and Hamann D R.Transition from chaotic to nonchaotic behavior in randomly driven systems.Phys.Rev.Lett.1992,69:761-764
[54]Neiman A.Synchronizationlike phenomena in coupled stochastic bistable systems.Phys.Rev.E.1994,49:3484-3487;Z.Toroczkal,Phys.Lett.A,Vol.190(1991)71
[55]Glass L,ZENG W.BIFURCATIONS IN FLAT-TOPPED MAPS AND THE CONTROL OF CARDIAC CHAOS.Int.J.Bifurcation and Chaos.1994,4(4):1061-1067
[56]罗晓曙等,物理学报.利用相空间压缩实现混沌与超混沌控制.1999,48(3):402-407
[57]Parthasarathy S and Sinha S.Controlling chaos in unidimensional maps using constant feedback.Phys.Rev.E 1995,51(6):6239-6242
[58]胡岗等著.混沌控制.上海:上海科技教育出版社,1992.55-65
[59]Yamada T,Fujisaka H.Stability Theory of Synchronized Motion in Coupled-Oscillator Systems.Ⅱ.Prog.Theor.Phys.1983,70(5):1240-1248
[60]Pecora L M and Carroll T L.Synchronization in chaotic systems.Phys.Rev.Lett.1990,64(8):821-824
[61]Pecora L M and Carroll T L.Driving systems with chaotic signals.Phys.Rev.A,.1991,44(4):2374-2382
[62]Brown R and Kocarev L.Chaos.A unifying definition of synchronization for dynamical systems.2000,10:344-346
[63]Rulkov N F,et al.Generalized synchronization of chaos in directionally coupled chaotic systems.Phys.Rev.E.1995,51:980-994
[64]Henry D I.Generalized synchronization of chaos:The auxiliary system approach.Phys.Rev.E.1996,53:4528-4535
[65]Rosenblum M G,et al.Phase sychronization of chaotic oscillators.Phys.Lett.1996,76(11):1084-1807
[66]Carroll T L and Pecora L M.A CIRCUIT FOR STUDYING THE SYNCHRONIZATION OF CHAOTIC SYSTEMS.Int.J.Bifurcation and Chaos.1992,2(3):659-667
[67]Chua L O,et al.EXPERIMENTAL CHAOS SYNCHRONIZATION IN CHUA'S CIRCUIT.Int.J.Bifurcation and Chaos.1992,2(3):705-708
[68]Cuomo K M and Oppenfeim A V.Circuit implementation of synchronized chaos with applications to communications Phys.Rev.Lett.1993,71:65-68
[69]Kocarev L.General Approach for Chaotic Synchronization with Applications to Communication.Phys.Rev.Lett.1995,74:5028.-5031
[70]]Rahuman L.,et al.Remote synchronization of high-frequency chaotic signals in semiconductor lasers for secure communications.Opt.Comm.1997,138(1):91-84
[71]刘金刚等.声光双稳系统的混沌同步.光学学报.1997,17(7):841-846
[72]Abarbancl H D I,et al.Invariant Manifolds and Synchronization of Coupled Dynamical Systems.Phys.Rcv.Lett.1998,80:3053.-3056
[73]Roy R and Thornburg K S.Experimental synchronization of chaotic lasers.Phys.Rcv.Lett.1994,72:2009-2012.
[74]Ernst U,et al.Synchronization Induced by Temporal Delays in Pulse-Coupled Oscillators.Phys.Rcv.Lett.1995,74:1570-1573
[75]Heagy J F.Short Wavelength Bifurcations and Size Instabilitics in Coupled Oscillator Systems.Phys.Rev.Lett.1995,74:4185-4188
[76]Yu Y H,et al.Synchronization via small continuous feedback.Phys.Lett.A 1994,191(3):233-237
[77]Newell T C.Synchronization of chaotic diode resonators by occasional proportional feedback Phys.Rev.Lett.1994,72:1647-1650
[78]Newell T C.Synchronization of chaos using proportional feedback.Phys.Rev.E.1994,49:313-318
[79]Annovazzi-Lodi V,et al.Synchronization of chaotic lasers by optical feedback forcryptographic applications.IEEE J.Ouant,Fleetron 1997,33(9):1449-1454
[80]刘金刚,沈柯.声光双稳系统的自控制反馈耦合驱动混沌同步.物理学报.1998,46(6):1041-1047
[81]Daisy R and Fischer B.Synchronization of chaotic nonlinear optical ring oscillators.Opt.Comm.1997,133(1):282-286
[82]Wang R and Shen K.Synchronization of chaotic erbium-doped fiber dual-ring lasers by using the method of anther chaotic system to drive them.Phys.Rev.E.2002,65:16207-1-16207-4
[83]Terry J R.Synchronization of chaos in an array of three lasers.Phys.Rev.E.1999,59(4):4036-4043
[84]刘怀玉等人.利用混沌信号驱动实现各子系统间的同步.物理学报.1999,48(1):10-15
[85]Zhang Shenghai and Shen Ke Chin.Generalized synchronization of chaos in erbum-doped dual-ring lasers.Chinese Physics.2002,11(9):894-899
[86]John J K and Amritkar R E.Synchronization of unstable orbits using adaptive control.Phys.Rev.E.1994,49:4843-4848
[87]Bernardo M D.A purely adaptive controller to synchronize and control chaotic systems.Phys.Lett.A 1996,214(3):139-144
[88]Bernardo M D.AN ADAPTIVE APPROACH TO THE CONTROL AND SYNCHRONIZATION OF CONTINUOUS-TIME CHAOTIC SYSTEMS.Int.J.Bifurcation and Chaos.1996,6(3):557-568
[89]Maritan A and Banavar J R.Chaos,noise,and synchronization.Phys.Rev.Lett.1994,72:1451-1454
[90]Lai YC and Grebogi C.Synchronization of chaotic trajectories using control.Phys.Rev.E1993,47:2357-2360;
[91]Aritkar R E and Gupte N.Synchronization of chaotic orbits:The effect of a finite time step.Phys Rev.E 1993,47(6):3889-3895
[92]Peng J Het.Synchronizing Hyperchaos with a Scalar Transmitted Signal.Phys.Lett.1996,76:904-907
[93]Pyragas K.Weak and strong synchronization of chaos.Phys.Rev.E.1996,54:R4508-R4511
[94]Winful H G and Rahman L.Synchronized chaos and spatiotemporal chaos in arrays of coupled lasers.Phys.Rev.Lett.1990,65:1575-1578
[95]Hunt B R,Ott E and Yorke J A.Differentiable generalized synchronization of chao.Phys.Rev.E 1997,55:4029-4034
[96]Tang D Yand Heckenberg H.Synchronization of mutually coupled chaotic systems.Phys.Rev.E1997,55:6618-6623
[97]Rosenblum M G.From Phase to Lag Synchronization in Coupled Chaotic Oscillators.Phys.Rev.Lett.1997,78:4193-4196
[98]Morgul O.Necessary Condition for Observer-Based Chaos Synchronization.Phys.Rev.Lett.1999,82:77-80;Sepulche J A.Controlling chaos in a network of oscillators.Phys.Rev.E 1993,48:945-950
[99]Aranson I.Controlling spatiotemporal chaos.Phys.Rev.Lett.1994,72:2561-2564
[100]Kushibe M,et al.Associative memory with spatiotemporal chaos control.Phys.Rev.E.1996,53:4502-4508
[101]Bleich M Z and Socolar E S.Controlling spatiotemporal dynamics with time-delay feedback.Phys.Rev.E.1996,54:R17-R20
[102]Martin R.Stabilization,Selection,and Tracking of Unstable Patterns by Fourier Space Techniques.Phys.Rev.Lett.1996,77:4007-4010
[103]Kwon Y S.Analysis of minimal pinning density for controlling spatiotemporal chaosof a coupled map lattice.Phys.Rev.E.1997,55:2009-2012
[104]Montague R and Colet P.Nonlinear diffusion control of spatiotemporal chaos in the complex Ginzburg-Landau equation.Phys.Rev.E.1997,56:4017-4024
[105]Ishii M,Konishi K and Kohame H.Robust stability of extended delayed-feedback control in one-dimensional chaotic systems.Phys.Rev.Lett.A 1997.235(6)603-609
[106]Yang J Z.Chaos Synchronization in Coupled Chaotic Oscillators with Multiple Positive Lyapunov Exponents.Phys.Rev.Lett.1998,80:496-499
[107]Kocarev L,et al.Controlling Spatio-Temporal Chaos in Coupled Oscillators by Sporadic Driving.Chaos,Solition and Fractals,9(1):283-289
[108]Nekorkinm V I.Pattern interaction and spiral waves in a two-layer system of excitable units Phys.Rev.E.1998,58:1764-1773
[109]Liu Z H,Chen S G and Hu B.Coupled synchronization of spatiotemporal chaos.Phys.Rev.E.1999,59:2817-2821.
