Abstract
This paper presents an innovative form-making method for membrane structures by combing hyperbolic paraboloid modules with G1 continuity. The approach generates equilibrium forms with mainly axial forces by adhering to specific predefined geometric constraints, offering a detailed depiction of internal force distributions utilizing graphic statics, simplifying the calculation of structural behaviour both in the initial self-stressed state and under external loads. This paper introduces the two fundamental prototypes and outlines the form-making strategies for creating smooth poly-hypar surfaces for various design options based on these prototypes. It also showcases a practical application of this innovative structural system through an experimental project, the Hypar Umbrella. This project illustrates the aesthetic, structural, and fabrication advantages of smooth poly-hypar membrane structures. The prototype was designed with several standard components and identical joints, facilitating its low-tech manufacturing feature. The internal forces calculated by graphic statics is validated by a refined finite element (FE) model. Finally, physical loading tests and FE simulations were carried out to verify the load-bearing capacity of this structural system, indicating its potential for future applications.
| Original language | English |
|---|---|
| Article number | 111897 |
| Journal | Journal of Building Engineering |
| Volume | 102 |
| DOIs | |
| State | Published - 15 May 2025 |
| Externally published | Yes |
Keywords
- Form-making
- Graphic statics
- Loading tests
- Membrane structures
- Smooth poly-hypar surfaces
- Structural behaviour
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