2004
DOI: 10.1016/j.jallcom.2004.04.030
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First-principles investigation of L10-disorder phase equilibria of Fe–Ni, –Pd, and –Pt binary alloy systems

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Cited by 82 publications
(76 citation statements)
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“…The results are shown in Fig. 1 [5][6][7]. One can confirm that the heats of formation of FePd and FePd 3 are negative while that of Fe 3 Pd is positive, indicating the correct tendency of the phase stability.…”
Section: Ground State Analysismentioning
confidence: 69%
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“…The results are shown in Fig. 1 [5][6][7]. One can confirm that the heats of formation of FePd and FePd 3 are negative while that of Fe 3 Pd is positive, indicating the correct tendency of the phase stability.…”
Section: Ground State Analysismentioning
confidence: 69%
“…By employing FLAPW [3] within GGA [4], the total energies of a set of ordered compounds are calculated as a function of lattice constant, r. [5][6][7] Those ordered phases are Fe 3 Pd and FePd 3 with L1 2 structure and FePd with L1 0 structure in addition to Fe and Pd with fcc structure. In view of the fact that the ground state of Fe is not fcc but is bcc, the additional calculation is carried out for bcc-Fe.…”
Section: Ground State Analysismentioning
confidence: 99%
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“…[3,4] Recently, the author and his coworkers have performed first-principles calculations of L1 0 -disorder phase boundary in a series of Fe-based alloys including Fe-Ni, Fe-Pd and Fe-Pt systems. [5][6][7][8] And it has been demonstrated that the L1 0 -disorder transition temperatures were obtained with very high accuracy for Fe-Pd and Fe-Pt systems. For Fe-Ni system, the first-principles calculations revealed [9] the existence of an L1 0 ordered phase although this phase has been missing in the conventional phase diagram.…”
Section: Introductionmentioning
confidence: 94%
“…The lattice-vibration effects are evaluated based on the Debye-Grüneisen theory within the quasi-harmonic approximation. [10] The procedure of calculating the vibrational contributions has been amply demonstrated in previous articles [5][6][7][8][9]11,12] and the reader interested in the procedure should consult them. The binding energy curve which is equivalent to the heat of formation curve for each phase n provides with the bulk modulus, Debye temperature and Grüneisen constant, and based on this information, vibrational energy and entropy are derived in a straightforward manner.…”
Section: Phase Equilibria Calculationsmentioning
confidence: 99%