This thesis investigates doubly curved grid structures with the goal to simplify their fabrication. For this purpose, we examine networks with constant geometric parameters, and describe their potentials for design and construction.
A holistic theory of “repetitive structures” is established, which takes into account both geometric and constructive criteria. This allows us to investigate individual parameters in order to create identical building parts.
The theory is used to uncover principles of form and structure, and develop a novel method to design and construct elastically formed gridshells.
The work combines theories from differential geometry with knowledge from architecture and structural engineering and thus gains new insights for modern shell design.
Based on a review of scientific publications and built examples, a theoretical framework is created to analyse and design repetitive structures. First, we apply this theory to existing structures, and generate an overview of current and future possibilities of parameter repetition. Next, we investigate the interdependence between surface, network and parameters within inductive studies. Through the prototypical design and fabrication of experimental structures, we examine the elastic deformation of building parts as a constructive strategy to achieve repetition.
In a deductive study, the parameters of curvature are related to the deformation behaviour of individual beams. Based on this dependency, a design method is developed, which utilizes the properties of asymptotic curves on a minimal surface. This method provides the geometric condition to construct a doubly curved grid from exclusively straight lamellas and orthogonal nodes.
Finally, the method is implemented in an architectural case study: The practical challenges and advantages of repetitive structures are experienced through the planning process, the construction progress, and the load-bearing behaviour of the “Asymptotic Gridshell”.
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This thesis investigates doubly curved grid structures with the goal to simplify their fabrication. For this purpose, we examine networks with constant geometric parameters, and describe their potentials for design and construction.
A holistic theory of “repetitive structures” is established, which takes into account both geometric and constructive criteria. This allows us to investigate individual parameters in order to create identical building parts.
The theory is used to uncover principle...
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