[110]Josephson B.D.Possible new elect in superconductive.Phys.Lett.1962,1:251-253;
[111]冯端.固体物理学大辞典.北京:高等教育出版社.1995:1099-1101
[112]Anderson P W,and Rowell J M.Probable Observation of the Josephson Superconducting Tunneling Effect.Phys.Rev.Lett.1963,10(6):230-232
[113]Levinsen M T,et al.An inverse ac Josephson effect voltage standard.Appl.Phys.Lett.1977,31:776-778
[114]黄江平等.高温超导红外探测器的应用及发展前景.低温工程.1999,4:292-295
[115]王静端等.超导计算机及超导武器装备.电子元件与材料.2002,21(4):31-33
[116]金光生等,固态量子计算.物理.2002,31(12):773-778
[117]李树深等.固态量子计算的若干重要物理问题研究.物理.2004,33(6):404-406
[118]Huberman B A,et al.Noise phenomena in Josephson junctions.Appl.Phys.Leet.1980,37(8):750-752
[119]Kautz R L.Chaotic states of rf-biased Josephson junctions.J.Appl.Phys.1981,52(10):6241-6246
[120]Kantz R L.The ac Josephson effect in hysteretic junctions:range and stability of phase lock.J.Appl.Phys.1981,52(5):3528-3541
[121]Kautz R L,et al,Survey of chaos in the rf-biased Josephson junction.J.Appl.Phys.1985,57(3):875-877
[122]Kautz R L.Chaos and thermal noise in the rf-biased Josephson junction.J.Appl.Phys.1985,58(1):424-440
[123]Kautz R L,et al.Onset of chaos in the rf-biased Josephson junction.Phys.Rev.E.1986,33(1):498-509
[124]Kautz R L.Global stability of phase lock near a chaotic crisis in the rf-biased Josephson junction.J.Appl.Phys.1987,62(1):198-211
[125]Miracky R F,et al.Chaotic noise observed in a resistively shunted self-resonant Josephson tunnel junction.Phys.Rev.Lett.1983,50(11):856-859
[126]Miracky R F,et al.Calculation of period doubling in a Josephson circuit.Phys.Rev.A.1984,29(4):2102-2108
[127]Olsen O H.Chaotic patterns in a Josephson junction model.Phys.Rev.E.1994,50(1):182-187
[128]Olsen O H,et al.Quantitative description of hysteresis loops induced by rf radiation in long Josephson junctions.Phys.Rev.B.1991,43(13):10273-10278
[129]Whan C B,et al.Effect of inductance in externally shunted Josephson tunnel junctions.J.Appl.Phys.1995,77(1):382-389
[130]Whan C B,et al.Compllex dynamics behavior in RCL-shunted Josephson tunnel junctions.Phys.Rev.E1996,53(1):405-431
[131]Whan C B,et al.Complex dynamics of resistively and inductively shunted Josephson junctions.J.Appl.Phys.1998,84(2):1126-1132
[132]James A B,et al.Chaos and thermal noise in a Josephson junction coupled to a resonant tank.Phys.Rev.B.1996,53(21):14546-14551
[133]James A B,et al.Intermittent synchronization of resistively coupled chaotic Josephson junctions.Phys.Rev.B 2001,62(9):5931-5935
[134]王震宇等.直流偏置的与RLC谐振器耦合的约瑟夫森结动力学行为的数值模拟.物理学报.2000,50(10)1996-1999
[135]王震宇等.直流偏置的约瑟夫森结动力学行为的研究.苏州大学学报.2002,18(2):62-66;
[136]王震宇等.rf-偏置约瑟夫森结的混沌控制以及热噪声的影响研究.低温物理学报.2001,23(4):285-290
[137]Wang Zhengyu.Controlling chaos in the rf-biased Josephson junction with thermal noise.Journal of Superconducitivity.2004,17(2):233-237
[138]Zhou Shi-Ping,et al.Bifurcation,chaotic phenomena and control of chaos in a one-dimensional discrete Josephson lattice.ChinesePhysics.2003,12(5)557-561
[139]徐慧芬等.DC和AC激励超导隧道结阵发性混沌研究.低温物理学报.1998,20(4):304-307
[140]徐慧芬.rf-偏置超导隧道结阻尼特性与周期、次谐波和混沌现象.低温物理学报.2001,23(1):58-62
[141]徐慧芬.rf-偏置超导隧道结的周期次谐波和混沌现象研究.低温物理学报.2000,22(3):236-239
[142]Xu Huifen,et al.Chaos in superconducting tunnel junctions.J.Appl.Phys.1995,78(11):6664-6669
[143]Li Qiingdu,et al.A computer-assisted proof of chaos in Jisephson junctions.Chaos Solitions and Fractals.2006,27:25-30
[144]Nayak C R and Kuriakose V C.Dynamics of coupled Josephson junctions under the influence of applied field.Phys.Lett.A.2007,365:284-289
[145]Benz S P and Burroughs C J.Coherent emission from two-dimensional Josephson junction arrays.Appl.Phys.Lett.1991,58(19):2162-2164
[146]周铁戈等.约瑟夫森结的电感效应及新型可调谐滤波器.世界科技研究与发展。2005,27(3):12-15
[147]Siddiqi I,et al.Direct Observation of Dynamical Bifurcation between Two Driven Oscillation States of a Josephson Jnnction.Phys.Rev.Lett.2005,94(2):027005-027008
[148]Teitsworth S W,et al.Nonlinear oscillations and chaos in electrical breakdown in Ge.Phys.Rev.Lett.1983,51(9):825-828
[149]Teitsworth S W and Westervelt R M.Chaos and broadband noise in extrinsic photoconductors.Phys.Rev.Lett.1984,53(27):2587-2590
[150]Teitsworth S W and Westervelt R M.Nonlinear transient response of extrinsic Ge far-infrared photoconductors J.Appl.Phys.1985,57(12):5457-5469
[151]Teitsworth S W and Westervelt R M.Sub-harmonic and chaotic response of periodically driven extrinsic Ge photoconductors.Phys.Rev.Lett.1986,56(5):516-519
[152]Teitsworth S W and Westervelt R M.Nonlinear dynamics and chaos in extrinsic photoconductros.Physica.1986,23D:187-194
[153]Teitsworth S W and Westervelt R M.Frequency locking quasi-periodicity and chaos in extrinsic Ge.Phys.Rev.Lett.1986,57(8):1060-1063
[154]Westervelt R M,et al.Scaling structure of attractor at the transition from quasi-periodicity to chaos in electronic transport in Ge.Phys.Rev.Lett.1987,59(2)157-160
[155]Teitsworth S W.The physics of space charge instabilities and temporal chaos in extrinsic photoconductors.Applied Physics A.1989,48:127-136;
[156]Westervelt R M,et al.Dynamics of space charge domains in ultra-pure Ge.Phys.Rev.Lett.1992,68(3):369-372
[157]Teitsworth.S W,et al.Chaotic motion of space charge wave fronts in semiconductors under tome independent.Phys.Rev.E.2001,63:056216-1-046216-7
[158]Parisi J,et al.Spontaneous oscillations and chaos in p-Germanium.Phys.Lett.1985,108A:407-412:Parisi J,et.al.A p-Ge semiconductor experiment showing chaos and hyperchaos.Physcis D.1989,35:425-435;Parisi J,et al.Experiment progress in the nonlinear behavior of semiconductors.Appl.Phys.A 1989,48:107-110
