1993Journal of Non-Crystalline SolidsOpen access

Use of periodic approximants in the structure refinement of icosahedral AlCuFe

Eric Cockayne, Rob Phillips, X. B. Kan, S. C. Moss, J. L. Robertson, T. Ishimasa, Masahiro Mori

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Abstract

By exploiting the periodic cells which are approximants to the icosahedral phase, the problem of structure determination of the icosahedral phase can be converted to the standard crystallographic structure refinement problem. As larger approximants are used, structures are obtained which converge to that of the icosahedral phase. We refine the structure of the (hypothetical) 1/1 cubic approximant to icosahedral AlCuFe using this technique, with the aim of determining the structure of the icosahedral phase.

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What this paper is about

By exploiting the periodic cells which are approximants to the icosahedral phase, the problem of structure determination of the icosahedral phase can be converted to the standard crystallographic structure refinement problem. As larger approximants are used, structures are obtained which converge to that of the icosahedral phase. We refine the structure of the (hypothetical) 1/1 cubic approximant to icosahedral AlCuFe using this technique, with the aim of determining the structure of the icosahedral phase.

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Available abstract

By exploiting the periodic cells which are approximants to the icosahedral phase, the problem of structure determination of the icosahedral phase can be converted to the standard crystallographic structure refinement problem. As larger approximants are used, structures are obtained which converge to that of the icosahedral phase. We refine the structure of the (hypothetical) 1/1 cubic approximant to icosahedral AlCuFe using this technique, with the aim of determining the structure of the icosahedral phase.

Key concepts: Icosahedral symmetry, Quasicrystal, Phase (matter), Crystallography, Materials science, Physics, Condensed matter physics, Chemistry

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