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Defect solitons in parity-time symmetric optical lattices with self-defocusing nonlinearity

机译:具有自散焦非线性的奇偶时间对称光学晶格中的缺陷孤子

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The existence and stability of defect solitons in parity-time (PT) symmetric optical lattices with self-defocusing nonlinearity are reported. It is found that various solitons can exist in different gaps for different defects. All of the solitons have real and imaginary parts of opposite parities. For positive defects, fundamental and multipole solitons can exist stably in the semi-infinite gap and the first gap, respectively. For zero or negative defects, fundamental and multipole solitons can exist stably in the first gap and the second gap, respectively. For solitons with positive and negative defects, there exists a cutoff point of the propagation constant above which the defect solitons vanish. The relation with the cutoff point and the depth of PT potentials is studied. The influence of the imaginary part of the PT-symmetric potentials on soliton stability is given.
机译:报道了具有自散焦非线性的奇偶时间对称光学晶格中缺陷孤子的存在和稳定性。发现各种孤子可以以不同的间隙存在于不同的缺陷中。所有孤子具有相对奇偶性的实部和虚部。对于正缺陷,基本和多极孤子可以分别稳定存在于半无限间隙和第一间隙中。对于零缺陷或负缺陷,基本和多极孤子可以分别稳定地存在于第一间隙和第二间隙中。对于具有正缺陷和负缺陷的孤子,存在传播常数的临界点,高于该临界点,缺陷孤子将消失。研究了与截止点和PT电位深度的关系。给出了PT对称势虚部对孤子稳定性的影响。

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