[159]Justice R J,et al.Nonlinear oscillations and chaos in n-InSb.Phys.Lett.1985,108A:462-464
[160]Maracas G.N,et al.Low frequency oscillations and routes to chaos in semi-insulation GaAs.Physica.1985,134B:276-280
[161]Prettl W.et al.Oscillations and chaotic current fluctuations in n-GaAs.EUROPHYSICS LETT.1987,3(4):401-406;Prettl W,et al.Chaotic fluctuation and formation of a current filament in n-type GaAs.Phys.Rev.Lett.1991,66.(23):3044-047;Prettl W,et al.Regular chaotic current oscillations in n-type GaAs in transverse and longitudinal magnetic fields.Phys.Rev.B.1992,45(20):12137-12140
[162]Yamada K,et al.Chaotic conductivity oscillation in n-type Si by impact ionization in freeze out temperature range.Solid State Electronics.1988,31:809-812
[163]Knap W,et al.Low frequency and chaotic current oscillations in semi-insulating GaAs.Solid State Electronics.1988,31:813-816
[164]Scholl E.Nonlinear energy relaxation oscillations and chaotic dynamics.Solid State Electronics.1988,31:539-542:Scholl E.Theoretical approaches to nonlinear and chaotic dynamics of generation-recombination processes on semiconductors.Applied Physics A.1989,48:95-106:Scholl E,et al.Dynamics Hall effect as a mechanism for self-sustained oscillations and chaos in semiconductors.Phys.Rev.Lett.1991,66(18):2372-2375:Scholl E,et al.Control of chaos spatiotemporal spiking by time delay auto-synchronization.Phys.Rev.E.1999,60(5):5426-5434
[165]Bonilla L L.Small signal analysis of spontaneous current instabilities in extrinsic semiconductors with trapping:application to ultrapure p-type germanium.Phys.Rev.B.1992,45(20):11642-11653
[166]Peinke J,et al.Spatial coherence of nonlinear dynamics in a semiconductors experiment.Phys.Rev.B.1993,47(1):115-124
[167]Shiau You-Hsien and Cheng Yi-Chen,Nonlinear response and driven chaos in n-type GaAs compenstated with Ni impurities.Phys.Rev.B 1995,52(3):1698-1707
[168]Shiau You-Hsien and Cheng Yi-Chen.Hybird electric field domains leading to spatiotemporal chaos in n-GaAs.Phys.Rev.B 1997,56(15):9247-9250
[169]Cheng Yi-Chen,et al.Two level model and the dynamics Hall effect in nonlinear semiconductors.Phys.Rev.B.2003,68:035211-1-035211-6;Two level model of longitudinal magnetic field induced current instability and chaos in n-GeAs.Phys.Rev.B.2005,72:205201-1-205201-7
[170]Joshi NV.Analytical approach towards transient phenomena in photoconductors.Phys.Rev.B.1983,27(10):6272-6278;Joshi N.V.New kind of noise in photoconductors.Phys.Rev.B.1985,32(2):1009-1012
[171]Joshi N V.Simulation study of transient behavior of photoconductivity.Phys.Rev.B.1991,43(12):9935-9937
[172]Joshi N V.Detection of attractors and chaos in intrinsic photoconductors.Phys.Rev.B.1993,47(7):3983-3986
[173]Markus A S.Power law dependence found on the lifetime of a photoconductor chaotic transient.Phys.Rev.E.1997,55(2):1342-1346
[174]Markus A S.Numerical crisis found in the fixed step intergration of a photoconductor model.Phys.Rev.E.1997,56(1):88-93
[175]马丽芹等.混沌激光对非本征光导型探测器的混沌干扰机制.强激光与粒子束.2002,14(4):481-484:连续波激光辐照PV型HgCdTe探测器的新效应.强激光与粒子束.2002,14(6):811-814
[176]马丽芹等,PVHgCdTe型光探测器中的混沌及其诊断.强激光与粒子束.2003,15(1):37-39:激光辐照光电探测器的非线性效应.青岛科技大学学报.2003,24(1):87-90
[177]Golik L L,et al.Experimental and numerical,investigations of stochastic dynamics in semiconductors.Sov.Phys.Semiconcond.1987,21(8):833-838
[178]Golik L L,et al.Nonlinear oscillations and chaos in CdS crystals under temperature-electric instability conditions.Phys.Stat.Sol.199,162(8):199-211
[179]Kyritsi K G,et al.Chaotic Photoconductivity.Nonlinear Phenomena in Complex Syst.1999,2(4):41-47
[180]Kyritsi K G,et al.The period doubling route to chaos of the electrical conductivity in excited photoconductors.Chaos,Soliton and Fractals.2002,13:989-996
[181]Arecchi F T,et al.Experimental Evidence of Subharmonic Bifurcations,Multistability,and Turbulence in a Q-Switched Gas Laser.Phys.Rev.Lett.1982,49(17):1217-1220
[182]Mukai T,Otsuka K.New route to optical chaos:Successive-subharmonic-oscil-lation cascade in a semiconductor laser coupled to an external cavity.Phys.Rev.Lett.1985,55(17):1711-1714
[183]Weiss C O,et al.Instabilities and chaos of a single mode NH_3 ring laser.Opt.Comm.1985,52(6):405-408
[184]Weiss C O.Routes to chaotic emission in a cw He-Ne laser.Phys.Rev.A.1983,28(2):892-895
[185]Gioggia R S,Abraham N B.Routes to Chaotic Output from a Single-Mode,dc-Excited Laser.Phys.Rev.Lett.1983,51(8):650-653
[186]Tredicce J R,et al.Experimental evidence of mode competition leading to optical bistability in homogeneously broadened lasers.Opt,comm.1986,56(6):435-439
[187]Lugiato L A.Self pulsing inm dispersive optical bistability.Opt.Comm.1980,33(1):108-112
[188]Theodore E.Cohn and David J.Lasley.Site of the accelerating nonlinearity underlying luminance-change detection.J.Opt.Soc.Am.A,1985,2(2):202-205
[189]陆启生,范正修,陈裕泽等.激光辐照效应.北京:国防工业出版社,2002.389-390.
[1901]陆启生,范正修,陈裕泽等.激光辐照效应.北京:国防工业出版社,2002.387-388.
[191]Aihara K.Chaos engineering and its application to parallel distributed processing with chaotic neural networks.Proceddings of the IEEE.2002,90(5):919-930
[192]方锦清.驾驭混沌与发展高新技术.北京:原子能出版社,2002:254-264
[193]Ottino J.M.et al.Chaos,Symmetry,and Self-Similarity:Exploiting Order and Disorder in Mixing Processes.Science.1992,257(5071):754-760.
