http://de.evo-art.org/index.php?action=history&feed=atom&title=Hex_Rosa 2026-05-27T10:27:35Z Versionsgeschichte dieser Seite in de_evolutionary_art_org MediaWiki 1.27.4 http://de.evo-art.org/index.php?title=Hex_Rosa&diff=33094&oldid=prev 2016-12-26T22:30:34Z

<p>Die Seite wurde neu angelegt: „ == Reference == Markus Rissanen: <a href="/index.php?title=Hex_Rosa" title="Hex Rosa">Hex Rosa</a>. In: <a href="/index.php?title=Bridges_2016" title="Bridges 2016">Bridges 2016</a>, Pages 209–216. == DOI == == Abstract == This paper describes a system of rhombic ti…“</p> <p><b>Neue Seite</b></p><div><br /> <br /> == Reference ==<br /> Markus Rissanen: [[Hex Rosa]]. In: [[Bridges 2016]], Pages 209–216. <br /> <br /> == DOI ==<br /> <br /> == Abstract ==<br /> This paper describes a system of rhombic tilings with n-fold rotational symmetry for all n ! 3. A preference is given<br /> to the presentation of odd values. In addition to one centre of global rotational symmetry this system contains<br /> infinitely many relatively small evenly distributed circular patches with their own centres of n-fold local rotational<br /> symmetry. This system uses specific hexagonal modules and certain properties of them are also described.<br /> <br /> == Extended Abstract ==<br /> <br /> == Bibtex == <br /> @inproceedings{bridges2016:209,<br /> author = {Markus Rissanen},<br /> title = {Hex Rosa},<br /> pages = {209--216},<br /> booktitle = {Proceedings of Bridges 2016: Mathematics, Music, Art, Architecture, Education, Culture},<br /> year = {2016},<br /> editor = {Eve Torrence, Bruce Torrence, Carlo S\&#039;equin, Douglas McKenna, Krist\&#039;of Fenyvesi and Reza Sarhangi},<br /> isbn = {978-1-938664-19-9},<br /> issn = {1099-6702},<br /> publisher = {Tessellations Publishing},<br /> address = {Phoenix, Arizona},<br /> url = {http://de.evo-art.org/index.php?title=Hex_Rosa},<br /> note = {Available online at \url{http://archive.bridgesmathart.org/2016/bridges2016-209.html}}<br /> }<br /> <br /> <br /> == Used References ==<br /> [1] Gardner, M.: Extraordinary nonperiodic tiling that enriches the theory of tiles. Scientific American<br /> 236, pp. 110–121 (1977).<br /> <br /> [2] Grünbaum and Shephard: Tilings and Patterns, W. H. Freeman, New York (1987), pp. 519–548.<br /> <br /> [3] Alan H. Schoen at http://schoengeometry.com/b-fintil.html (read 2016-04-14).<br /> <br /> [4] Chilton, B. L. and Coxeter, H. S. M.: Polar Zonohedra, Amer. Math. Monthly 70, pp. 946-951 (1963).<br /> <br /> [5] Whittaker, E. J. and Whittaker, R. M.: Some Generalized Penrose Patterns from Projections of n-<br /> Dimensional Lattices, Acta Crystallographica, Vol. A44, Part 2, pp. 105–112 (1988).<br /> <br /> [6] Kari, J. and Rissanen, M.: Sub Rosa, a System of Quasiperiodic Rhombic Substitution Tilings with n-<br /> Fold Rotational Symmetry, published first online 2016-04-04 in the Discrete &amp; Computational<br /> Geometry at http://link.springer.com/article/10.1007/s00454-016-9779-1, a free pre-review version is<br /> available at http://arxiv.org/abs/1512.01402 (since 2015-12-04).<br /> <br /> <br /> == Links ==<br /> === Full Text === <br /> http://archive.bridgesmathart.org/2016/bridges2016-209.pdf<br /> <br /> [[intern file]]<br /> <br /> === Sonstige Links ===<br /> http://archive.bridgesmathart.org/2016/bridges2016-209.html</div>

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