Silicon Paradox: Scientists From NUST MISIS Find a Material That Breaks Modern Chemistry Laws

Silicon Paradox: Scientists From NUST MISIS Find a Material That Breaks Modern Chemistry Laws

PR Newswire

MOSCOW, November 19, 2018

MOSCOW, November 19, 2018 /PRNewswire/ --

An international team of physicists and materials scientists from NUST MISIS, Bayerisches Geoinstitut (Germany), Linköping University (Sweden), and California Institute of Technology (USA) has discovered "impossible" modifications of silica coesite-IV and coesite-V - i.e., materials that had not been supposed to exist. Their structure reveals the exception from the general rules of formation of chemical bonds in inorganic materials, which were postulated by Linus Pauling and brought him the Nobel Prize in Chemistry in 1954. The results of the research were published in Nature Communications on November 15th, 2018.  

     (Photo: )

     (Photo: )

According to Pauling's rules, the fragments of the atomic lattice in inorganic materials are connected by "vertices", because bonding by "faces" is the most energy-intensive way to form a chemical connection, therefore, it does not exist in nature. However, scientists have proved, both experimentally and theoretically, using NUST MISIS' supercomputer, that it is possible to form such a connections if put the materials in ultra-high pressure conditions. The obtained results open a completely new way in the development of modern materials science, as long as a fundamentally new class of materials to exist only in extreme conditions.

"In our work, we have synthesized and described metastable phases of high-pressure silica, coesite-IV and coesite-V: their crystal structures are drastically different from any of the earlier described models." -Igor Abrikosov, Head of the Theoretical Research Team, Professor, Head of the NUST MISIS Laboratory for the Modelling & Development of New Materials. " Two newly discovered coesites contain octaedrons SiO6, that, contrary to Pauling's rule, are connected through common face, which is the most energy-intensive for a chemical connection. Our results show that the possible silicate magmas in the lower mantle of the Earth can have complex structures, which makes these magma more compressible than predicted before."

Research team, led by Professor Igor Abrikosov (NUST MISIS, Russia, Linköping University (Sweden)), focus on the study of the materials put under ultrahigh pressure. To put a material in such extreme conditions is one of the most promising ways of creating qualitatively new materials that would open new fantastic opportunities. For instance, in one of the recent papers scientists have reported on the creation of nitrides that had not been possible to obtain.

Information about the structure and mechanical properties of silicon oxide is vital to understand the processes taking place in the mantle of our planet. While studying the structure of the material, which exists in extremely high temperatures and pressures deep in the earth's interior, scientists have discovered that a special modification of silicon oxide - polymorph-coesite undergoes a number of phase transition under the pressure of 30 GPa and form new phases ("coesite-IV" and "coesite-V"), which maintain tetrahedrons SiO4 as the main structural elements of the crystal lattice.

In the new experiments scientists have gone further by compressing silicon oxide in a diamond anvil under the pressure of more than 30 GPa and have seen structural changes in this phase using single-crystal x-ray diffraction. The results are surprising: these structural changes are exceptions to Pauling's rules.

Scientists have discovered two absolutely new modifications of coesite (coesite-IV and coesite-V) with structures (Figure 1) that are exceptional and "impossible" from the classical point of view of crystal chemistry: they have pentacoordinated silicon, adjacent octahedrons SiO6, and consist of four-, five- and six-coordinated silicon at the same time. Moreover, several fragments of the atomic lattice connect by faces, not vertices, which is impossible according to Pauling's rules.

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