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Adiabatic Nonlinear Probes Of One-dimensional Bose Gases

机译:一维玻色气体的绝热非线性探针

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We discuss two complimentary problems: adiabatic loading of one-dimensional bosons into an optical lattice and merging two one-dimensional Bose systems. Both problems can be mapped to the sine-Gordon model. This mapping allows us to find power-law scalings for the number of excitations with the ramping rate in the regime where the conventional linear response approach fails. We show that the exponent of this power law is sensitive to the interaction strength. In particular, the response is larger, or less adiabatic, for strongly (weakly) interacting bosons for the loading (merging) problem. Our results illustrate that in general the nonlinear response to slow relevant perturbations can be a powerful tool for characterizing properties of interacting systems.
机译:我们讨论两个互补的问题:将一维玻色子的绝热加载到光学晶格中以及将两个一维玻色系统合并。这两个问题都可以映射到正弦-戈登模型。这种映射使我们能够在常规线性响应方法失败的情况下,以斜坡速率找到激励次数的幂律定标。我们表明,该幂律的指数对相互作用强度敏感。特别是对于强烈(弱)相互作用的玻色子,对于加载(合并)问题,响应较大或绝热较小。我们的结果表明,一般而言,对慢速相关扰动的非线性响应可以成为表征相互作用系统特性的有力工具。

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