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Experimental observation of symmetry-breaking nonlinear modes in an active ring

机译:主动环中对称破坏非线性模式的实验观察

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Solitons are large-amplitude, spatially confined wave packets in nonlinear media. They occur in a wide range of physical systems, such as water surfaces, optical fibres, plasmas, Bose-Einstein condensates and magnetically ordered media. A distinguishing feature of soliton behaviour that is common to all systems, is that they propagate without a change in shape owing to the stabilizing effect of the particular npnlinearity involved. When the propagation path is closed, modes consisting of one or several solitons may rotate around the ring, the topology of which imposes additional constraints on their allowed frequencies and phases. Here we measure the mode spectrum of spin-wave solitons in a nonlinear active ring constructed from a magnetic ferrite film. Several unusual symmetry-breaking soliton-like modes are found, such as 'Moebius' solitons, which break the fundamental symmetry of 2π-periodicity in the phase change acquired per loop: a Moebius soliton needs to travel twice around the ring to meet the initial phase condition.
机译:孤子是非线性介质中的大幅度空间受限波包。它们存在于广泛的物理系统中,例如水面,光纤,等离子体,玻色-爱因斯坦凝聚物和磁性有序介质。所有系统共有的孤子行为的一个显着特征是,由于所涉及的特定npnlinearity的稳定作用,它们在传播时不会发生形状变化。当传播路径关闭时,由一个或几个孤子组成的模式可能会绕环旋转,其拓扑会对其允许的频率和相位施加其他约束。在这里,我们测量了由磁性铁氧体薄膜构成的非线性有源环中自旋波孤子的模式谱。发现了几种不寻常的对称破坏类孤子模,例如“莫比乌斯”孤子,它打破了每个环路获得的相变中2π周期的基本对称性:一个莫比乌斯孤子需要绕环行两次才能满足初始相状态。

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