论文标题
磁性主动反馈环中复杂动力模式形成的物理实现
Physical realization of complex dynamical pattern formation in magnetic active feedback rings
论文作者
论文摘要
我们报告了单个驱动的,阻尼的系统中立方复合物Ginzburg-Landau物理学的清洁实验实现。为了在主动磁性薄膜的反馈环附近传播的明亮和深色孤立波的数字预测的复杂动力学行为和模式形成的四个类别:(1)定期呼吸; (2)复杂的复发; (3)自发的空间移动; (4)间歇性。 These nontransient, long lifetime behaviors are observed in microwave spin wave envelopes circulating within a dispersive, nonlinear yttrium iron garnet waveguide operating in a ring geometry where the net losses are directly compensated for via linear amplification on each round trip O(100 ns).这些行为表现出从数十至数千个往返时间O($μ$ S)的周期,并且在1000个时期内稳定O(MS)。我们介绍了这些动力学行为的10个观察结果,这些观察涵盖了有吸引力的立方非线性,分散性和外部野外强度的实验可访问范围,这些范围支持在四波混合的主导状态下向后体积旋转波的自我生成。三波分裂并非明确禁止,被视为非线性损失的附加来源。以前,在数值上可以观察到,明亮孤立波的这些长寿命行为中的每一个。但是,在有吸引力的非线性中,暗孤立波的动态模式形成完全是新颖的,并且据报道了周期性的呼吸和复杂复发行为。所有行为均在组速度共同移动框架中确定。
We report the clean experimental realization of cubic-quintic complex Ginzburg-Landau physics in a single driven, damped system. Four numerically predicted categories of complex dynamical behavior and pattern formation are identified for bright and dark solitary waves propagating around an active magnetic thin film-based feedback ring: (1) periodic breathing; (2) complex recurrence; (3) spontaneous spatial shifting; and (4) intermittency. These nontransient, long lifetime behaviors are observed in microwave spin wave envelopes circulating within a dispersive, nonlinear yttrium iron garnet waveguide operating in a ring geometry where the net losses are directly compensated for via linear amplification on each round trip O(100 ns). The behaviors exhibit periods ranging from tens to thousands of round trip times O($μ$ s) and are stable for 1000s of periods O(ms). We present 10 observations of these dynamical behaviors which span the experimentally accessible ranges of attractive cubic nonlinearity, dispersion, and external field strength that support the self-generation of backward volume spin waves in a four-wave-mixing dominant regime. Three-wave splitting is not explicitly forbidden and is treated as an additional source of nonlinear losses. Each of these long lifetime behaviors of bright solitary waves was previously numerically predicted to be observable. The dynamical pattern formation of dark solitary waves in attractive nonlinearity, however, is entirely novel and is reported for both the periodic breather and complex recurrence behaviors. All behaviors are identified in the group velocity co-moving frame.