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Solitons Propagation in a Tandem Arrangement of Nonlinear Materials

机译:非线性材料串联排列中的孤子传播

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Spatial and temporal solitons are at the core of many physical, geological, biological, transmission and information processing and other problems. However, in most cases we have focused on their steady behavior, and therefore on homogeneous media and their single soliton eigenvalues spectrum. This has been done even in the case of an all optical simultaneous loss and amplification, where we have assumed stability of those eigenvalues. However, the transient behavior has received little attention, often disregarded under a generic pulse reshaping or experimentally diafragmed as often occurs in large amplifiers. But such transient behavior can be frozen in a periodic nonhomogenous media, tandems, where such behavior corresponds to the soliton convergence in each tandem media, producing a regular but not steady behavior. We discuss the resonant pulse propagation in a two level atom media tandem, described by a real convergence and a Kerr intensity dependent nonlinearity, described by a complex convergence.
机译:时空孤子是许多物理,地质,生物,传输和信息处理以及其他问题的核心。但是,在大多数情况下,我们关注的是它们的稳定行为,因此关注于均质介质及其单个孤子特征值谱。即使在全光同时损失和放大的情况下也可以做到这一点,在这种情况下我们假设了这些特征值的稳定性。但是,瞬态行为很少受到关注,通常在大型脉冲放大器中经常发生的通用脉冲整形或实验性杂乱无章的情况下常常忽略不计。但是,此类瞬态行为可以冻结在周期性的非均匀介质(tandems)中,其中此类行为对应于每个串联介质中的孤子会聚,从而产生规则但非稳定的行为。我们讨论了在两级原子介质串联中的共振脉冲传播(由实际收敛描述)和与Kerr强度有关的非线性(由复杂收敛描述)。

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