2012
DOI: 10.1103/physrevb.86.144305
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Effect of temperature and compositional changes on the phonon properties of Ni-Mn-Ga shape memory alloys

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Cited by 24 publications
(27 citation statements)
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“…The softening is strongest for Ni–Mn–Ga and depends on composition (i.e., the valence electron number e/a); compare, for example, the phonon dip anomaly for samples with slightly different compositions, Ni52 Mn23 Ga25 and Ni50 Mn29.5 Ga20.0 . Shift of the dip anomaly in Ni–Mn–Ga alloys to lower false|qfalse| has recently been discussed again for Mn‐rich Ni–Mn–Ga alloys (). It has been argued that in the ‘low’ e/a crystals (around e/a=7.5 corresponding to stoichiometric Ni2MnGa) the condensation of phonons leads to modulated phases because of magnetoelastic coupling with a first‐order transition to the intermediate martensitic phase.…”
Section: Phase Diagram and Strain‐glass Phase Of Ti50 Ni50−x Fexmentioning
confidence: 88%
“…The softening is strongest for Ni–Mn–Ga and depends on composition (i.e., the valence electron number e/a); compare, for example, the phonon dip anomaly for samples with slightly different compositions, Ni52 Mn23 Ga25 and Ni50 Mn29.5 Ga20.0 . Shift of the dip anomaly in Ni–Mn–Ga alloys to lower false|qfalse| has recently been discussed again for Mn‐rich Ni–Mn–Ga alloys (). It has been argued that in the ‘low’ e/a crystals (around e/a=7.5 corresponding to stoichiometric Ni2MnGa) the condensation of phonons leads to modulated phases because of magnetoelastic coupling with a first‐order transition to the intermediate martensitic phase.…”
Section: Phase Diagram and Strain‐glass Phase Of Ti50 Ni50−x Fexmentioning
confidence: 88%
“…Both properties may change at a magnetostructural transition. This is expressed quantitatively in terms of the vibrational density of states (VDOS) g ( ϵ ), which can be measured by inelastic neutron scattering or nuclear resonant inelastic X‐ray scattering . VDOS and phonon dispersion relations have been calculated from first principles achieving excellent agreement with experimental data .…”
Section: Disentangling the Microscopic Contributions To The Entropy Cmentioning
confidence: 89%
“…This is expressed quantitatively in terms of the vibrational density of states (VDOS) g ( ϵ ), which can be measured by inelastic neutron scattering or nuclear resonant inelastic X‐ray scattering . VDOS and phonon dispersion relations have been calculated from first principles achieving excellent agreement with experimental data . The expression for S lat resembles S el , where the expression in the parentheses takes into account the Bosonic character of the phonons through the Bose–Einstein distribution function n ( ϵ , T )=(exp( ϵ / k B T )−1) −1 for the occupation numbers, which becomes large for high T or small phonon energies ϵ : trueSnormallnormalanormalt=31.69998ptkB0g()ϵ[1+n()ϵ,Tln1+n()ϵ,T-nϵ,Tlnn()ϵ,T]1.69998ptnormaldϵ4pt …”
Section: Disentangling the Microscopic Contributions To The Entropy Cmentioning
confidence: 94%
“…Ab initio theory has become a sucessful and predictive tool for the description of magnetic shape memory alloys on the atomic scale—in particular for the prototype system Ni 2 MnGa. Regarding the close agreement to experiment with respect to lattice structure and magnetism , electronic structure , phonons , and thermodynamics , it appears natural to address the question about the origin of the complex phase sequence in MSM alloys in the framework of atomistic density functional theory calculations. In this work, we will put special emphasis on the interpretation of the intermediate MSM phases as adaptive microstructures.…”
Section: Introductionmentioning
confidence: 99%