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Architectural Geometry Architectural geometry Item Type Article Authors Pottmann, Helmut; Eigensatz, Michael; Vaxman, Amir; Wallner, Johannes Citation Architectural geometry 2014, 47:145 Computers & Graphics Eprint version Post-print DOI 10.1016/j.cag.2014.11.002 Publisher Elsevier BV Journal Computers & Graphics Rights NOTICE: this is the author’s version of a work that was accepted for publication in Computers & Graphics. Changes resulting from the publishing process, such as peer review, editing, corrections, structural formatting, and other quality control mechanisms may not be reflected in this document. Changes may have been made to this work since it was submitted for publication. A definitive version was subsequently published in Computers & Graphics, 26 November 2014. DOI: 10.1016/j.cag.2014.11.002 Download date 05/10/2021 12:43:44 Link to Item http://hdl.handle.net/10754/555976 Architectural Geometry Helmut Pottmann a,b, Michael Eigensatz c, Amir Vaxman b, Johannes Wallner d aKing Abdullah University of Science and Technology, Thuwal 23955, Saudi Arabia bVienna University of Technology, 1040 Vienna, Austria cEvolute GmbH, 1040 Vienna, Austria dGraz University of Technology, 8010 Graz, Austria Abstract Around 2005 it became apparent in the geometry processing community that freeform architecture contains many problems of a geometric nature to be solved, and many opportunities for optimization which however require geometric understanding. This area of research, which has been called architectural geometry, meanwhile contains a great wealth of individual contributions which are relevant in various fields. For mathematicians, the relation to discrete differential geometry is significant, in particular the integrable system viewpoint. Besides, new application contexts have become available for quite some old-established concepts. Regarding graphics and geometry processing, architectural geometry yields interesting new questions but also new objects, e.g. replacing meshes by other combinatorial arrangements. Numerical optimization plays a major role but in itself would be powerless without geometric understanding. Summing up, architectural geometry has become a rewarding field of study. We here survey the main directions which have been pursued, we show real projects where geometric considerations have played a role, and we outline open problems which we think are significant for the future development of both theory and practice of architectural geometry. Keywords: Discrete differential geometry, architectural geometry, fabrication-aware design, paneling, double-curved surfaces, single-curved surfaces, support structures, polyhedral patterns, statics-aware design, shading and lighting, interactive modeling 1. Introduction scale is a challenge. One has to decompose the skins into man- ufacturable panels, provide appropriate support structures, meet Free forms constitute one of the major trends within contem- structural constraints and last, but not least make sure that the porary architecture. In its earlier days a particularly important cost does not become excessive. Many of these practically figure was Frank Gehry, with his design approach based on digi- highly important problems are actually of a geometric nature tal reconstruction of physical models, resulting in shapes which and thus the architectural application attracted the attention of are not too far away from developable surfaces and thus ide- the geometric modeling and geometry processing community. ally suited for his preferred characteristic metal cladding [94]. This research area is now called Architectural Geometry. It is Nowadays we see an increasing number of landmark buildings the purpose of the present survey to provide an overview of involving geometrically complex freeform skins and structures this field from the Computer Graphics perspective. We are not (Fig.1). addressing here the many beautiful designs which have been re- alized by engineers with a clever way of using state of the art software, but we are focusing on research contributions which go well beyond the use of standard tools. This research direc- tion has also been inspired by the work of the smart geometry group (www.smartgeometry.com), which promoted the use of parametric design and scripting for mastering geometric com- Figure 1: Complex architec- plexity in architecture. ture entails a complex work- From a methodology perspective, it turned out that the prob- flow. This image shows part ably two most important ingredients for the solution of Archi- of the Fondation Louis Vuit- tectural Geometry problems are Discrete Differential Geometry ton, Paris, designed by F. Gehry. Photo: Mairie de (DDG) [84, 16] and Numerical Optimization. In order to keep Paris. this survey well within