[194]Abel A,Schwarz W.Chaos communications-principles,schemes,and system analysis.Proceddings of the IEEE.2002,90(5):691-710
[195]Chen G,Lai D.Feedback Anticontrol of Discrete Chaos.International Journal of Bifurcation and Chaos.1998,8,(7):1585-1590
[196]Wang X F,Chen G R.ON FEEDBACK ANTICONTROL OF DISCRETE CHAOS.International Journal of Bifurcation and Chaos.1999,9(7):1435-1441
[197]Yang L,Liu Z R,Chen G R.CHAOTIFYING A CONTINUOUS-TIME SYSTEM VIA IMPULSIVE INPUT.International Journal of Bifurcation and Chaos.2002,12(5):1121-1128
[198]任海鹏等.基于直接延迟反馈的混沌反控制.物理学报.2006,55(6):2694-2701
[199]Zhang G Q,Kim F M,Chen G R.GENERATING CHAOS VIA A DYNAMICAL CONTROLLER.International Journal of Bifurcation and Chaos.2001,11(3):865-869
[200]Lu Jinhu,et al.Generating chaos with a switching piecewise-linear controller.Chaos.2002,12(12):344-348
[201]关新平等.连续时间稳定线性系统的混沌反控制研究.物理学报.2002,51(10):2216-2220
[202]吴杭生,管惟炎,李宏成.超导电性·第二类超导体和弱连接超导体.北京:科学出版社,1979.259-270
[203]刘秉正,彭建华.非线性动力学.北京:高等教育出版社,2004.44-46
[204]王东生,曹磊.混沌、分形及其应用.北京:中国科学技术大学出版社,1995.88-92
[205]Wolf A,et al.Determining Lyapunov exponent from a time series.Physica.1985,16D:285-317
[206]Kautz R L.Activation energy for thermally induced escape from a basin of attraction.Phys.Lett.A 1987,125(6-7):315-319
[207]Voss R F.Noise characteristics of an ideal shunted Josephson junction.Journal of Low Temperature Physics.1981,42(1-2):151-163
[208]姚希贤,肖婉如.关于临界电流被周期性调制的约瑟夫森结.低温物理.1982,4(3):177-183
[209]张军琴,林涛,周引穗等.激光辐照下约瑟夫森结的I-V特性.光子学报.2002,31(3):317-319
[210]Sch(o|¨)n G and Zaikin A D Quantum coherent effects,phase transitions,and the dissipative dynamics of ultra small tunnel junctions.Phys.Rep.1990,198:237-412
[211]Kuang Le-Man et al.Dynamics interaction of mesoscopic Josephson junctions with quantized electromagnetic fields.Phys.Rev.B.1996,53(17):11764-11769
[212]匡乐满.量子光场中的介观Josephson界的流压台阶.湖南师范大学自然科学学报.1996,19(1):25-30
[213]邹健等.双模非经典光场辐照下介观约瑟夫森结中超流的动力学行为.物理学报.1997,46(11):2233-2240
[214]Eberly J H,Narozhny N B and Sanchez-Mondragon.Periodic Spontaneous Collapse and Revival in a Simple Quantum Model.Phys.Rev.Lett.1980,44(20):1323-1326
[215]Rempe G,Walther H and Klein N.Observation of quantum collapse and revival in a one-atom maser.Phys.Rev.Lett.1987,58(4):353-356
[216]ZHANG Li-li,et al.Mesoscopic Josephson junctions in the presence of non-classical multimode electromagnetic field.Basic Sciences Journal of Textile University.2007,20(1):75-79
1217]张莉莉.介观约瑟夫森结超导环与三模压缩光场的相互作用.荆门职业技术学院学报.2007,22(3):52-55
[218]ZHAO-XIAN YU et al.Interaction of mesoscopic Josephson junction with superposition of even and odd coherent states.Journal of Modem Optics.2001,48(12):1811-1818;Zhang You-Bang.Interaction of mesoscopic Josephson junction with the excited even and odd coherent states.Chinese Physics.2005,14(5):1044-1050
[219]Yu Zhao-xian,et al Interaction of a mesoscopic Josephson junction with the second-order excitation of the even coherent state.J.Opt.B:Quantum Semicalss.Opt.207,2:799-801
[220]焦志勇、于肇贤.介观约瑟夫森结与单模量子光场的相互作用.石油大学学报.2002,26(6):127-128
[221]Kastner M A.The single-electron transistor.Rev.Mod.Phys,1992,64:849-858
[222]Shnirman A,et al,Quantum manipulations of small Josephson junctions.Phys.Rev.Lett 1997,79:2371-2374
[223]Makhlin Y,et al..Josephson-junction qubits with controlled couplings.Nature.1999,398:305-307
[224]Makhlin Y,et al.Quantum-state engineering with Josephson-junction devices.Rev.Mod.Phys.2001,73:357-400
[225]Nakamura Y,et al.Coherent control of macroscopic quantum states in a single-Cooper-pair box.Nature.1999,398:786-788
[226]Martinis J.M,et al.Rabi Oscillations in a Large Josephson-Junction Qubit.Phys.Rev.Lett.2002,89(11):117901-117904
[2]陆同兴.非线性物理概论.合肥:中国科学技术大学出版社,2002:52-248
[3]仪垂详.非线性科学及其在地质学中的应用.北京:气象出版社,1995.131-267
[4]欧阳颀等.反映扩散系统中的斑图动力学.上海:上海科技教育出版社,2000.1-50
[5]沈柯.光学中的混沌.长春:东北师范大学出版社,1999.1-199.
[6]方锦清.物理学进展.1996,16(1):1-74
[7]杨维明.时空混沌和耦合映像格子.上海:上海科技教育出版社,1994.1-82
[8]郝柏林.从抛物线谈起.上海:上海科技教育出版社,1993.1-118
[9]王荣.掺铒光纤激光器混沌控制、同步及应用研究.[博士学位论文].长春:长春理工大学光学工程专业,2002.29-106;岳丽娟.声光双稳态和相位共轭波耦合映像格子模型时空混沌的研究.[博士学位论文].长春:长春理工大学光学专业,2005.13-97
[10]张胜海.掺铒光纤激光器超混沌控制与同步及光学时空斑图研究.[博士学位论文].长春:长春理工大学光学工程专业,2003.22～107;冯秀琴.光学参量振荡器的超混沌控制与同步研究.[博士学位论文].长春:长春理工大学光学专业,2006:15-106
[11]Lorenz E.N.Deterministic nonperiodic flow.J.Atmos.Sci.1963,20:130-134
[12]Ruelle D.and Takens F.Physical Review 100years collection.Comm.Math.Phys.1971,20:167-170
[13]R(o|")ssler O E.An equation for continuous chaos.Phys.Lett.A.1976,57(5):397-398
[14]May R M.Simple mathematical models with very coroplicatcd dynamics.Nature.1976,261:459-467.
