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Living on the moon: topological optimization of a 3D-printed lunar shelter. (English) Zbl 1298.00047

Summary: Long-term permanence of human beings on the surface of the Moon poses several problems, due both to the health hazards against which it is necessary to take shelter, and to the economical sustainability of the mission. We briefly describe the mathematical and numerical tools needed to project a 3D-printed lunar shelter aimed at overcoming such problems, and we present and discuss the resulting optimized architectural design, provided by Foster + Partners.

MSC:

00A67 Mathematics and architecture
68U07 Computer science aspects of computer-aided design
Full Text: DOI

References:

[1] Ceccanti, F., E. Dini, X. De kestelier, V. Colla and L. Pambaguian. 2010. 3D Printing Technology for a Moon Outpost Exploiting Lunar Soil. Proceedings of the 61st International Astronautical Congress (Prague, CZ, 2010), IAC-10-D3.3.5, 9 pp. http://esmat.esa.int/Publications/Published_papers/IAC-10-D3.3.5.pdf. Accessed 27 February 2013.
[2] De Berg, M., M. Van kreveld, M. Overmars, and O. Schwarzkopf. 2000. Computational Geometry. Heidelberg: Springer · Zbl 0939.68134
[3] Do Carmo, M. 1976. Differential Geometry of Curves and Surfaces. Prentice Hall. · Zbl 0326.53001
[4] Sullivan, J.M. 2005. The Aesthetic Value of Optimal Geometry. Pp. 547-563 in The Visual Mind II, Michele Emmer, ed. Cambridge, MA: MIT Press.
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