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Reference
Tevfik Akgün, Ahmet Koman and Ergun Akleman: Developable Sculptural Forms of Ilhan Koman. In: Bridges 2006. Pages 343–350
DOI
Abstract
Ilhan Koman was one of the innovative sculptors of the 20th century [9, 10]. He frequently used mathematical concepts in creating his sculptures and discovered a wide variety of sculptural forms that can be of interest for the art+math community. In this paper, we focus on developable sculptural forms he invented approximately 25 years ago, during a period that covers the late 1970’s and early 1980’s.
Extended Abstract
Bibtex
Used References
[1] Kenneth A. Brakke, Surface Evolver, http://www.susqu.edu/facstaff/b/brakke/evolver/evolver.html
[2] Paul Bourke, D-Forms, http://astronomy.swin.edu.au/ pbourke/surfaces/dform/
[3] C. R. Calladine, ”Theory of Shell Structures”, Cambridge University Press, Cambridge, 1983.
[4] Ron Evans, Plexons created by Paul Bourke, http://astronomy.swin.edu.au/ pbourke/geometry/plexagon/
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[6] Richard Fishback and Oscar Tuazon, “An Introduction to the Randome”, Bridges 2004, pp. 347-348, 2004.
[7] Paul Haeberli, http://laminadesign.com/index.html
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[10] Koman Foundation web-site; http://www.koman.org
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[12] Frank Gehry, http://www.gehrytechnologies.com/
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[14] http://www.rhino3.de/design/modeling/developable/index.shtml
[15] http://www.rhino3.de/design/modeling/developable/marine design.shtml
[16] John Sharp, D-Forms and Developable Surfaces, Bridges 2005, pp. 121-128, 2005.
[17] John Sharp, D-Forms: Surprising new 3D forms from flat curved shapes,Tarquin 2005.
[18] John Sharp, Presentation of ”D-Forms and Developable Surfaces”, in Bridges 2005, Banff, Canada, 2005.
[19] Meng Sun and Eugene Fiume, A technique for constructing developable surfaces, Proceedings of the conference on Graphics interface ’96, Toronto, Ontario, Canada, pp. 176 - 185, 1996.
[20] Eric W. Weisstein. ”Developable Surface.” From MathWorld–A Wolfram Web Resource. http://mathworld.wolfram.com/DevelopableSurface.html.
[21] ”Eric W. Weisstein”, ”Gauss-Bonnet Formula”, 2005, From MathWorld–A Wolfram Web Resource. http://mathworld.wolfram.com/Gauss-BonnetFormula.html
Links
Full Text
http://archive.bridgesmathart.org/2006/bridges2006-343.pdf