Graphics, we will be rather short in dis- cussing the subject from the DDG perspective and only mention While the modelling of freeform geometry with current tools those insights which are essential for a successful implementa- is well understood, the actual fabrication on the architectural tion. It is a fact that understanding a problem from the DDG viewpoint is often equivalent to understanding how to success- fully initialize and solve the numerical optimization problems Email address: [email protected] (Helmut Pottmann ) Preprint submitted to Computers & Graphics December 29, 2014 which are more directly related to the questions at hand. flat panels are the easiest and cheapest to produce and thus sur- In general, the approximation of an ideal design surface by faces composed of flat panels, so-called polyhedral surfaces or a surface which is suitable for fabrication, is called rationaliza- polyhedral meshes play a key role in Architectural Geometry. tion in Architecture. This often means panelization, i.e., finding In this section, we discuss their various types, with a focus on a collection of smaller elements covering the design surface, but meshes from planar quads. They have turned out to be the most it can also mean replacing the design surface by a surface which interesting species of panel from the viewpoint of mathematics. has a simple generation like a ruled surface. Often, rationaliza- tion is harder than the 3D modeling of a surface. A digital mod- Figure 2: Triangle meshes in free- eling tool which automatically generates only buildable struc- form architecture. Laying out tures of a certain type (fabrication-aware design) is probably a triangular pattern on a free- more efficient than the still prevalent approach based on ratio- form surface and controlling its nalization. For research, both rationalization and fabrication- density and flow is a challeng- ing problem successfully solved aware design are interesting, but the latter poses more unsolved in 2000 by Chris Williams for the problems, at the same time going far beyond architecture. Great Court Roof of the British The solution of the above-mentioned problems may become Museum in London (designed by Foster+Partners). Here dynamic easier if the shape under consideration has special properties, in relaxation was employed to aes- which case we do not call it truly freeform. E.g. a surface gen- thetically distribute the triangles erated by translation is easily rationalized into flat quadrilater- (Photo: Waagner-Biro Stahlbau). als (see Fig.6). Special shapes have been extensively and very successfully employed, but this paper focuses on properties and algorithms relating to arbitrary (“freeform”) shapes. 2.1. History of polyhedral surfaces in architecture Remark. The reader is advised that we use the word design in Until the 20th century, polyhedral surfaces in architecture ap- its purely technical sense, meaning that a designer uses avail- peared predominately as rotational surfaces used for roof and able tools (drawings, software) to convert ideas to a geometric dome structures. Quads were the base polygon of choice for representation. We never refer to those aspects of design which most of these early examples, mainly due to their aesthetic qual- touch cognitive science or artificial intelligence. ities and their economic advantages. In 1928, engineers of the Carl Zeiss optical company used a Overview of the paper triangulated spherical dome structure for a planetarium in Jena, Germany. The triangulation was derived by projecting the ver- This paper is a survey, discussing a wide range of topics. It tices of a platonic solid with regularly triangulated faces to a is divided into sections as follows: x2: Flat panels; x3: Devel- sphere. 20 years later, R. Buckminster Fuller reinvented, devel- opable panels; x4: Smooth double-curved skins; x5: Paneling; oped and popularized this concept under the name of “geodesic x6: Support structures; x7: Repetition; x8: Patterns; x9: Statics; dome”. The increased stability of triangular elements compared x10: Shading and other functional aspects; x11: Design explo- to quads was one of the advantages of geodesic domes. ration. Within each section we address the following points: Later, Computer-Aided Design, by augmenting and replac- • We point out why a certain topic gets addressed and which ing the more traditional tools for modeling freeform geometry, practical aspects are motivating it. not only enabled more complex structures, but even created a • We discuss the most essential and interesting aspects of demand for them. Designers suddenly had significantly more the methodology for its solution. powerful design tools at their disposal, which in turn drove en- • Results are provided along with a discussion which is based
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