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Three-dimensional solitons in Bose-Einstein condensates with spin-orbit coupling and Bessel optical lattices

机译:Bose-Einstein中的三维孤子用旋转轨道耦合和贝塞尔光学格凝集

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摘要

Applying a variational approach and numerical analysis to the system of Gross-Pitaevskii equations, we find three-dimensional (3D) stable solitons in binary atomic Bose-Einstein condensates with spin-orbit coupling (SOC) and out-of-phase linear and nonlinear Bessel optical lattices. We discuss the stability of 3D solitons by utilizing their norm and energy. The introduction of Bessel potentials makes the evolution and collisions of solitons more stable and improves their resistance to collapse. Depending on the strength of the intra- and intercomponent spatial modulation of the nonlinearity and SOC, we find stable solitons of the semivortex and mixed-mode structures. Furthermore, we show that the solitons are stable against small perturbations in propagation and collisions.
机译:应用变分别方法和数值分析对粗加利平的系统,我们发现二进制(3D)稳定孤子在二进制原子Bose-Einstein凝结水中,具有旋转轨道耦合(SoC)和外相线性和非线性 贝塞尔光学格。 我们利用其常态和能量讨论了3D孤子的稳定性。 贝塞尔潜力的引入使孤子的进化和碰撞更稳定并提高了它们对崩溃的抵抗力。 根据非线性和SOC的内部间隙和互相空间调制的强度,我们发现半粒子和混合模式结构的稳定孤子。 此外,我们表明孤子对传播和碰撞中的小扰动稳定。

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