[15]Shimada I.and Nagashima T.A Nuroerical Approach to Ergodic Problem of Dissipative Dynamical Systems.Prog.Theo.Phy.1979,61(6):1605-1616
[16]Ott E,Grebogi C and York J A.Controlling chaos.Phys.Rev.Lett.1990,64:1196-1199
[17]王荣,沈柯.延时线性反馈法控制双环掺铒光纤激光器混沌.物理学报20012,50(6):1024-1027
[18]Nitsche G and Dressier V.Controlling chaotic dynamical systems using time delay coordinate.Physica D.1992,58:153-164
[19]Ott.E,Roroeiras E J,and Grebogi C.Controlling chaotic dynamical systems.Physica D.1992,58:165-192
[20]Bielawski S,et al.Experiroental characterization of unstable periodic orbits by controlling chaos.Phys.Rev.A.1993,47(4):R2492-R2495
[21]Holmes C.A.Theory of chaos and control in a nonlinear optical system.Phys.Lett.A,.1994,190:382-386
[22 Hunt]E R.Stabilizing high-period orbits in a chaotic system:The diode resonator.Phys.Rev.Lett.1991,67(15)1953-1955
[23]Pyragas K.Continuous control of chaos by self-controlling feedback.Phys.Lett.A 1992,170(6):421-428
[24]Pyragas K,and Tamasevicius A.Experimental control of chaos by delayed self-controlling feedback Phys.Lett.A,1993,180:99-102
[25]Chen G,et al.CONTROLLING CHUA'S CIRCUIT J.Circuit Syst.Comput.1993,3(1):139-149
[26]王荣.掺铒光纤激光器混沌控制、同步及应用研究.[博士学位论文].长春:长春理工大学光学工程专业,2002:48-50
[27]Feng Yu-Ling and Shen Ke.Controlling chaos in RCL-shunted Josephson junction by delayed linear feedback.Chin.Phys.B2008,17(1):111-116
[28]Zhang Xi-He et al.Controlling chaotic behavior in a Bose-Einstein condensates with linear feedback.Commun.Theor.Phys.2008,50:215-219
[29]Biolanski S,Derozior P and Glorienx P.Stabilization and characterization of unstable steady states in a laser.Phys.Rev.A 1993,47:3276-3279
[30]Sousa Veira M and A.J.Lichtenberg.Controlling chaos using nonlinear feedback with delay.Phys.Rev.E 1996,54:1200-1207
[31]张胜海.掺铒光纤激光器超混沌控制与同步及光学时空斑图研究.[博士学位论文].长春:长春理工大学光学工程专业,2003:48-50
[32]余件祖等.混沌Lorenz系统的控制研究.物理学报.1998,47(3):397-402
[33]Matias M A et al.Stabilization of chaos by proportional pulses in the system variables.Phys.Rev.Lett.1994,72(10):1455-1458
[34]李伟等.用改进周期脉冲方法控制保守系统的混沌.物理学报.1999,48(4):581-588
[35]岳丽娟等.用系统变量比例脉冲方法控制超混沌的电路实验研究.物理学报.2001,50(11):2097-2102
[36]Huberman B A and Lumer E.Dynamics of adaptive systems.IEEE Trans.Circuits and Systems.1990,37(4):,547-550
[37]Guemez J,et al.Delayed feedback control of chaos by self-adapted delay time.Phys.Lett.A.1995,198:433-436
[38]Sudeshna Sinha and Debabrata Biswas.Adaptive dynamics on a chaotic lattice.Phys.Rev.Lett.1993,71(13):2010-2013
[39]李智,韩崇昭,一类含参数不确定性混沌系统的自适应控制.物理学报.2001,50(5):847-850
[40]Lima R.Suppression of chaos by resonant parametric perturbations.Phys.Rev.A 1990,41:726-733
[41]Braimall Y.Taming chaotic dynamics with weak periodic perturbations.Phys.Rev.Lett.1991,66:2545-2548
[42]Roy R.,Dynamical control of a chaotic laser:Experimental stabilization of a globally coupled system.Phys.Rev.Lett.1992,68:1259-1262
[43]Chacon R.,Routes to suppressing chaos by weak periodic perturbations.Phys.Rev.Lett.1993,71:3103-3106
[44]Volira S T.Suppressed and Induced Chaos by Near Resonant Perturbation of Bifurcations.Phys.Rev.Lett.1995,75:65-68
[45]Hus R R.Conditions to Control Chaotic Dynamics by Weak Periodic Perturbation,Phys.Rev.Lett.1997,78:2936-2939
[46]冯秀琴.光学参量振荡器的超混沌控制与同步研究.[博士学位论文].长春:长春理工大学光学专业,2006:28-42
[47]Zhang Shenghai and Shen Key.Controlling hyperchaos in erbium-doped fiber laser.Chin.Phys.2003,12(2):149-153
[48]Li Guo-Hui,Zhou Shi-Ping and Xu De-Ming.Dynamics and its control in modulation-doped heterostructures.Journal of Shanghai University.2003,68(1):68-72
[49]Liu Y,Leite J.R.R.Coupling of two chaotic lasers.Phys.Lett.A.1994,191(1):134-138
[50]Fortunato M.Stabilization of Deterministically Chaotic Systems by Interference and Quantum Measurements:The Ikeda Map Case.Phys.Rev.Lett.1998,80(26):5730-5733
[51]Kuruvilla T,Nandakumaran V M.Suppression of chaos through reverse period doubling in coupled directly modulated semiconductor lasers..Phys.Lett.A.1999,254(1):59-64
[52]Jackson E A.Controls of dynamic flows with attractors.Phys.Rev.A.1991,44(8):4839-4853
[53]Fahy S and Hamann D R.Transition from chaotic to nonchaotic behavior in randomly driven systems.Phys.Rev.Lett.1992,69:761-764
[54]Neiman A.Synchronizationlike phenomena in coupled stochastic bistable systems.Phys.Rev.E.1994,49:3484-3487;Z.Toroczkal,Phys.Lett.A,Vol.190(1991)71
[55]Glass L,ZENG W.BIFURCATIONS IN FLAT-TOPPED MAPS AND THE CONTROL OF CARDIAC CHAOS.Int.J.Bifurcation and Chaos.1994,4(4):1061-1067
[56]罗晓曙等,物理学报.利用相空间压缩实现混沌与超混沌控制.1999,48(3):402-407
[57]Parthasarathy S and Sinha S.Controlling chaos in unidimensional maps using constant feedback.Phys.Rev.E 1995,51(6):6239-6242
[58]胡岗等著.混沌控制.上海:上海科技教育出版社,1992.55-65
[59]Yamada T,Fujisaka H.Stability Theory of Synchronized Motion in Coupled-Oscillator Systems.Ⅱ.Prog.Theor.Phys.1983,70(5):1240-1248
[60]Pecora L M and Carroll T L.Synchronization in chaotic systems.Phys.Rev.Lett.1990,64(8):821-824
[61]Pecora L M and Carroll T L.Driving systems with chaotic signals.Phys.Rev.A,.1991,44(4):2374-2382
[62]Brown R and Kocarev L.Chaos.A unifying definition of synchronization for dynamical systems.2000,10:344-346
[63]Rulkov N F,et al.Generalized synchronization of chaos in directionally coupled chaotic systems.Phys.Rev.E.1995,51:980-994
[64]Henry D I.Generalized synchronization of chaos:The auxiliary system approach.Phys.Rev.E.1996,53:4528-4535
[65]Rosenblum M G,et al.Phase sychronization of chaotic oscillators.Phys.Lett.1996,76(11):1084-1807
[66]Carroll T L and Pecora L M.A CIRCUIT FOR STUDYING THE SYNCHRONIZATION OF CHAOTIC SYSTEMS.Int.J.Bifurcation and Chaos.1992,2(3):659-667
[67]Chua L O,et al.EXPERIMENTAL CHAOS SYNCHRONIZATION IN CHUA'S CIRCUIT.Int.J.Bifurcation and Chaos.1992,2(3):705-708
[68]Cuomo K M and Oppenfeim A V.Circuit implementation of synchronized chaos with applications to communications Phys.Rev.Lett.1993,71:65-68
[69]Kocarev L.General Approach for Chaotic Synchronization with Applications to Communication.Phys.Rev.Lett.1995,74:5028.-5031
[70]]Rahuman L.,et al.Remote synchronization of high-frequency chaotic signals in semiconductor lasers for secure communications.Opt.Comm.1997,138(1):91-84
[71]刘金刚等.声光双稳系统的混沌同步.光学学报.1997,17(7):841-846
[72]Abarbancl H D I,et al.Invariant Manifolds and Synchronization of Coupled Dynamical Systems.Phys.Rcv.Lett.1998,80:3053.-3056
[73]Roy R and Thornburg K S.Experimental synchronization of chaotic lasers.Phys.Rcv.Lett.1994,72:2009-2012.
