New studies explain insulator-to-metal transition of vanadium dioxide

New studies explain insulator-to-metal transition of vanadium dioxide
Changes in the crystal structure and electronic properties of vanadium dioxide occur during its insulator-to-metal phase transition (V blue; O red). Above 67°C (right), large-amplitude, nonlinear lattice vibrations (phonons) lead to a tetragonal crystal structure with mobile electrons (yellow) indicating that the vanadium dioxide is a metal. At lower temperatures (left), the electrons are localized in the atomic bonds in the distorted monoclinic crystal structure indicating that the vanadium dioxide is an insulator. Credit: Oak Ridge National Laboratory

When heated to just above room temperature, the electrical conductivity of vanadium dioxide (VO2) abruptly increases by a factor of 10,000. Experiments coupled with high-performance computation reveal how the unusually large lattice vibrations, which are the oscillations of atoms about their equilibrium positions, stabilize this highly conductive metallic phase.

Achievement of a quantitative description of phase competition and functionality in metal oxides could pay great dividends in the quest to predictively design materials with .

Vanadium dioxide (VO2), a "functional material" that could be used in applications such as smart windows and ultrafast field effect transistors, exhibits an insulator to metal transition upon heating to just above . At the transition temperature, its abruptly increases by a factor of 10,000 and the atomic lattice rearranges from a monoclinic to a tetragonal structure (see figure).

A fundamental description of the physical and electronic properties during the transition in VO2 has remained controversial for over 50 years. Researchers at Oak Ridge National Laboratory employed advanced neutron and X-ray scattering experiments at DOE user facilities, coupled with large-scale first-principles calculations with super computers, to determine the detailed mechanism for the transition.

Their studies, published in Nature, revealed that the thermodynamic force driving the insulator-to-metal transition is dominated by the lattice vibrations (phonons) rather than electronic contributions. In addition, a direct, quantitative determination of the phonon dispersions was achieved, as well as a description of how changing occupancies in the atomic orbitals participate in the phase transition. The low-energy phonons were found to change the bonds between atoms (i.e., electron orbitals), allowing some electrons to travel freely at higher temperatures leading to a metallic state.

This research demonstrates that anharmonic lattice dynamics play a critical role in controlling phase competition in , and provides the complete physical model vital for the predictive design of new materials with unique properties.


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Good vibrations give electrons excitations that rock an insulator to go metallic

More information: J.D. Budai, J. Hong, M.E. Manley, E.D. Specht, C.W. Li, J.Z. Tischler, D.L. Abernathy, A.H. Said, B.M. Leu, L.A. Boatner, R.J. McQueeney, and O. Delaire, "Metallization of vanadium dioxide driven by large phonon entropy." Nature 515, 535-539 (2014). [DOI: 10.1038/nature13865]
Journal information: Nature

Citation: New studies explain insulator-to-metal transition of vanadium dioxide (2015, April 11) retrieved 22 April 2019 from https://phys.org/news/2015-04-insulator-to-metal-transition-vanadium-dioxide.html
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Apr 11, 2015
This is excellent work by Budai and his team.

I am interested in a specific question: why do the vibrating atoms prefer the specific box like shape shown in the right side diagram? All vanadium angles are equal, at 90 degrees. In the left hand picture, vanadium angles are unequal.

In my opinion, the equal angles stem from Art Winfree's law of coupled periodic oscillators, which he proposed in 1967. The blue atoms here are oscillating in a periodic fashion. Winfree's law says that in such a case the oscillating parts (the vanadium atoms) will distribute their oscillations equally within their system. Thus, equal angles. Which, in turn, force some electrons to give up roles that they perform in the insulator version (left side model).

The same Winfree principle applies in the left hand model, but there it applies at the level of the electrons (yellow), not the atoms, because the electron oscillations are superior at that temperature.

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