activity
20242026
collaborators

12 papers

cs.CC2026

Pushing Blocks without Fixed Walls via Checkable Gizmos: Push-1 is PSPACE-Complete

MIT Hardness Group, Josh Brunner, Lily Chung +4

We prove PSPACE-completeness of Push-1: given a rectangular grid of 1 x 1 cells, each possibly occupied by a movable block, can a robot move from one specified location to another,…

cs.CC2026

Walking through Doors is Hard, even without Staircases: Universality and PSPACE-hardness of Planar Door Gadgets

MIT Gadgets Group, Jeffrey Bosboom, Erik D. Demaine +4

An open-close door gadget has two states and three tunnels that can be traversed by an agent (player, robot, etc.): the "opening" and "closing" tunnels set the gadget's state to op…

cs.CG2025

All Polyhedral Manifolds are Connected by a 2-Step Refolding

Lily Chung, Erik D. Demaine, Jenny Diomidova +4

We prove that, for any two polyhedral manifolds , there is a polyhedral manifold such that share a common unfolding and…

cs.CG2025

Who Needs Crossings?: Noncrossing Linkages are Universal, and Deciding (Global) Rigidity is Hard

Zachary Abel, Erik D. Demaine, Martin L. Demaine +3

We exactly settle the complexity of graph realization, graph rigidity, and graph global rigidity as applied to three types of graphs: "globally noncrossing" graphs, which avoid cro…

cs.CG2025

Escaping a Polygon

Zachary Abel, Hugo Akitaya, Erik D. Demaine +4

Suppose an escaping player ("human") moves continuously at maximum speed in the interior of a region, while a pursuing player ("zombie") moves continuously at maximum speed

cs.CG2025

All Polyhedral Manifolds are Connected by a 2-Step Refolding

Lily Chung, Erik D. Demaine, Jenny Diomidova +4

We prove that, for any two polyhedral manifolds , there is a polyhedral manifold such that share a common unfolding an…