Hypothetical molecular sieve frameworks

Current Opinion in Solid State and Materials Science

Volumn 3, Issue 1, 1998, Pages 79-85

  Klinowski, Jacek ^a  

^a UNIVERSITY OF CAMBRIDGE   (United Kingdom)

Author keywords

FD framework density; SBU secondary building unit; T atoms Si, Al and P atoms

Indexed keywords

EID: 0002205719     PISSN: 13590286     EISSN: None     Source Type: Journal    
DOI: 10.1016/S1359-0286(98)80069-7     Document Type: Article

References (61)

1. Meier WM, Olson DH, Baerlocher C. Atlas of Zeolite Structure Types. 1996;Elsevier, London. (updates on http://kristall.erdw.ethz.ch/IZA-SC/).
2. Barrer RM. Zeolites and Clay Minerals as Sorbents and Molecular Sieves. 1978;Academic Press, London.
3. Breck DW. Zeolite Molecular Sieves: Structure, Chemistry and Use. 1974;John Wiley, London.
4. Szostak R. Molecular Sieves: Principles of Synthesis and Identification. 1989;Van Nostrand Reinhold, New York.
5. Liebau F, Gies H, Gunawardane RP, Marler B. Classification of tectosilicates and systematic nomenclature of clathrate type tectosilicates: a proposal. Zeolites. 6:1986;373-377.
6. Wilson ST, Lok BM, Messina CA, Cannan TR, Flanigen EM. Aluminophospate molecular sieves: a new class of icroporous crystalline inorganic solids. J Am Chem Soc. 104:1982;1146-1147.
7. Smith JV. Topochemistry of zeolites and related materials. 1. Topology and geometry. Chem Rev. 88:1988;149-182.
8. Leibau F. Structural Chemistry of Silicates, Structure, Bonding, and Classification. 1985;Springer, Berlin.
9. Meier WM. Zeolite structures. Barrer RM. Proceedings of the 1st International Zeolite Conference: 1967 April 4-6; London. 1968;Society of Chemical Industry.
10. Wells AF. Further Studies of Three-Dimensional Nets, Americal Crystallographic Association Monograph No. 8. 1979;Polycrystal Book Service, Pittsburgh.
11. Brunner GO, Laves F. Zum Problem der Koordinazionszahl. Wiss Z Tech Univ Dresden. 20:1971;387-390. On the problem of coordination number.
12. Meier WM, Moeck HJ. The topology of three-dimensional 4-connected nets: classification of zeolite framework types using coordination sequences. J Solid State Chem. 27:1979;349-355.
13. Grosse-Kunstleve RW, Brunner GO, Sloane NJA. Algebraic description of coordination sequences and exact topological densities for zeolites. Acta Cryst A. 52:1996;879-989.
14. O'Keeffe M, Brese NE. Uninodal 4-connected 3D nets. I. Nets without 3-rings or 4-rings. Acta Cryst A. 48:1992;663-669.
15. O'Keeffe M. Uninodal 4-connected 3D nets. II. Nets with 3-rings. Acta Cryst A. 48:1992;670-673.
16. O'Keeffe M, Hyde ST. The asymptotic behavior of coordination sequences for the 4-connected nets of zeolites and related structures. Z Krist. 211:1996;73-78.
17. Brenner S, McCusker LB, Baerlocher C. Using periodic nodal surfaces to facilitate structure solution from powder diffraction data. Appl Cryst. 1997;. in press.
18. Andersson S, Hyde ST, von Schnering HG. The intrinsic curvature of solids. Z Krist. 168:1984;1-17.
19. Andersson S, Hyde ST, Larsson K, Lidin S. Minimal surfaces and structures - from inorganic and metal crystals to cell membranes and bio-polymers. Chem Rev. 88:1988;221-242.
20. Mackay AL. Crystallographic surfaces. Proc Royal Soc Lond A. 442:1993;47-59.
21. Kepler J: Harmonices Mundi Libri V, Book II, Sections 18-20. Linz: 1619:51-56.
22. Wells AF. Three-Dimensional Nets and Polyhedra. 1977;Wiley, New York.
23. Wells AF. Structural Inorganic Chemistry. 1984;Oxford University Press, Oxford.
24. Gramlich-Meier R, Meier WM. Constituent units and framework conformations in zeolite networks. J Solid State Chem. 44:1982;41-49.
25. Brunner GO, meier WM. Framework density distribution of zeolite-type tetrahedral nets. Nature. 337:1989;146-147.
26. 2 analogs - the significance of loop configurations. Zeolites. 13:1993;592-593.
27. Brunner GO. Quantitative zeolite topology can help to recognize erroneous structures and to plan syntheses. Zeolites. 13:1993;88-91.
28. Barrer RM, Villiger H. The crystal structure of the synthetic zeolite L. Z Krist. 128:1969;352-370.
29. Meier WM. Zeolites and zeolite-like materials. Pure Appl Chem. 58:1986;1323-1328.