[74]Ernst U,et al.Synchronization Induced by Temporal Delays in Pulse-Coupled Oscillators.Phys.Rcv.Lett.1995,74:1570-1573
[75]Heagy J F.Short Wavelength Bifurcations and Size Instabilitics in Coupled Oscillator Systems.Phys.Rev.Lett.1995,74:4185-4188
[76]Yu Y H,et al.Synchronization via small continuous feedback.Phys.Lett.A 1994,191(3):233-237
[77]Newell T C.Synchronization of chaotic diode resonators by occasional proportional feedback Phys.Rev.Lett.1994,72:1647-1650
[78]Newell T C.Synchronization of chaos using proportional feedback.Phys.Rev.E.1994,49:313-318
[79]Annovazzi-Lodi V,et al.Synchronization of chaotic lasers by optical feedback forcryptographic applications.IEEE J.Ouant,Fleetron 1997,33(9):1449-1454
[80]刘金刚,沈柯.声光双稳系统的自控制反馈耦合驱动混沌同步.物理学报.1998,46(6):1041-1047
[81]Daisy R and Fischer B.Synchronization of chaotic nonlinear optical ring oscillators.Opt.Comm.1997,133(1):282-286
[82]Wang R and Shen K.Synchronization of chaotic erbium-doped fiber dual-ring lasers by using the method of anther chaotic system to drive them.Phys.Rev.E.2002,65:16207-1-16207-4
[83]Terry J R.Synchronization of chaos in an array of three lasers.Phys.Rev.E.1999,59(4):4036-4043
[84]刘怀玉等人.利用混沌信号驱动实现各子系统间的同步.物理学报.1999,48(1):10-15
[85]Zhang Shenghai and Shen Ke Chin.Generalized synchronization of chaos in erbum-doped dual-ring lasers.Chinese Physics.2002,11(9):894-899
[86]John J K and Amritkar R E.Synchronization of unstable orbits using adaptive control.Phys.Rev.E.1994,49:4843-4848
[87]Bernardo M D.A purely adaptive controller to synchronize and control chaotic systems.Phys.Lett.A 1996,214(3):139-144
[88]Bernardo M D.AN ADAPTIVE APPROACH TO THE CONTROL AND SYNCHRONIZATION OF CONTINUOUS-TIME CHAOTIC SYSTEMS.Int.J.Bifurcation and Chaos.1996,6(3):557-568
[89]Maritan A and Banavar J R.Chaos,noise,and synchronization.Phys.Rev.Lett.1994,72:1451-1454
[90]Lai YC and Grebogi C.Synchronization of chaotic trajectories using control.Phys.Rev.E1993,47:2357-2360;
[91]Aritkar R E and Gupte N.Synchronization of chaotic orbits:The effect of a finite time step.Phys Rev.E 1993,47(6):3889-3895
[92]Peng J Het.Synchronizing Hyperchaos with a Scalar Transmitted Signal.Phys.Lett.1996,76:904-907
[93]Pyragas K.Weak and strong synchronization of chaos.Phys.Rev.E.1996,54:R4508-R4511
[94]Winful H G and Rahman L.Synchronized chaos and spatiotemporal chaos in arrays of coupled lasers.Phys.Rev.Lett.1990,65:1575-1578
[95]Hunt B R,Ott E and Yorke J A.Differentiable generalized synchronization of chao.Phys.Rev.E 1997,55:4029-4034
[96]Tang D Yand Heckenberg H.Synchronization of mutually coupled chaotic systems.Phys.Rev.E1997,55:6618-6623
[97]Rosenblum M G.From Phase to Lag Synchronization in Coupled Chaotic Oscillators.Phys.Rev.Lett.1997,78:4193-4196
[98]Morgul O.Necessary Condition for Observer-Based Chaos Synchronization.Phys.Rev.Lett.1999,82:77-80;Sepulche J A.Controlling chaos in a network of oscillators.Phys.Rev.E 1993,48:945-950
[99]Aranson I.Controlling spatiotemporal chaos.Phys.Rev.Lett.1994,72:2561-2564
[100]Kushibe M,et al.Associative memory with spatiotemporal chaos control.Phys.Rev.E.1996,53:4502-4508
[101]Bleich M Z and Socolar E S.Controlling spatiotemporal dynamics with time-delay feedback.Phys.Rev.E.1996,54:R17-R20
[102]Martin R.Stabilization,Selection,and Tracking of Unstable Patterns by Fourier Space Techniques.Phys.Rev.Lett.1996,77:4007-4010
[103]Kwon Y S.Analysis of minimal pinning density for controlling spatiotemporal chaosof a coupled map lattice.Phys.Rev.E.1997,55:2009-2012
[104]Montague R and Colet P.Nonlinear diffusion control of spatiotemporal chaos in the complex Ginzburg-Landau equation.Phys.Rev.E.1997,56:4017-4024
[105]Ishii M,Konishi K and Kohame H.Robust stability of extended delayed-feedback control in one-dimensional chaotic systems.Phys.Rev.Lett.A 1997.235(6)603-609
[106]Yang J Z.Chaos Synchronization in Coupled Chaotic Oscillators with Multiple Positive Lyapunov Exponents.Phys.Rev.Lett.1998,80:496-499
[107]Kocarev L,et al.Controlling Spatio-Temporal Chaos in Coupled Oscillators by Sporadic Driving.Chaos,Solition and Fractals,9(1):283-289
[108]Nekorkinm V I.Pattern interaction and spiral waves in a two-layer system of excitable units Phys.Rev.E.1998,58:1764-1773
[109]Liu Z H,Chen S G and Hu B.Coupled synchronization of spatiotemporal chaos.Phys.Rev.E.1999,59:2817-2821.
[110]Josephson B.D.Possible new elect in superconductive.Phys.Lett.1962,1:251-253;
[111]冯端.固体物理学大辞典.北京:高等教育出版社.1995:1099-1101
[112]Anderson P W,and Rowell J M.Probable Observation of the Josephson Superconducting Tunneling Effect.Phys.Rev.Lett.1963,10(6):230-232
[113]Levinsen M T,et al.An inverse ac Josephson effect voltage standard.Appl.Phys.Lett.1977,31:776-778
[114]黄江平等.高温超导红外探测器的应用及发展前景.低温工程.1999,4:292-295
[115]王静端等.超导计算机及超导武器装备.电子元件与材料.2002,21(4):31-33
[116]金光生等,固态量子计算.物理.2002,31(12):773-778
[117]李树深等.固态量子计算的若干重要物理问题研究.物理.2004,33(6):404-406
[118]Huberman B A,et al.Noise phenomena in Josephson junctions.Appl.Phys.Leet.1980,37(8):750-752
[119]Kautz R L.Chaotic states of rf-biased Josephson junctions.J.Appl.Phys.1981,52(10):6241-6246
[120]Kantz R L.The ac Josephson effect in hysteretic junctions:range and stability of phase lock.J.Appl.Phys.1981,52(5):3528-3541
[121]Kautz R L,et al,Survey of chaos in the rf-biased Josephson junction.J.Appl.Phys.1985,57(3):875-877
[122]Kautz R L.Chaos and thermal noise in the rf-biased Josephson junction.J.Appl.Phys.1985,58(1):424-440
[123]Kautz R L,et al.Onset of chaos in the rf-biased Josephson junction.Phys.Rev.E.1986,33(1):498-509
[124]Kautz R L.Global stability of phase lock near a chaotic crisis in the rf-biased Josephson junction.J.Appl.Phys.1987,62(1):198-211
[125]Miracky R F,et al.Chaotic noise observed in a resistively shunted self-resonant Josephson tunnel junction.Phys.Rev.Lett.1983,50(11):856-859
[126]Miracky R F,et al.Calculation of period doubling in a Josephson circuit.Phys.Rev.A.1984,29(4):2102-2108
[127]Olsen O H.Chaotic patterns in a Josephson junction model.Phys.Rev.E.1994,50(1):182-187
[128]Olsen O H,et al.Quantitative description of hysteresis loops induced by rf radiation in long Josephson junctions.Phys.Rev.B.1991,43(13):10273-10278
[129]Whan C B,et al.Effect of inductance in externally shunted Josephson tunnel junctions.J.Appl.Phys.1995,77(1):382-389
[130]Whan C B,et al.Compllex dynamics behavior in RCL-shunted Josephson tunnel junctions.Phys.Rev.E1996,53(1):405-431
[131]Whan C B,et al.Complex dynamics of resistively and inductively shunted Josephson junctions.J.Appl.Phys.1998,84(2):1126-1132
[132]James A B,et al.Chaos and thermal noise in a Josephson junction coupled to a resonant tank.Phys.Rev.B.1996,53(21):14546-14551
[133]James A B,et al.Intermittent synchronization of resistively coupled chaotic Josephson junctions.Phys.Rev.B 2001,62(9):5931-5935
[134]王震宇等.直流偏置的与RLC谐振器耦合的约瑟夫森结动力学行为的数值模拟.物理学报.2000,50(10)1996-1999
[135]王震宇等.直流偏置的约瑟夫森结动力学行为的研究.苏州大学学报.2002,18(2):62-66;
[136]王震宇等.rf-偏置约瑟夫森结的混沌控制以及热噪声的影响研究.低温物理学报.2001,23(4):285-290
[137]Wang Zhengyu.Controlling chaos in the rf-biased Josephson junction with thermal noise.Journal of Superconducitivity.2004,17(2):233-237
[138]Zhou Shi-Ping,et al.Bifurcation,chaotic phenomena and control of chaos in a one-dimensional discrete Josephson lattice.ChinesePhysics.2003,12(5)557-561
[139]徐慧芬等.DC和AC激励超导隧道结阵发性混沌研究.低温物理学报.1998,20(4):304-307
[140]徐慧芬.rf-偏置超导隧道结阻尼特性与周期、次谐波和混沌现象.低温物理学报.2001,23(1):58-62
