In the SU(3) triangular-lattice t-J model, doped holes show magnetic correlations similar to the SU(2) square lattice, but two-hole binding energies are substantially larger.
Quantum many-body solver using artificial neural networks and its applications to strongly correlated electron systems
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abstract
With the evolution of numerical methods, we are now aiming at not only qualitative understanding but also quantitative prediction and design of quantum many-body phenomena. As a novel numerical approach, machine learning techniques have been introduced in 2017 to analyze quantum many-body problems. Since then, proposed various novel approaches have opened a new era, in which challenging and fundamental problems in physics can be solved by machine learning methods. Especially, quantitative and accurate estimates of material-dependent physical properties of strongly correlated matter have now become realized by combining first-principles calculations with highly accurate quantum many-body solvers developed with the help of machine learning methods. Thus developed quantitative description of electron correlations will constitute a key element of materials science in the next generation.
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Magnetic correlations in the $SU(3)$ triangular-lattice $t$-$J$ model at finite doping
In the SU(3) triangular-lattice t-J model, doped holes show magnetic correlations similar to the SU(2) square lattice, but two-hole binding energies are substantially larger.