An efficient and accurate numerical method for computing the ground states of three-dimensional rotating dipolar Bose-Einstein condensates under strongly anisotropic trap
This paper proposes an efficient, spectrally accurate, and memory-economic numerical method combining a preconditioned conjugate gradient algorithm with an anisotropic truncated kernel method to compute the complex ground states of three-dimensional rotating dipolar Bose-Einstein condensates under strongly anisotropic traps, successfully addressing challenges like kernel singularities and fast rotation to reveal novel patterns such as bent vortices.