Abstract We investigate solitons in nonlinear media with oscillatory nonlocal response, which are confined within a rectangular boundary. We find that the profile of soliton exhibits a nearly Gaussian shape regardless of the boundary value, and is located in the center of the rectangle. The profile of nonlinear refractive index, which exhibits a bell-shaped or oscillatory pattern, is strongly related to the value of the boundary and the degree of nonlocality. The normalized amplitude can also influence the profile of nonlinear refractive index. The stability of the soliton depends on its location within the domain defined by the function relationship curve of the propagation constant and the boundary, the degree of nonlocality, or the normalized amplitude. We further demonstrate the robustness of soliton propagation by the application of initial transverse velocity on solitons and the incident of solitons deviating from the center of the system, resulting in a snake-shaped propagation and chaoticon-shaped pattern.
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