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20152025
most citedContinuous Flattening of All Polyhedral Manifolds using Countably Infinite Creases

5 citations · 28 across the 25 of their papers we have counts for

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Showing 2020Show all

7 papers · 1 filter

cs.CG20202 cited

Characterizing Universal Reconfigurability of Modular Pivoting Robots

Hugo A. Akitaya, Erik D. Demaine, Andrei Gonczi +7

We give both efficient algorithms and hardness results for reconfiguring between two connected configurations of modules in the hexagonal grid. The reconfiguration moves that we co…

cs.CC2020

Arithmetic Expression Construction

Leo Alcock, Sualeh Asif, Jeffrey Bosboom +10

When can given numbers be combined using arithmetic operators from a given subset of to obtain a given target number? We study three variations of this pr…

cs.CC2020

Mad Science is Provably Hard: Puzzles in Hearthstone's Boomsday Lab are NP-hard

Michael Hoffmann, Jayson Lynch, Andrew Winslow

We consider the computational complexity of winning this turn (mate-in-1 or "finding lethal") in Hearthstone as well as several other single turn puzzle types introduced in the Boo…

cs.CC2020

Tetris is NP-hard even with rows or columns

Sualeh Asif, Michael Coulombe, Erik D. Demaine +4

We prove that the classic falling-block video game Tetris (both survival and board clearing) remains NP-complete even when restricted to 8 columns, or to 4 rows, settling open prob…

cs.CG2020

Negative Instance for the Edge Patrolling Beacon Problem

Zachary Abel, Hugo A. Akitaya, Erik D. Demaine +5

Can an infinite-strength magnetic beacon always ``catch'' an iron ball, when the beacon is a point required to be remain nonstrictly outside a polygon, and the ball is a point alwa…

cs.CC2020

Tatamibari is NP-complete

Aviv Adler, Jeffrey Bosboom, Erik D. Demaine +3

In the Nikoli pencil-and-paper game Tatamibari, a puzzle consists of an grid of cells, where each cell possibly contains a clue among +, -, |. The goal is to partition…