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Mesh-free canonical tensor products for six-dimensional density matrix: computation of kinetic energy

机译:六维密度矩阵的无网格正则张量积:动能的计算

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The computation of a six-dimensional density matrix is the crucial step for the evaluation of kinetic energy in electronic structure calculations. For molecules with heavy nuclei, one has to consider a very refined mesh in order to deal with the nuclear cusps. This leads to high computational time and needs huge memory for the computation of the density matrix. To reduce the computational complexity and avoid discretization errors in the approximation, we use mesh-free canonical tensor products in electronic structure calculations. In this paper, we approximate the six-dimensional density matrix in an efficient way and then compute the kinetic energy. Accuracy is examined by comparing our computed kinetic energy with the exact computation of the kinetic energy.
机译:六维密度矩阵的计算是电子结构计算中动能评估的关键步骤。对于具有重核的分子,为了处理核尖峰,必须考虑非常精细的网格。这导致较高的计算时间,并且需要大量的存储空间用于密度矩阵的计算。为了降低计算复杂度并避免离散化误差,我们在电子结构计算中使用了无网格规范张量积。在本文中,我们以一种有效的方式近似了六维密度矩阵,然后计算了动能。通过将我们计算的动能与动能的精确计算进行比较来检查准确性。

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