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Tetrahedral network

The tetrahedral network can be considered the idealized stmcture of vitreous siUca. Disorder is present but the basic bonding scheme is still intact. An additional level of disorder occurs because the atomic arrangement can deviate from the hiUy bonded, stoichiometric form through the introduction of intrinsic (stmctural) defects and impurities. These perturbations in the stmcture have significant effects on many of the physical properties. A key concern is whether any of these defects breaks the Si—O bonds that hold the tetrahedral network together. Fracturing these links produces a less viscous stmcture which can respond more readily to thermal and mechanical changes. [Pg.498]

Quartz glass (silica), pyrex (borosilicates) and other household and laboratory glasses (boroaluminosilicates) owe their high chemical resistance to the (tetrahedral) network forming properties of Si, B, P and A1 (cf., the borax and phosphate bead tests in qualitative dry reactions on the salts of numerous metals). [Pg.75]

It is well known that, as previously mentioned, close structural relationships exist between phosphates and silicates, as the crystal chemistry of both families is based upon similar X04 tetrahedral networks. The introduction of nitrogen within the P04 tetrahedra further increases the similarities when the cross-substitution is considered ... [Pg.211]

The anomalous properties of water remain an important subject of inquiry (Errington and Debenedetti, 2001 Mishima and Stanley, 1998). Chaplin (2004) gives a comprehensive overview of 40 anomalous properties of water and suggested explanations. Chaplin (2004) aptly pointed out that whether the properties of water are viewed as anomalous depends on what materials water is compared to and the interpretation of the term anomalous. For example, Angell (2001) included a section on the nonuniqueness of water, stating that. . water is not unique, as is often supposed, but rather water is an intermediate member of a series of substances that form tetrahedral networks of different degrees of flexibility, and that, accordingly, show systematic differences of behavior. Additional references that discuss the properties of water as nonanomalous are Franks (2000), Kivelson and Tarjus (2001), and Netz et al. (2002). [Pg.10]

Note added in proof. Earlier in the text it was mentioned that the model used to describe the structure function of low density H20(as) does not describe that of high density H20(as). However, Narten, Venkatesh and Rice 27) do show than an ice I-like network with a near neighbor distance of 2.76 A has the density and distance spectrum of high density H20(as) if one permits 45% of the cavities characteristic of this structure to be occupied by water molecules. These are not ordinary unbonded interstitials. If the cavity molecules are located on the c axis at a distance of 2.76 A from the nearest network molecule each cavity molecule would have second neighbor network molecules at a distance of 3.25 A. Moreover, since occupancy of 45% of the cavities implies that 81% of the water molecules are part of the tetrahedral network and 19% in cavity positions, the average coordination number of nearest neighbors in this model is 4.3, as is found for H20(as) 10 K/10 K. Structure functions calculated for this interstitial variant of a randomized ice I model (the randomization is effected as in the simple ice I... [Pg.189]

The dipolar nature of water molecules favors the formation of hydrogen bonds (see p. 6). Each molecule can act either as a donor or an acceptor of H bonds, and many molecules in liquid water are therefore connected by H bonds (1). The bonds are in a state of constant fluctuation. Tetrahedral networks of molecules, known as water clusters, often arise. As the temperature decreases, the proportion... [Pg.26]

Quartz is an important network silicate (Section 12.10). A number of additional tetrahedral silicate-like materials possess some AIO4 tetrahedra substituted for the Si04 tetrahedra. Such structures offer a little larger hole in comparison to the entirely Si04 structures allowing alkali and alkaline-earth cations to be introduced. Feldspar (orthoclase) is one such mineral. The alumino-silicate networks are almost as hard as quartz. For feldspar and other tetrahedral networks the number of oxygen atoms is twice the summation of silicon and other MO4 cations. [Pg.389]

Everyone knew that there are precisely three forms for the element carbon amorphous carbon, as in charcoal crystalline graphite, which is packed in hexagonal sheets and crystalline diamond, which is packed in three-dimensional tetrahedral networks. [Pg.347]

One could also construct a network involving elements which allow some adjustment in the location of their coupling points in response to deformation. Consider a tetrahedral network element (3) in which two gaussian strands of equal contour length are attached to the comers and joined together at their midpoints by a crosslink ... [Pg.123]

Figure 2. A tessellated network of icosahedral water clusters, (H20)i02o, surrounding and separating an icosahedral cluster of thirteen Cfl(l molecules, shown black. The tetrahedral network of water s oxygen atoms is shown white. Figure 2. A tessellated network of icosahedral water clusters, (H20)i02o, surrounding and separating an icosahedral cluster of thirteen Cfl(l molecules, shown black. The tetrahedral network of water s oxygen atoms is shown white.
Methods. Initial calculations were done using the semi-empirical Extended Huckel method (5). The purpose of these quantum chemical calculations was to explore the main electronic characteristics of chemical bonding in silica tetrahedral networks. The calculations showed that bonding can be considered covalent and can be considered to be due to localized SiOSi units. [Pg.619]

Discussion of Alumina-Free-Lattice Calculations. Two main conclusions emerge from the results presented so far. Firstly, the energy differences between tetrahedral networks with different ring systems are very small, except when the networks contain 3-rings not found in nature. [Pg.624]

Although the cyclic dimers are connected by additional H-bonds, the authors did not observe a super-tetrahedral network. Notably, a 2 1 alcohol-amine complex 14 15, was also observed [41] between 4-methoxyphenol (15) and methylhydrazine (14) (Scheme 5). Thus, a dimer formed by a primary amine and a secondary amine in such cases does not have the general requisites to generate a supramolecular architecture. [Pg.91]

Kaolinite structure is composed of a layer incorporating two networks tetrahedral network made of tetrahedrons [Si04] and octahedral network made of octahedrons [Al(0,0H)d. The latter is similar to network in gibbsite structure, Al(OH)3, with nearly equal lengths of corresponding a and b axes. The networks unite at an insignificant change of interatomic distances. Such structure provides a sharply polar character of the layer. When packed into a structure, the layers are bound to each other by very weak bonds, that is why their stmcture is always not completely ordered. [Pg.74]

Crystalline semiconducting sulfide and selenide zeolite analogs were synthesized that possess four-connected, three-dimensional tetrahedral networks built from tetravalent... [Pg.711]

Tetrahedral networks containing equal amounts of M and P are silicate analogs. They are most common for M = Al, but tetrahedral stmctures with M = B, Ga, and Fe are also known, for example, the borophosphate CSHB2P2O9. ... [Pg.3635]

Be +, Mg +, Co +, and Zn + can form anionic tetrahedral networks, for example, the mineral BeryUonite, NaBeP04, is isostmctural with NaAlSi04. New microporons variants of NaBeP04, AgBeP04, and AgZnP04, in which the monovalent cations reside within the divalent metal phosphate framework, have been reported in recent years. [Pg.3636]


See other pages where Tetrahedral network is mentioned: [Pg.498]    [Pg.142]    [Pg.147]    [Pg.150]    [Pg.269]    [Pg.262]    [Pg.134]    [Pg.159]    [Pg.181]    [Pg.187]    [Pg.192]    [Pg.198]    [Pg.198]    [Pg.498]    [Pg.231]    [Pg.80]    [Pg.59]    [Pg.59]    [Pg.69]    [Pg.71]    [Pg.663]    [Pg.70]    [Pg.617]    [Pg.231]    [Pg.317]    [Pg.140]    [Pg.355]    [Pg.115]    [Pg.261]    [Pg.759]    [Pg.3635]    [Pg.3679]   


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Random tetrahedral network

Tetrahedrally coordinated oxide networks

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