Syllabus

Performative design for 3D Printing

Techne: Climate focuses on the design of a 3D-printed wall. Taking advantage of our computational tools, we will work with selected performance criteria to imagine and model a wall solution that could only be made with technology and material. 

Our testing domain is a wall of 2 metres in length and 2.5 metres in height, and we will be using the 3dPA iterative strategy by creating catalogues of options until eventually concluding on one intelligent solution.

This week is the occasion to begin to address the question of climatic performance. Each group will focus on one performance and design a wall that manipulates it. Without diving into complex simulation (which will rather happen in the research phase), we will use vectors in order to represent and quantify environmental forces. And then use these vectors to generate wall solutions. 

Over the years, 3dPA has developed a design methodology that we call performative design, which implies that before drawing or modelling the wall, we draw or model its performance (fig 1.), then derive the wall’s geometry from there.

For a wall that needs to let light through in the summer afternoons, we will first model these directions from the sun path diagram, then model them as empty channels, and eventually use the boundaries of these channels as some of the surfaces of the wall.

This exercise requires the use of more advanced computation. We will use Grasshopper to parametrise the geometry of a wall so as to create local deformation and differentiation based on the generative vectors or attractor points. We will dedicate special efforts to the precision of the 3D models, considering geometric notions such as continuity and tangency alignments.

Learning Objectives  

  • Learn 3d modelling techniques of a 3-dimensional period
  • Master the parametric deformation of a wall.
  • Relate the parametric deformation to a performance criteria
  • Evaluate the performance of the outcome deformation.
  • Translate a performance criterion in vectorial terms

Faculty


Projects from this course

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