Coupling grid topology generation and form-finding for the design of architectural meshes

The performances of gridshells depend on the grid topology but also the geometry of the underlying surface. In optimal design, such as funicular shapes, topology and geometry are linked. When lifting a grid, the resulting shape depends on the provided topology. Topology generation is thus a tool for structural design. This paper shows its practical application for engineers. The topology generation method described in Boutillier et al. (2024b) is employed and provides grids adapted to the support conditions of the project. Grids are then lifted and evaluated in two case studies: the spatial forms result from an optimisation process balancing surface funicularity with panel planarity. In the first case, the mechanical performances are then evaluated according to different criteria. A non-intuitive result shows that a large variety of topologies is situated on the Pareto front, legitimating a posteriori the topology generation method. In the second case, the method’s applicability is evaluated through the fabrication of a wooden pavilion with a funicular structure and flat quadrilateral panels, making it possible to reconcile topology with manufacturing and project constraints.

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Publication Details

Journal
Structures
Published
2024-09-02
DOI
https://doi.org/10.1016/j.istruc.2024.107119
Citations
2
Primary Topic
Architecture and Computational Design
Type
article
Field-Weighted Citation Impact
7.23

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article

Coupling grid topology generation and form-finding for the design of architectural meshes

Cyril Douthe, Romane Boutillier, Laurent Hauswirth, Olivier Baverel
2 citations
Structures
Architecture and Computational Design
7.23
article

Coupling grid topology generation and form-finding for the design of architectural meshes

Cyril Douthe, Romane Boutillier, Laurent Hauswirth, Olivier Baverel
article en
2 citations

Abstract

The performances of gridshells depend on the grid topology but also the geometry of the underlying surface. In optimal design, such as funicular shapes, topology and geometry are linked. When lifting a grid, the resulting shape depends on the provided topology. Topology generation is thus a tool for structural design. This paper shows its practical application for engineers. The topology generation method described in Boutillier et al. (2024b) is employed and provides grids adapted to the support conditions of the project. Grids are then lifted and evaluated in two case studies: the spatial forms result from an optimisation process balancing surface funicularity with panel planarity. In the first case, the mechanical performances are then evaluated according to different criteria. A non-intuitive result shows that a large variety of topologies is situated on the Pareto front, legitimating a posteriori the topology generation method. In the second case, the method’s applicability is evaluated through the fabrication of a wooden pavilion with a funicular structure and flat quadrilateral panels, making it possible to reconcile topology with manufacturing and project constraints.

StructuresVol. 68
Centre National de la Recherche Scientifique (FR), École nationale des ponts et chaussées (FR), Université Paris-Est Créteil (FR), École Nationale Supérieure d'Architecture de Grenoble (FR), Laboratoire Navier (FR), Laboratoire d’Analyse et de Mathématiques Appliquées (FR), Analyse, Géométrie et Modélisation (FR), Université Gustave Eiffel (FR)
Agence Nationale de la Recherche, Labex, Université Gustave Eiffel
Sustainable cities and communities
Openalex Percentile: Top 3%
Architecture and Computational Design
7.23
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