Heusler alloys, first discovered by F. Heulser in 1903, still attract many researchers due to their fascinating phenomena such as high Tc temperature, Half-metallicity, transport properties, magnetic properties, and etc. One of the most fascinating properties of this material is their magnet moment values that can be predicted using a simple calculation called Slater-Pauling rule. To unravel such as this phenomenon, First Principles Study such as Density Functional Theory (DFT) had been conducted by many researchers to predict the magnetic moment of this material. Although DFT calculations can predict the magnetic moment of many Heusler Alloys, DFT is still not able to give the information about the value of Hubbard parameters that refer to their specific magnetic moment value of the Heulser Alloy. On the other hand, the interactions that strongly occur in the Heusler Alloy system, particularly for magnetic moment formation, are estimated emerging from such as Hubbard interaction, and spin interaction. Therefore, we propose to do a theoretical study of Full-Heusler Alloy system Fe2MnAl to obtain the Hubbard parameter values (U) by using DFT-based tight-binding (TB) calculation by incorporating the Hubbard repulsion (U) and spin interaction (J) and solve it using Mean Field Theory (MFT) framework. We extract the TB parameters by using DFT+Wannier90 to obtain the more realistic tight-binding parameters. Our main goals are to obtain the predicted Hubbard Parameter value refers to the specific of U and J value.
Heusler Alloy, Fe2MnAl, Magnetic Moment, Tight-Binding, Density Functional Theory, Mean-Field Theory
1. to obtain the Hubbard parameter that refers to the magnetic moment prediction value of Fe2MnAl using DFT-based tight-binding calculations.
2. to provide pieces of information about Heulser Alloy for researchers who would study further in the future.
This theoretical study of Full-Heusler Fe2MnAl is modelled using DFT-based Tight-Binding model. We construct the Hamiltonian model and incorporate the Hubbard (U), the spin interaction term (J), and solve it using the Mean-Field Theory framework. Then, to solve our calculation, we use FORTRAN90 as language program, LAPACK (to handle matrix operation), and MPI (to handle huge computational scheme).
Anugrah Azhar, M.Si. (Universitas Islam Negeri Syarif Hidayatullah Jakarta)
Muhammad Aziz Majidi, Ph.D. (Universitas Indonesia)
1) HCP 2.0 (suggested from WhatsApp LIPI GRID group member)
2) Fortran90 (Main program)
3) Openmpi (parallel computing)
4) Lapack (to handle huge matrices operation)
5) Blas (environment for Lapack)
6) Quantum-Espresso (DFT program)
7) Wannier90 (to extract tight-binding parameter)
8) YAMBO (for DFT+GW+BSE calculation)
9) m4 (environment for YAMBO)
10) netcdf4 (environment for YAMBO)
11) 16 computing nodes (128 cores)
The research result would be published in indexed National/International reputational Journal
01/02/2019 - 31/07/2019