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Results 1 to 25 of 286

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Self-assembly-assisted growth of two-dimensional Penrose tilingSINHA, A; KANDE, D.Philosophical magazine letters. 2006, Vol 86, Num 2, pp 75-80, issn 0950-0839, 6 p.Article

Completely integrable models in quasicrystalsKOREPIN, V. E.Communications in mathematical physics. 1987, Vol 110, Num 1, pp 157-171, issn 0010-3616Article

Generalised 2D pensore tilings: structural propertiesPAVLOVITCH, A; KLEMAN, M.Journal of physics. A, mathematical and general. 1987, Vol 20, Num 3, pp 687-702, issn 0305-4470Article

A quasi-crystalline sphere-packing with unexpected high densityWILLS, J. M.Journal de physique (Paris). 1990, Vol 51, Num 11, pp 1061-1064, issn 0302-0738Article

On the self-similarities of two icosahedral patternsCOTFAS, N.Zeitschrift für Kristallographie. 1998, Vol 213, Num 6, pp 311-315, issn 0044-2968Article

Penrose patterns are almost entirely determined by two pointsDE BRUIJN, N. G.Discrete mathematics. 1992, Vol 106-7, pp 97-104, issn 0012-365XArticle

Tilings, tiling spaces and topologySADUN, L.Philosophical magazine (2003. Print). 2006, Vol 86, Num 6-8, pp 875-881, issn 1478-6435, 7 p.Conference Paper

Dürer-Kepler-Penrose, the development of pentagon tilingsLÜCK, Reinhard.Materials science & engineering. A, Structural materials : properties, microstructure and processing. 2000, Vol 294-96, pp 263-267, issn 0921-5093Conference Paper

Fractal procedure of building of percolating medium with quasicrystal symmetryKARYGINA, Yu. A; YUDIN, V. V.SPIE proceedings series. 2001, pp 173-177, isbn 0-8194-4235-6Conference Paper

Ammann bars and phason flips in quasicrystalsKNOLL, S; LÜCK, R.Materials science & engineering. A, Structural materials : properties, microstructure and processing. 1994, Vol 181-82, pp 746-749, issn 0921-5093Conference Paper

Generalized substitution rules : concepts and examplesGUMMELT, Petra.Zeitschrift für Kristallographie. 2008, Vol 223, Num 11-12, pp 805-808, issn 0044-2968, 4 p.Conference Paper

A long-range hierarchical clustering model for constructing perfect quasicrystalline formationsAL AJLOUNI, Rima A.Philosophical magazine (2003. Print). 2011, Vol 91, Num 19-21, pp 2728-2738, issn 1478-6435, 11 p.Conference Paper

Decorated quasicrystals and their diffraction patternsKOZAKOWSKI, B; WOLNY, J.Philosophical magazine (2003. Print). 2006, Vol 86, Num 3-5, pp 549-555, issn 1478-6435, 7 p.Conference Paper

Dislocations in a penrose latticeKLEMAN, M; SOMMERS, C.Acta metallurgica et materialia. 1991, Vol 39, Num 3, pp 287-293, issn 0956-7151, 7 p.Article

Constrained spin model of phason dynamics in quasicrystalsGRONLUND, L. D; WRIGHT, D. C; SETHNA, J. P et al.Physical review. B, Condensed matter. 1990, Vol 42, Num 13B, pp 8517-8536, issn 0163-1829, 20 p.Article

A perfect icosahedral atomic structure: a two-unit-cell and four zonehedra descriptionAUDIER, M; GUYOT, P.Philosophical magazine letters. 1988, Vol 58, Num 1, pp 17-23, issn 0950-0839Article

Decoration of inflated kite-clustersWOLNY, J; KOZAKOWSKI, B; DUDA, M et al.Philosophical magazine (2003. Print). 2008, Vol 88, Num 13-15, pp 2041-2047, issn 1478-6435, 7 p.Conference Paper

Discrete tomography of Penrose model setsBAAKE, M; HUCK, C.Philosophical magazine (2003. Print). 2007, Vol 87, Num 18-21, pp 2839-2846, issn 1478-6435, 8 p.Conference Paper

Generalized inverses of a sum of morphismsHONG YOU; JIANLONG CHEN.Linear algebra and its applications. 2001, Vol 338, pp 261-273, issn 0024-3795Article

Comparison of quasi-unit-cell models to Penrose-tile models for decagonal quasicrystalsJEONG, Hyeong-Chai.Journal of alloys and compounds. 2002, Vol 342, Num 1-2, pp 191-194, issn 0925-8388Conference Paper

A simpler approach to Penrose tiling with implications for quasicrystal formationSTEINHARDT, P. J; JEONG, H.-C.Nature (London). 1996, Vol 382, Num 6590, pp 431-433, issn 0028-0836Article

From periodicity to quasiperiodicity. I, Octoagonal quasicrystals and the 45° twins of the β-Mn structureKULKARNI, U. D; BANERJEE, S; RANGANATHAN, S et al.Scripta metallurgica et materialia. 1991, Vol 25, Num 3, pp 529-532Article

Strain accumulation in quasicrystalline solidsNORI, F; RONCHETTI, M; ELSER, V et al.Physical review letters. 1988, Vol 61, Num 24, pp 2774-2777, issn 0031-9007Article

Phase defects and order parameter qspace for Penrose tilingsMISIRPASHAEV, T. SH.Journal de physique. I. 1995, Vol 5, Num 3, pp 399-407, issn 1155-4304Article

Vertex frequencies in generalized Penrose patternsZOBETZ, E; PREISINGER, A.Acta crystallographica. Section A, Foundations of crystallography. 1990, Vol 46, Num 12, pp 962-969, issn 0108-7673, 8 p.Article

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