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Microwave oscillator based on an intrinsic BSCCO-type Josephson junction

机译:微波振荡器基于内在BsCCO型约瑟夫森结

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摘要

The electrical behavior of anisotropic BSCCO single crystals is modeled by mutually coupled long Josephson junctions. For the basic fluxon modes with one fluxon per layer, the fluxons will arrange themselves in an anti phase configuration (triangular lattice) because of the mutual repulsion. We are interested in the in-phase modes (square lattice) desired for many potential applications. We consider two mechanisms (i) intrinsic locking by out of phase oscillations at the trailing edge and (ii) locking by an external high-Q resonator with a resonance frequency corresponding to fluxon in-phase motion. The resulting model is a set of coupled nonlinear partial differential equations. By direct numerical simulations we have demonstrated that the qualitative behavior of the combined intrinsic Josephson junction and cavity system can be understood on the basis of general concepts of nonlinear oscillators interacting with a resonator. For some region of the parameter space it is possible to reach the desired synchronous state, making the system potentially suitable for applications. We also consider the system in the flux flow mode under a high magnetic field.
机译:各向异性BSCCO单晶的电学行为是通过相互耦合的长约瑟夫森结建模的。对于每层具有一个通量的基本通量模式,由于相互排斥,各通量将以反相构造(三角形晶格)排列。我们对许多潜在应用所需的同相模式(方格)感兴趣。我们考虑两种机制(i)通过在后缘的异相振荡进行固有锁定,以及(ii)通过外部高Q谐振器进行锁定,该谐振器的谐振频率与磁通同相运动相对应。结果模型是一组耦合的非线性偏微分方程。通过直接数值模拟,我们已经证明,基于非线性振荡器与谐振器相互作用的一般概念,可以理解组合的固有约瑟夫逊结和腔系统的定性行为。对于参数空间的某些区域,有可能达到所需的同步状态,从而使该系统潜在地适合于应用。我们还考虑了在强磁场下系统处于磁通流模式。

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