[141]徐慧芬.rf-偏置超导隧道结的周期次谐波和混沌现象研究.低温物理学报.2000,22(3):236-239
[142]Xu Huifen,et al.Chaos in superconducting tunnel junctions.J.Appl.Phys.1995,78(11):6664-6669
[143]Li Qiingdu,et al.A computer-assisted proof of chaos in Jisephson junctions.Chaos Solitions and Fractals.2006,27:25-30
[144]Nayak C R and Kuriakose V C.Dynamics of coupled Josephson junctions under the influence of applied field.Phys.Lett.A.2007,365:284-289
[145]Benz S P and Burroughs C J.Coherent emission from two-dimensional Josephson junction arrays.Appl.Phys.Lett.1991,58(19):2162-2164
[146]周铁戈等.约瑟夫森结的电感效应及新型可调谐滤波器.世界科技研究与发展。2005,27(3):12-15
[147]Siddiqi I,et al.Direct Observation of Dynamical Bifurcation between Two Driven Oscillation States of a Josephson Jnnction.Phys.Rev.Lett.2005,94(2):027005-027008
[148]Teitsworth S W,et al.Nonlinear oscillations and chaos in electrical breakdown in Ge.Phys.Rev.Lett.1983,51(9):825-828
[149]Teitsworth S W and Westervelt R M.Chaos and broadband noise in extrinsic photoconductors.Phys.Rev.Lett.1984,53(27):2587-2590
[150]Teitsworth S W and Westervelt R M.Nonlinear transient response of extrinsic Ge far-infrared photoconductors J.Appl.Phys.1985,57(12):5457-5469
[151]Teitsworth S W and Westervelt R M.Sub-harmonic and chaotic response of periodically driven extrinsic Ge photoconductors.Phys.Rev.Lett.1986,56(5):516-519
[152]Teitsworth S W and Westervelt R M.Nonlinear dynamics and chaos in extrinsic photoconductros.Physica.1986,23D:187-194
[153]Teitsworth S W and Westervelt R M.Frequency locking quasi-periodicity and chaos in extrinsic Ge.Phys.Rev.Lett.1986,57(8):1060-1063
[154]Westervelt R M,et al.Scaling structure of attractor at the transition from quasi-periodicity to chaos in electronic transport in Ge.Phys.Rev.Lett.1987,59(2)157-160
[155]Teitsworth S W.The physics of space charge instabilities and temporal chaos in extrinsic photoconductors.Applied Physics A.1989,48:127-136;
[156]Westervelt R M,et al.Dynamics of space charge domains in ultra-pure Ge.Phys.Rev.Lett.1992,68(3):369-372
[157]Teitsworth.S W,et al.Chaotic motion of space charge wave fronts in semiconductors under tome independent.Phys.Rev.E.2001,63:056216-1-046216-7
[158]Parisi J,et al.Spontaneous oscillations and chaos in p-Germanium.Phys.Lett.1985,108A:407-412:Parisi J,et.al.A p-Ge semiconductor experiment showing chaos and hyperchaos.Physcis D.1989,35:425-435;Parisi J,et al.Experiment progress in the nonlinear behavior of semiconductors.Appl.Phys.A 1989,48:107-110
[159]Justice R J,et al.Nonlinear oscillations and chaos in n-InSb.Phys.Lett.1985,108A:462-464
[160]Maracas G.N,et al.Low frequency oscillations and routes to chaos in semi-insulation GaAs.Physica.1985,134B:276-280
[161]Prettl W.et al.Oscillations and chaotic current fluctuations in n-GaAs.EUROPHYSICS LETT.1987,3(4):401-406;Prettl W,et al.Chaotic fluctuation and formation of a current filament in n-type GaAs.Phys.Rev.Lett.1991,66.(23):3044-047;Prettl W,et al.Regular chaotic current oscillations in n-type GaAs in transverse and longitudinal magnetic fields.Phys.Rev.B.1992,45(20):12137-12140
[162]Yamada K,et al.Chaotic conductivity oscillation in n-type Si by impact ionization in freeze out temperature range.Solid State Electronics.1988,31:809-812
[163]Knap W,et al.Low frequency and chaotic current oscillations in semi-insulating GaAs.Solid State Electronics.1988,31:813-816
[164]Scholl E.Nonlinear energy relaxation oscillations and chaotic dynamics.Solid State Electronics.1988,31:539-542:Scholl E.Theoretical approaches to nonlinear and chaotic dynamics of generation-recombination processes on semiconductors.Applied Physics A.1989,48:95-106:Scholl E,et al.Dynamics Hall effect as a mechanism for self-sustained oscillations and chaos in semiconductors.Phys.Rev.Lett.1991,66(18):2372-2375:Scholl E,et al.Control of chaos spatiotemporal spiking by time delay auto-synchronization.Phys.Rev.E.1999,60(5):5426-5434
[165]Bonilla L L.Small signal analysis of spontaneous current instabilities in extrinsic semiconductors with trapping:application to ultrapure p-type germanium.Phys.Rev.B.1992,45(20):11642-11653
[166]Peinke J,et al.Spatial coherence of nonlinear dynamics in a semiconductors experiment.Phys.Rev.B.1993,47(1):115-124
[167]Shiau You-Hsien and Cheng Yi-Chen,Nonlinear response and driven chaos in n-type GaAs compenstated with Ni impurities.Phys.Rev.B 1995,52(3):1698-1707
[168]Shiau You-Hsien and Cheng Yi-Chen.Hybird electric field domains leading to spatiotemporal chaos in n-GaAs.Phys.Rev.B 1997,56(15):9247-9250
[169]Cheng Yi-Chen,et al.Two level model and the dynamics Hall effect in nonlinear semiconductors.Phys.Rev.B.2003,68:035211-1-035211-6;Two level model of longitudinal magnetic field induced current instability and chaos in n-GeAs.Phys.Rev.B.2005,72:205201-1-205201-7
[170]Joshi NV.Analytical approach towards transient phenomena in photoconductors.Phys.Rev.B.1983,27(10):6272-6278;Joshi N.V.New kind of noise in photoconductors.Phys.Rev.B.1985,32(2):1009-1012
[171]Joshi N V.Simulation study of transient behavior of photoconductivity.Phys.Rev.B.1991,43(12):9935-9937
[172]Joshi N V.Detection of attractors and chaos in intrinsic photoconductors.Phys.Rev.B.1993,47(7):3983-3986
[173]Markus A S.Power law dependence found on the lifetime of a photoconductor chaotic transient.Phys.Rev.E.1997,55(2):1342-1346
[174]Markus A S.Numerical crisis found in the fixed step intergration of a photoconductor model.Phys.Rev.E.1997,56(1):88-93
[175]马丽芹等.混沌激光对非本征光导型探测器的混沌干扰机制.强激光与粒子束.2002,14(4):481-484:连续波激光辐照PV型HgCdTe探测器的新效应.强激光与粒子束.2002,14(6):811-814
[176]马丽芹等,PVHgCdTe型光探测器中的混沌及其诊断.强激光与粒子束.2003,15(1):37-39:激光辐照光电探测器的非线性效应.青岛科技大学学报.2003,24(1):87-90
[177]Golik L L,et al.Experimental and numerical,investigations of stochastic dynamics in semiconductors.Sov.Phys.Semiconcond.1987,21(8):833-838
[178]Golik L L,et al.Nonlinear oscillations and chaos in CdS crystals under temperature-electric instability conditions.Phys.Stat.Sol.199,162(8):199-211
[179]Kyritsi K G,et al.Chaotic Photoconductivity.Nonlinear Phenomena in Complex Syst.1999,2(4):41-47
[180]Kyritsi K G,et al.The period doubling route to chaos of the electrical conductivity in excited photoconductors.Chaos,Soliton and Fractals.2002,13:989-996
[181]Arecchi F T,et al.Experimental Evidence of Subharmonic Bifurcations,Multistability,and Turbulence in a Q-Switched Gas Laser.Phys.Rev.Lett.1982,49(17):1217-1220
[182]Mukai T,Otsuka K.New route to optical chaos:Successive-subharmonic-oscil-lation cascade in a semiconductor laser coupled to an external cavity.Phys.Rev.Lett.1985,55(17):1711-1714
[183]Weiss C O,et al.Instabilities and chaos of a single mode NH_3 ring laser.Opt.Comm.1985,52(6):405-408
[184]Weiss C O.Routes to chaotic emission in a cw He-Ne laser.Phys.Rev.A.1983,28(2):892-895
[185]Gioggia R S,Abraham N B.Routes to Chaotic Output from a Single-Mode,dc-Excited Laser.Phys.Rev.Lett.1983,51(8):650-653
[186]Tredicce J R,et al.Experimental evidence of mode competition leading to optical bistability in homogeneously broadened lasers.Opt,comm.1986,56(6):435-439
[187]Lugiato L A.Self pulsing inm dispersive optical bistability.Opt.Comm.1980,33(1):108-112
[188]Theodore E.Cohn and David J.Lasley.Site of the accelerating nonlinearity underlying luminance-change detection.J.Opt.Soc.Am.A,1985,2(2):202-205
[189]陆启生,范正修,陈裕泽等.激光辐照效应.北京:国防工业出版社,2002.389-390.
