2021
DOI: 10.3390/ceramics4020011
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The Modified Random Network (MRN) Model within the Configuron Percolation Theory (CPT) of Glass Transition

Abstract: A brief overview is presented of the modified random network (MRN) model in glass science emphasizing the practical outcome of its use. Then, the configuron percolation theory (CPT) of glass–liquid transition is concisely outlined, emphasizing the role of the actual percolation thresholds observed in a complex system. The MRN model is shown as an important tool enabling to understand within CPT the reduced percolation threshold in complex oxide systems.

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Cited by 22 publications
(19 citation statements)
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“…Glasses are isotropic and homogeneous at the macroscopic scale; however, the structure of glasses comprises the following attributes: (i) short-range order (SRO) with molecular-type units, i.e., building blocks, such as tetrahedral structures in silicates at the atomic scale; (ii) medium-range order (MRO) at a larger size range, which extends from second- and third-neighbor environments to percolating and fractal structures; and (iii) a disordered state (DS), which is homogeneous and isotropic, as observed at macroscopic sizes [ 22 , 32 , 33 ]. A diverse variety of glasses exist with a wide range of structural SRO building blocks from which the DS is composed of.…”
Section: Introductionmentioning
confidence: 99%
“…Glasses are isotropic and homogeneous at the macroscopic scale; however, the structure of glasses comprises the following attributes: (i) short-range order (SRO) with molecular-type units, i.e., building blocks, such as tetrahedral structures in silicates at the atomic scale; (ii) medium-range order (MRO) at a larger size range, which extends from second- and third-neighbor environments to percolating and fractal structures; and (iii) a disordered state (DS), which is homogeneous and isotropic, as observed at macroscopic sizes [ 22 , 32 , 33 ]. A diverse variety of glasses exist with a wide range of structural SRO building blocks from which the DS is composed of.…”
Section: Introductionmentioning
confidence: 99%
“…It is also notable that the Wendt-Abraham criterion supposed that at T g the equality holds Φ T g = 0.15 [38]. This however is not always an exact relationship [49] and one can see from Figure 4a that for the amorphous Cu we get Φ T g = 0.1, whilst using the original Wendt-Abraham criterion we obtain a significantly overestimated T g . We also emphasise that the decrease of the coordination number with the increase of temperature alone cannot explain the glass transition because such changes can be caused by rearrangements of crystalline lattice and the change of FSDM is the crucial parameter to be checked for eventual changes signalling on phase transformations in amorphous materials.…”
Section: Discussionmentioning
confidence: 87%
“…Each of these glass formers reacts with alkali metal oxides [88][89][90]; herein, the authors are predominantly concerned with Na 2 O. Varying the glass chemical composition alters the nearest-neighbor structures of the glass in regards to the coordination number of the boron atoms and the number of non-bridging oxygen atoms (see [2][3][4]12,19,20] for more details) in the silicate and borate networks. The network formed, beyond these nearest-neighbor structures, is usually described as interconnected rings of various sizes, denoted nMR (nmembered rings) (see [2][3][4]12,19,20,80,[108][109][110][111] for more details). The size and distribution of these nMR depends on the glass chemical composition along with fabrication protocols [112].…”
Section: The Medium-range Structure Of Aps-sbn Glassesmentioning
confidence: 99%