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coupling strength meaning in Chinese

耦合强度

Examples

  1. It " s fit for the polaronic models of all coupling strength
    Feynman路径积分方法适用于各种耦合强度的极化子模型。
  2. For coupled - quantum - dot systems , no matter the spatial symmetry , size and tunnel coupling strength between quantum dots are all controllable . in this way , the dream of controlling solids is realized . for this reason , the transport properties of systems consisting mutiple quantum dots have attracted the interest of physicists
    对于耦合量子点体系,无论其组成的量子点的空间对称性,还是量子点的尺寸、相互之间的耦合强度都是人为可以调控的,从而实现了人们操纵固体的梦想,并因此而受到广泛的关注。
  3. This paper proposes the occasional coupling synchronization scheme of the active - passive decomposition ( active - occasional coupling ) . this scheme consists of synchronization and autonomous phases . in the former , the synchronization scheme is used to synchronize the drive and the response systems ; in the latter , small errors will lead to the two systems separated from each other and desynchronization . but if the synchronization phases are large enough , the full synchronization will be obtained . the synchronization condition is discussed theoretically . the spatiotemporal chaos in coupled map lattice system is achieved and the synchronization condition is given . moreover , the relation between the synchronization phases and the coupling strength is investigated numerically
    提出了离散系统中的主动-间隙耦合同步方法.该方法由同步相和自治相组成.在同步相,同步方案使得混沌系统趋于同步,而在自治相,两系统间的误差将迅速放大,导致失同步.但只要同步相足够大,最终可实现系统的准确同步.还从理论上讨论了同步条件,并利用该方法实现了耦合映象格子时空混沌系统中的混沌同步,给出了同步条件以及同步相与耦合强度的关系
  4. Two controlled bifurcation diagrams verses feedback strength are obtained respectively . it is found that the value of critical feedback strength is increased linearly as the coupled strength is increased linearly . the cml with sf loses synchronization and intermittency occurs if control strength is greater than the critical feedback strength
    对于时延反馈控制,临界反馈控制值线性地随着耦合映象格子的耦合强度的线性增长而增大;当控制强度大于临界反馈控制值时,具有无标度拓扑结构的耦合映象格子系统会失去同步状态进而出现间歇振荡现象。
  5. In the absence of signals , there is a transition phenomenon hi the firing rate which is only occurred under condition of the coupling between each neuron units , and there are two regions in the transition diagram of noise intensity and coupling strength plane : one is the non - sensitive to both noise intensity and coupling strength region , the other is the sensitive one
    发现了由于耦合的存在,增大噪声强度会导致相变。同时进一步研究了在无信号输人的情况下,神经系统的激发率随噪声强度和耦合强度的变化,发现了在一定的噪声强度的作用下,神经系统的激发率到达一个峰值,即存在“同步共振”的现象。
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