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4
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39149094937
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10.1021/cm702303r
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H. Hiramatsu, H. Yanagi, T. Kamiya, K. Ueda, M. Hirano, and H. Hosono, Chem. Mater. 20, 326 (2008). 10.1021/cm702303r
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(2008)
Chem. Mater.
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Hiramatsu, H.1
Yanagi, H.2
Kamiya, T.3
Ueda, K.4
Hirano, M.5
Hosono, H.6
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5
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77955195370
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The full-potential LAPW method, as implemented in the WIEN2K package, has been used for all calculations. Up to 840 inequivalent k points have been utilized to achieve the self-consistency with the energy convergency better than 0.05 meV.
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The full-potential LAPW method, as implemented in the WIEN2K package, has been used for all calculations. Up to 840 inequivalent k points have been utilized to achieve the self-consistency with the energy convergency better than 0.05 meV.
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6
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77955184116
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In Ref., unconventional notations for the high symmetry points are used; conventional A (π,0,π ) is called R, and conventional R (π,π,π ) is called A. I am using the standard notations.
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In Ref., unconventional notations for the high symmetry points are used; conventional A (π, 0, π) is called R, and conventional R (π, π, π) is called A. I am using the standard notations.
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7
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77955184362
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I have tried only a checkerboard antiferromagnetic arrangement since I do not see any a priori reason for any other antiferromagnetic ordering (the fact that the crystal structure coincides with that of pnictide superconductors is not an argument at all that this material would assume the same exotic magnetic structure). Of course, this does not mean that there are no spin fluctuations with a finite wave vector; it only tells us that if such fluctuations occur, they occur at a wave vector, different from π,π (in the unfolded Brillouin-zone notation).
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I have tried only a checkerboard antiferromagnetic arrangement since I do not see any a priori reason for any other antiferromagnetic ordering (the fact that the crystal structure coincides with that of pnictide superconductors is not an argument at all that this material would assume the same exotic magnetic structure). Of course, this does not mean that there are no spin fluctuations with a finite wave vector; it only tells us that if such fluctuations occur, they occur at a wave vector, different from π, π (in the unfolded Brillouin-zone notation).
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8
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0013291410
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10.1063/1.1324720
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I. I. Mazin, Appl. Phys. Lett. 77, 3000 (2000). 10.1063/1.1324720
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(2000)
Appl. Phys. Lett.
, vol.77
, pp. 3000
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Mazin, I.I.1
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