Encyclopedia of Glass Science, Technology, History, and Culture. Группа авторов

Encyclopedia of Glass Science, Technology, History, and Culture - Группа авторов


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T. (2011). The PAW/GIPAW approach for computing NMR parameters: a new dimension added to NMR study of solids. Solid State Nucl. Magn. Reson. 40: 1–20.

      29 29 Charpentier, T., Menziani, M.C., and Pedone, A. (2013). Computational simulations of solid state NMR spectra: a new era in structure determination of oxide glasses. RSC Adv. 3: 10550–10578.

      30 30 Giacomazzi, L., Martin‐Samos, L., Boukenter, A. et al. (2014). Epr parameters of E centers in v‐SiO2 from first‐principles calculations. Phys. Rev. B 90: 014108.

      31 31 Bouzid, A., Gabardi, S., Massobrio, C. et al. (2015). First‐principles study of amorphous Ga4Sb6Te3 phase‐change alloys. Phys. Rev. B 91: 184201.

      32 32 Lee, T.H., Simdyankin, S.I., Hegedus, J. et al. (2010). Spatial distribution of rare‐earth ions and GaS4 tetrahedra in chalcogenide glasses studied via laser spectroscopy and ab initio molecular dynamics simulation. Phys. Rev. B 81: 104204.

      33 33 Akola, J., Beuneu, B., Jones, R.O. et al. (2015). Structure of amorphous Ag/Ge/S alloys: experimentally constrained density functional study. J. Phys.: Condens. Matter 27: 485304.

      34 34 Bowler, D.R., Choudhury, R., Gillan, M.J., and Miyazaki, T. (2006). Recent progress with large‐scale ab initio calculations: the CONQUEST code. Phys. Stat. Sol. B 243: 989–1000.

      35 35 Kühne, T.D. (2014). Second generation Car–Parrinello molecular dynamics. Comput. Mol. Sci. 4: 391–406.

      36 36 Carré, A., Horbach, J., Ispas, S., and Kob, W. (2008). New fitting scheme to obtain effective potential from Car‐Parrinello molecular‐dynamics simulations: application to silica. Europhys. Lett. 82: 17001.

      37 37 Marrocchelli, D., Salanne, M., Madden, P.A. et al. (2009). The construction of a reliable potential for GeO2 from first principles. Mol. Phys. 107: 443–452.

      38 38 Kermode, J.R., Cereda, S., Tangney, P., and De Vita, A. (2010). A first principles based polarizable O(N) interatomic force field for bulk silica. J. Chem. Phys. 133: 094102.

      Note

      1 Reviewers: G. Ferlat, Institut de Minéralogie, de Physique des Matériaux et de Cosmochimie, Université Pierre and Marie Curie, Paris, FranceA. Takada, Asahi Glass Company, Yokohama, Japan

Photo depicts the influence of quench rate on the physical properties of a window glass: thermal strengthening visualized by the distribution of internal stresses in a Prince Rupert's drop (top). Determination made from an analysis of high-precision polarimetry measurements (bottom) of the strain birefringence.

      Source: Photo by Henning Katte of a drop prepared by Armin Lenhart, courtesy Dominique de Ligny.

      In the first chapter of this section both issues are discussed by M.J. Ojovan in the light of energetic, microscopic, and structural criteria (Chapter 3.1). Owing to the nonequilibrium nature of the glass transition, its thermodynamic treatment requires new concepts. From the notions of affinity and order parameter and simple relaxation models based on calorimetric measurements, insights are derived by J.‐L. Garden and H. Guillou on the entropy irreversibly created at the glass transition and on processes such as physical aging below Tg (Chapter 3.2). Within the framework of irreversible thermodynamics, the issue of entropy at the glass transition is then examined by P. Gujrati who shows how both communal entropy and free volume vanish at an ideal glass transition where the viscosity divergence would take place (Chapter 3.3).

      Following these theoretical accounts, three chapters consider specific physical properties. In the first, B. Hehlen and B. Rufflé deal with the various modes of vibrations existing in glasses, paying particular attention to the low temperatures at which the boson peak represents an excess of vibrational modes with respect to those predicted by the Debye model for crystals (Chapter 3.4). Of direct practical interest, the densities of glasses and melts and their temperature and pressure derivatives are then reviewed by M. Toplis who also presents empirical models predicting these properties as a function of chemical composition (Chapter 3.5). A similar approach is followed by P. Richet and D. de Ligny in the next chapter, which is mainly devoted to heat capacity and entropy from near 0 K to superliquidus temperatures: at lower temperatures, the properties of glasses are exclusively vibrational and mainly determined by the oxygen coordination of cations, whereas the picture is markedly more complicated above the glass transition by configurational contributions to the properties of liquids, whose nature remains largely elusive (Chapter 3.6).

      After these overviews of key physical properties, the ground is ready for a thorough discussion of relaxation processes. Relying mainly on calorimetric measurements, U. Fotheringham describes how the concept of fictive temperature can be incorporated into various relaxation models to predict accurately features of great practical interest such as thermal shrinkage and index of refraction changes as a function of time and temperature (Chapter 3.7). Because of extreme metastability, a special case of relaxation is that of glasses quenched at rates of the order of 106 K/min. As revealed by calorimetric experiments examined by Y. Yue, these hyperquenched glasses do show unusual features related to structural heterogeneities and to the existence of fragile‐to‐strong rheological transitions in glass‐forming systems (Chapter 3.8).

      The existence of polyamorphism, i.e. transitions from one amorphous phase to another, has recently been an unexpected discovery because the structure and properties of glasses were instead thought to vary continuously as a function of the quench temperature and pressure. As reviewed by P. McMillan and M. Wilding, these abrupt phase changes akin to first‐order transitions in crystals have been extensively investigated and their origin accounted for in terms of the topology of configurational‐energy landscapes (Chapter 3.9). Amorphous phases can also be prepared by high‐pressure compression of crystals that undergo structural collapse when their elastic limits are exceeded. As explained again in terms of configurational‐energy landscape by P. McMillan, D. Machon, and M. Wilding, the similarity of these phases with the dense polyamorphs formed at high pressures is not fortuitous (Chapter 3.10).


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