30. Hansen S. A series of hypothetical building units generating open zeolite-type nets. Naturwissenschaften. 77:1990;581-584.
31. Hansen S. Expanding zeolite-type nets. Nature. 346:1990;799-800.
32. Smith JV. Enumeration of 4-connected 3-dimensional nets and classification of framework silicates. I. Perpendicular linkage from simple hexagonal set. Am Miner. 62:1977;703-709.
33. 2 and 4.6.12 nets. Am Mineral. 63:1978;960-969.
34. Smith JV. Enumeration of 4-connected 3-dimensional nets and classification of framework silicates. III. Combination of helix, and zigzag, crankshaft and saw chains with simple 2D nets. Am Mineral. 64:1979;551-562.
35. Smith JV, Bennett JM. Enumeration of 4-connected 3-dimensional nets and classification of framework silicates: the infinite set of ABC-6 nets; the Archimedean and s-related nets. Am Miner. 66:1981;777-788.
36. Smith JV. Enumeration of 4-connected 3-dimensional nets and classification of framework silicates: Combination of 4-1 chain and 2D nets. Z Krist. 165:1983;191-198.
37. 21 2D nets. Am Mineral. 69:1984;104-111.
38. Bennett JM, Smith JV. Enumeration of 4-connected 3-dimensional nets and classification of framework silicates. 3D nets based on the 4.6.12 and (4.6.10)4 (6.6.10) 2D nets. Z Krist. 171:1985;65-66.
39. 2 and 4.6.12 3-connected plane nets. Z Krist. 175:1986;31-36.
40. Hawthorne FC, Smith JV. Enumeration of 4-connected 3-dimensional nets and classification of framework silicates - body-centered cubic nets based on the rhombicuboctahedron. Can Miner. 24:1986;643-648.
41. Hawthorne FC, Smith JV. Enumeration of 4-connected 3-dimensional nets and classification of framework silicates. 3D nets based on insertion of 2-connected vertices into 3-connected plane nets. Z Krist. 175:1986;15-30.
42. 2)1 nets. Z Krist. 183:1988;213-231.
43. 4-54. J Phys Chem. 93:1989;8212-8219.
44. Han SX, Smith JV. Four-connected three-dimensional nets generated from the 1,3-stellated cube: topological analysis and distance-least-squares refinement. Acta Cryst A. 50:1994;302-307.
45. 4-12. Acta Cryst A. 50:1994;317-325.
46. Andries KJ, Smith JV. Opening, stellation and handle replacement of edges of the cube, tetrahedron and hexagonal prism. Application to 3-connected 3-dimensional polyhedra and (2,3)-connected polyhedral units in 3-dimensional nets. Proc Royal Soc Lond A. 444:1994;217-238.
47. Smith JV, Dytrych WJ. Nets with channels of unlimited diameter. Nature. 309:1984;607-608.
48. Davis ME, Saldarriaga C, Montes C, Garces J, Crowder C. A molecular sieve with 18-membered rings. Nature. 331:1988;698-699.
49. Andries KJ, Bosmans HJ. The systematic enumeration of (4;2)-connected 3D nets related to the tridymite group. Acta Cryst A. 46:1990;847-855.
50. O'Keeffe M. Dense and rare four-connected nets. Z Krist. 196:1991;21-37.
51. O'Keeffe M. N-dimensional diamond, sodalite and rare sphere packings. Acta Cryst A. 47:1991;748-753.
52. O'Keeffe M. Topological and geometrical characterization of sites in silicon carbide polytypes. Chem Mater. 3:1991;332-335.
53. O'Keeffe M. Coordination sequences for lattices. Z Krist. 210:1995;905-908.
54. O'Keeffe M. Uninodal 4-connected 3D nets. III. Nets with three or four 4-rings at a vertex. Acta Cryst A. 51:1995;916-920.
55. O'Keeffe M, Hyde BG. Crystal structures I: patterns and symmetry. Mineralogical Association of America Monograph. 1996.
56. Treacy MMJ, Randall KH, Rao S, Perry JA, Chadi DJ. Enumeration of periodic tetrahedral frameworks. Z Krist. 212:1997;768-791.
57. Hyde ST, Ninham BW, Blum Z. The density of silicon-rich zeolite frameworks. Acta Cryst A. 49:1993;586-589.
58. Hyde ST. The density of three-dimensional nets. Acta Cryst A. 50:1994;753-759.
59. Fogden A, Jacob M. Hypothetical zeolite frameworks of ultra-low density. Z Krist. 210:1995;398-406.
60. Huson DH. The generation and classification of tile-k-transitive tilings of the Euclidean plane, the sphere and the hyperbolic plane. Geometriae Dedicata. 47:1993;269-296.
61. Delgado Friedrichs O, Huson DH. Tiling space by platonic solids. Discrete and Computational Geometry. 1998;. in press.