CumInCAD is a Cumulative Index about publications in Computer Aided Architectural Design
supported by the sibling associations ACADIA, CAADRIA, eCAADe, SIGraDi, ASCAAD and CAAD futures

PDF papers
id caadria2014_177
authors Jonas, Katrin; Alan Penn and Paul Shepherd
year 2014
title Designing with Discrete Geometry
source Rethinking Comprehensive Design: Speculative Counterculture, Proceedings of the 19th International Conference on Computer-Aided Architectural Design Research in Asia (CAADRIA 2014) / Kyoto 14-16 May 2014, pp. 513–522
summary There has been a shift in aesthetics from the modern orthogonal building envelope to more elaborate curved and folded forms. Non_orthogonal forms are often associated with complete freedom of geometry, entrusting the advancement in custom manufacturing and robotic fabrication of one-off building parts to realise the design. This paper presents a methodology that allows non_orthogonal surfaces to be designed using a constrained library of discrete, tessellating parts. The method enables the designer both to produce ‘approximations’ of freeform designs in a top_down manner or to generate ‘candidate’ designs in a bottom_up process. It addresses the challenge in the field of design engineering to generate architectural surfaces which are complex, yet simple and economical to construct. The system relates to the notion that complexity derives from simple parts and simple rules of interaction. Here complexity relates to the holistic understanding of a structure as an interaction between its local parts, global form and visual, as well as functional performance.
keywords Geometry system; form generation; form growth; discrete growth model; design tool; complex geometry
series CAADRIA
full text file.pdf (1,748,185 bytes)
references Content-type: text/plain
Details Citation Select
100%; open Hudson, R. (2010 ) Find in CUMINCAD Strategies for Parametric Design in Architecture. An application of practice led research , PhD. University of Bath, UK

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100%; open Shepherd, P. and Richens,P. (2012 ) Find in CUMINCAD The Case for Subdivision Surfaces in Building Design , Journal of the International Association for Shell and Spatial Structures, 53(4), 237-245

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100%; open Williams, C.J.K. (2001 ) Find in CUMINCAD The analytic and numerical definition of the geometry of the British Museum Great Court Roof, in Burry, M., Datta, S., Dawson, A., Rollo, A.J.(eds) , Mathematics&Design, Deakin University, Geelong, 434-440

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