We develop an effcient homogenization technique for analyzing the contractions and stiffnesses of periodic inflatable patterns and use it for inverse design of general surface-based inflatables.
We present an algorithmic approach to discover, study, and design multistable elastic knots, physical realizations of closed curves embedded in 3-space.
We present a computational inverse design framework for a new class of volumetric deployable structures that have compact rest states and deploy into bending-active 3D target surfaces. *Umbrella meshes* consist of elastic beams, rigid plates, and …
Fusing two sheets along parallel curves creates pockets that inflate into tubes and deform into a curved 3D shape; we optimize the fusing curve network to reproduce an input geometry.