[1901]陆启生,范正修,陈裕泽等.激光辐照效应.北京:国防工业出版社,2002.387-388.
[191]Aihara K.Chaos engineering and its application to parallel distributed processing with chaotic neural networks.Proceddings of the IEEE.2002,90(5):919-930
[192]方锦清.驾驭混沌与发展高新技术.北京:原子能出版社,2002:254-264
[193]Ottino J.M.et al.Chaos,Symmetry,and Self-Similarity:Exploiting Order and Disorder in Mixing Processes.Science.1992,257(5071):754-760.
[194]Abel A,Schwarz W.Chaos communications-principles,schemes,and system analysis.Proceddings of the IEEE.2002,90(5):691-710
[195]Chen G,Lai D.Feedback Anticontrol of Discrete Chaos.International Journal of Bifurcation and Chaos.1998,8,(7):1585-1590
[196]Wang X F,Chen G R.ON FEEDBACK ANTICONTROL OF DISCRETE CHAOS.International Journal of Bifurcation and Chaos.1999,9(7):1435-1441
[197]Yang L,Liu Z R,Chen G R.CHAOTIFYING A CONTINUOUS-TIME SYSTEM VIA IMPULSIVE INPUT.International Journal of Bifurcation and Chaos.2002,12(5):1121-1128
[198]任海鹏等.基于直接延迟反馈的混沌反控制.物理学报.2006,55(6):2694-2701
[199]Zhang G Q,Kim F M,Chen G R.GENERATING CHAOS VIA A DYNAMICAL CONTROLLER.International Journal of Bifurcation and Chaos.2001,11(3):865-869
[200]Lu Jinhu,et al.Generating chaos with a switching piecewise-linear controller.Chaos.2002,12(12):344-348
[201]关新平等.连续时间稳定线性系统的混沌反控制研究.物理学报.2002,51(10):2216-2220
[202]吴杭生,管惟炎,李宏成.超导电性·第二类超导体和弱连接超导体.北京:科学出版社,1979.259-270
[203]刘秉正,彭建华.非线性动力学.北京:高等教育出版社,2004.44-46
[204]王东生,曹磊.混沌、分形及其应用.北京:中国科学技术大学出版社,1995.88-92
[205]Wolf A,et al.Determining Lyapunov exponent from a time series.Physica.1985,16D:285-317
[206]Kautz R L.Activation energy for thermally induced escape from a basin of attraction.Phys.Lett.A 1987,125(6-7):315-319
[207]Voss R F.Noise characteristics of an ideal shunted Josephson junction.Journal of Low Temperature Physics.1981,42(1-2):151-163
[208]姚希贤,肖婉如.关于临界电流被周期性调制的约瑟夫森结.低温物理.1982,4(3):177-183
[209]张军琴,林涛,周引穗等.激光辐照下约瑟夫森结的I-V特性.光子学报.2002,31(3):317-319
[210]Sch(o|¨)n G and Zaikin A D Quantum coherent effects,phase transitions,and the dissipative dynamics of ultra small tunnel junctions.Phys.Rep.1990,198:237-412
[211]Kuang Le-Man et al.Dynamics interaction of mesoscopic Josephson junctions with quantized electromagnetic fields.Phys.Rev.B.1996,53(17):11764-11769
[212]匡乐满.量子光场中的介观Josephson界的流压台阶.湖南师范大学自然科学学报.1996,19(1):25-30
[213]邹健等.双模非经典光场辐照下介观约瑟夫森结中超流的动力学行为.物理学报.1997,46(11):2233-2240
[214]Eberly J H,Narozhny N B and Sanchez-Mondragon.Periodic Spontaneous Collapse and Revival in a Simple Quantum Model.Phys.Rev.Lett.1980,44(20):1323-1326
[215]Rempe G,Walther H and Klein N.Observation of quantum collapse and revival in a one-atom maser.Phys.Rev.Lett.1987,58(4):353-356
[216]ZHANG Li-li,et al.Mesoscopic Josephson junctions in the presence of non-classical multimode electromagnetic field.Basic Sciences Journal of Textile University.2007,20(1):75-79
1217]张莉莉.介观约瑟夫森结超导环与三模压缩光场的相互作用.荆门职业技术学院学报.2007,22(3):52-55
[218]ZHAO-XIAN YU et al.Interaction of mesoscopic Josephson junction with superposition of even and odd coherent states.Journal of Modem Optics.2001,48(12):1811-1818;Zhang You-Bang.Interaction of mesoscopic Josephson junction with the excited even and odd coherent states.Chinese Physics.2005,14(5):1044-1050
[219]Yu Zhao-xian,et al Interaction of a mesoscopic Josephson junction with the second-order excitation of the even coherent state.J.Opt.B:Quantum Semicalss.Opt.207,2:799-801
[220]焦志勇、于肇贤.介观约瑟夫森结与单模量子光场的相互作用.石油大学学报.2002,26(6):127-128
[221]Kastner M A.The single-electron transistor.Rev.Mod.Phys,1992,64:849-858
[222]Shnirman A,et al,Quantum manipulations of small Josephson junctions.Phys.Rev.Lett 1997,79:2371-2374
[223]Makhlin Y,et al..Josephson-junction qubits with controlled couplings.Nature.1999,398:305-307
[224]Makhlin Y,et al.Quantum-state engineering with Josephson-junction devices.Rev.Mod.Phys.2001,73:357-400
[225]Nakamura Y,et al.Coherent control of macroscopic quantum states in a single-Cooper-pair box.Nature.1999,398:786-788
[226]Martinis J.M,et al.Rabi Oscillations in a Large Josephson-Junction Qubit.Phys.Rev.Lett.2002,89(11):117901-117904
© 2004-2018 中国地质图书馆版权所有 京ICP备05064691号 京公网安备11010802017129号 地址：北京市海淀区学院路29号 邮编：100083 电话：办公室：(+86 10)66554848；文献借阅、咨询服务、科技查新：66554700 |