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An optimized cluster density matrix embedding theory

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We propose an optimized cluster density matrix embedding theory (CDMET). It reduces the computational cost of CDMET with simpler bath states. And the result is as accurate as the original… Click to show full abstract

We propose an optimized cluster density matrix embedding theory (CDMET). It reduces the computational cost of CDMET with simpler bath states. And the result is as accurate as the original one. As a demonstration, we study the distant correlations of the Heisenberg J 1–J 2 model on the square lattice. We find that the intermediate phase (0.43 ≲ J 2 ≲ 0.62) is divided into two parts. One part is a near-critical region (0.43 ≲ J 2 ≲ 0.50). The other part is the plaquette valence bond solid (PVB) state (0.51 ≲ J 2 ≲ 0.62). The spin correlations decay exponentially as a function of distance in the PVB.

Keywords: matrix embedding; embedding theory; optimized cluster; cluster density; density matrix

Journal Title: Chinese Physics B
Year Published: 2021

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