2012
DOI: 10.1134/s1063774512070188
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Triangulation of salt systems with barium borate

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Cited by 4 publications
(4 citation statements)
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“…And at last the simplexes list is formed. The system K,Ca,Na||NO 3 ,Cl has two binary D 1 =KCl⋅CaCl 2 , D 2 =KNO 3 ⋅2Ca(NO 3 ) 2 and a ternary D 3 =KNO 3 ⋅2Ca(NO 3 ) 2 ⋅KCl [6] compounds (Fig. 1).…”
Section: Polyhedration By the Zk Algorithmmentioning
confidence: 99%
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“…And at last the simplexes list is formed. The system K,Ca,Na||NO 3 ,Cl has two binary D 1 =KCl⋅CaCl 2 , D 2 =KNO 3 ⋅2Ca(NO 3 ) 2 and a ternary D 3 =KNO 3 ⋅2Ca(NO 3 ) 2 ⋅KCl [6] compounds (Fig. 1).…”
Section: Polyhedration By the Zk Algorithmmentioning
confidence: 99%
“…Algorithm can not divide the polyhedron with inner points [2,6,7] and with competition of inner diagonals and planes. For instance, two variants of polyhedration in the quaternary reciprocal system with a binary compound x 7 in the ternary system x 4 x 5 x 6 (Fig.…”
Section: Zk Algorithm Limitationsmentioning
confidence: 99%
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“…The end result of polyhe dration should satisfy the formulas relating the num bers of graph vertices and links between them with the numbers of 1D (internal diagonals), 2D (secant planes), and 3D (tetrahedra) simplexes. For a quater nary reciprocal system, these quantities are related by the expressions [6] S I = 2 + V E + V F -2V I + 2L I , (1) T = 3 + V E + V F -V I + L I , where V E , V F , and V I are the numbers of binary, ter nary, and quaternary compounds, respectively, which are represented by points on edges and faces of the polyhedron and inside it, respectively; L E , L F , and L I are the numbers of edges (or their fragments-binary systems without compounds), diagonals on faces, and internal diagonals, respectively; S F and S I are the numbers of 2D simplexes (triangles) on faces and inside the prism, respectively; and T is the number of 3D simplexes (tetrahedra).…”
mentioning
confidence: 99%